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		<title>Projects</title>
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		<link>https://www.big-data-spp.de/projects</link>
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		<managingEditor>manuel@ae.cs.uni-frankfurt.de (SPP 1736 - Algorithms for Big Data)</managingEditor>
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			<title>3D+T Terabyte Image Analysis (associated)</title>
			<link>https://www.big-data-spp.de/projects/3d-t-terabyte-image-analysis-associated</link>
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<td>
<h4>Staff:</h4>
<p><a href="https://algo2.iti.kit.edu/sanders.php">Prof. Dr. Peter Sanders</a>, Karlsruher Institut für Technologie</p>
<p><a href="https://www.iai.kit.edu/2154_1030.php">Prof. Dr. Ralf Mikut</a>, Karlsruher Institut für Technologie</p>
<p><a href="mailto:johannes.stegmaier@kit.edu">M.Sc. Johannes Stegmaier</a>, Karlsruher Institut für Technologie</p>
<p><a href="mailto:arz@kit.edu">Dipl.-Inform. Julian Arz</a>, Karlsruher Institut für Technologie</p>
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<td> 
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xutDsZf+E68fQgqdG06YC3sG/wCnu4wVj7fu03SeoXrX45ftm/8ABQf4mft0eJo7zx5ritpls/mWGhWCtb6Vp+OhSHJ3OB/y0kLOfUDgVzWJ5T9NP26f+DlbRvB0d94d+A+kr4h1Rd0LeKtXhKafA3TdbWx+efHZpdif7Livx9/aB+OHjX9pD4h33ijx54m1jxV4gvvnlvNRnMjLnPyovCxoMYCIFVQMACsaGRpZFCrt56t/hTtTssX7KvzfulJye+WqXJsaikXf2VvE8Phf43Wcd1IsVrqUUtlIXPyneMqD9WCj8a+hPi5+xzdTabBrmixNLpV4wAePJa1k6mJ/ToSp7j3Br5MvtIIvd6hhznriv06/4Jn/ALQSeP8AQ2j1e1hvoN6WGtWci7kmDABZgP8Aaxn2ZTjBANTLCrELkvaXRnTh8U6EuZq66o+Vfgv4g8Wfs++M4b6yWedLeQloxyrY4PH+elfoB8HP+Cm3ibxKlhZx+DtQmaNCnmxsCvP1xjvXb/HH/gnVDpDt4u8K27at4ZkXzp4eHudLB5ORgeZEf7w+YY+Yd6pfCT4ef2I6R2sUcat93YOufQV8Zm1OeHm4Ymn73fv5+Z9tldV1Ic+FqPl7dvXsej2HxN1LxiItS8RedoejyXdrYusEn+kTy3FxHbxgN0B3yr0/xz+PniDWfFfwC/aa8XWqeKPEWm+MPDXiG+0+TWrO/lt7yaa3uJIjIZVYPlim4c98V+pGk+MF+NX7evwu+FOjs1xpXhW9Hi/xJIn3Wktw32WEn/rqQ59TGvpX51/8FT/CraF/wUW+NLQr+6m8XXtyNv8ACZXEp/HL17PD+EccK8RJayenpY8HiLEc2IVFO/KtfU+oP2ZP+DiX9pL4HtbWviDxBo/xU0e3AUweJrNUvig7C8gCSk/7Unme+a/Rz9mP/g5U+Bvxk+y2PjrT/Efwq1eTCvJfRjUtJLeq3MH7xR/10hXHrX88ts8kcEbSMN+MtjpnFaFnqu7kN7mveUmj57lTP7Afhr8SvDfxh8Kw694R8QaL4o0Wf/V3+k3sd5bn23xkgHnocEelbuzHtX8j3wR/aA8Yfs/eLo9d8C+KNa8Jaurq/wBq0y7e3MhXkCRQdsg9nDA9MEV/R3/wR+/b/l/4KI/sb6b4s1hbOHxlody2i+JI7VPLhe6jVWW4RP4FmjZX2jhW3gcAVUZXJasfUpjAH3sUUEg96KoR+Y3xB/aA8K/AbwFceJPGfiDTfDeh2ZVZLu8l2qXb7saKMs7nnCoCxwTjAOPy3/b4/wCC4HiT45nUPCvwvu7zwf4NcPbzapHI0Wrayp4JDDBtoiMjah3sD8zDO0cf/wAF7/jrd+K/j74W8Bw3P/Eq8K6SmpTxK3DXt075Lf7sCRAenmN618N6ZclJgrcq3ArljqjTZnRf2g9zL8m5QxJJPUk/41asrEl/4s9yaj0u1SVM/rW5a2q4B4+UVQEdvaeXKq9NpHFV/EBmt7lZoWRW24ZXHyuBnv1HXrWoq/vVbk/Ss/XpPKubd5NrW65D5H3OeGP06H65oApwxnUbcyGJoTIckHn8j6Gvbv2Cvi0vwq+O1jDdSCHS9dxYXTE/LGxOYX/CTaD/ALLNXlMMHnpzx161EYmtrxWG5e/B5rSnPkkpIUldWP6Lf2cfjN/wi/ha4kukurqPT4S7x20bTSuBnhUGSSemPXr0ri/2onn8I/btU8P+FrpNR1pVTTrOwt3aPznDH5UKghtoySBtBz93Iqn/AMEpPihp3xc/Y48J60sm+4uG/srW7hsGay1e32qJSw/5ZzIY3UH7pcjncTXafCP4p3Guf8FL/HvhXUW8xtP8HW9xpaPhtmy6iErLnkORPGSR2AFfSYzK6OPwyVbVdPI4sHmFbB13Klp38z4/8X/sf/FD9j34L2vjjw/4svfDnxA8TeILa88T6pbvHG2nWCRyN9kaZshYlUFpGJALOB0HPwL+0v8AGb/hffx28VeMnna+XXLsTPd+WFN6UjSMz7QBjzNhfGBjd0r9yf8Agpfoq6/+w58TreaNZPM0iaZwR1CspOD9B/Sv569Alzo0QX5gq8E15+YUIYejChSVkjanXnXqSq1HqyxNNDcxbonVihwccYz6jt2qKGbYD1Az680XcypZzFV+bAz74IqjFMSobg8ZGa8c6Dcs7/5wCdvTn0r9cP8Ag0p+OFlY+Kfi98Prq8SO81qy0/xFpkDHBm+zy3MF1t9SFntjj0BPY1+ONrrKy3rp0WM4J9a9y/4JgftVzfsa/ttfCnx/JLImk2GrRWmtLH/Hpt2xguf++Y5WcD1jFVED+szzqKoPc7XIWRZFB4ZT8rDsR9etFb2Mz+PX/gq9qTar+3f40k3b/LWyTr0xaQ8V4RpNuZmGR8rjK+xr1T/goTfvrn7anxBkZiSuoCMfRIIlx+leY+CZxdW0sbD7p6+n+cVx0/hRtLc6PQn8oMsnA6Z9q3rWTDBW+8uR0rm43exZd3zo3AbPI+tblvd+YkbDj+Fj6+n9askv8MM/L+FU9Tj3RqNv3uDn09DU4fMWSS20c571Fd8whT6ZyO1ADdJY2223bspaI55KjqPqvT6Y96vvCCBgcZ5yKzNStpZ9LEluQLq1bzISx4LDsfZhkH61e0bU49b0yC6h3CO4USAN/D2IP0oA+/v+CAv7TcXwy/aI1j4bavLu0H4nWixwRMcxjULdXaPA7GSIypxySsfcCv1B/Zd+G1tqP7SXxb+IFxCraxa3Fv4PtHbJP2OGKC5dunLu8secYyIR71/PB4A8X6h8OfG2jeINHma11bQ72DU7KZCQYp4ZFljbPsyjj6+tf0S/sE/F6y+Ovwj1rx1YK0dn4v1VNTETqcxM9laKyYOPuspUdiFHtX0mU1pTpOlfZr7jzcZBRlz9x37eUQk/ZM+Jkbfdbw9ejr1HlMR7HBwfwr+b/QLg/wBix887T/8AXr+lT9sLRX8U/s/+O9PX79z4fuwMnr+5cEH8h+n1r+aXRp1fTXOMZZsY7c1jnS1iVgdmW5Z9ybT/ABHHNUkbyZPLPzKeATTpmb7RtzxggfnVfWLtbK23uGwWAGK8E9ApXtybK8mYceYhfr36VcMEaWTqGdpFj2LnpHxgYrJ1zUVuIrdgPmdwnAxxkf4VcuNRZysa/wAQyfpQB/Wp+wx8cP8AheX7F3wn8YNMs0niDwpp11K4J5mECxy/lIjj8KK+N/8Ag3b+Nsvjb/gl/wCGtHlaRp/BGtapomSScxG5N5EB7Bbvb7baK09ojN09T//Z" alt="" /></p>
</td>
<td> </td>
</tr>
</tbody>
</table>
<h4>Description:</h4>
<p>The project will develop methods for processing time series of high resolution 3D images. The goal is to obtain very high performance both with respect to result quality and computational efficiency on modern hardware. <br /><br />We will demonstrate the performance of our methods using large real world inputs of developing zebrafish embryos generated by light-sheet microscopy. These datasets reach more than 10 Terabytes per embryo and will be two orders of magnitude larger than previously reported tools can handle. Large realistic, simulated inputs including ground truth will be used to quantitatively assess result quality.</p>
]]></description>
			<author>julia@ae.cs.uni-frankfurt.de (Julia Hoeboer)</author>
			<category>Projects</category>
			<pubDate>Fri, 18 Dec 2015 14:29:05 +0000</pubDate>
		</item>
		<item>
			<title>Algorithmic Foundations for Genome Assembly</title>
			<link>https://www.big-data-spp.de/projects/algorithmic-foundations-for-genome-assembly</link>
			<guid isPermaLink="true">https://www.big-data-spp.de/projects/algorithmic-foundations-for-genome-assembly</guid>
			<description><![CDATA[<p> </p>
<table style="height: 161px;" width="615">
<tbody>
<tr>
<td>
<h4>Staff:</h4>
<p><a href="https://www.math.uni-kiel.de/de/personen/a-z/prof.-dr.-rer.-nat.-anand-srivastav">Prof. Dr. Anand Srivastav,</a> Christian-Albrechts-Universität zu Kiel<br /> <a href="http://www.geomar.de/mitarbeiter/fb3/ev/treusch/">Prof. Dr. Thorsten Reusch,</a> GEOMAR Helmholtz-Zentrum für Ozeanforschung Kiel <br /> <a href="http://www.ikmb.uni-kiel.de/people/scientists/philip-rosenstiel">Prof. Dr. Philip Caspar Rosenstiel,</a> Universitätsklinikum Schleswig Holstein</p>
</td>
<td> 
<p><img 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KcveViY5hRqr3JJnlfxT1CbTv7BZZMQtcTC2dlAIyVDpuHODweSQCPxNefWZieZZPxJrnPHD6jqfjfw34flGF0xY7vUrqQh1gaXdcLHkclmjCAJyQMk45revNPto4mZb5GIHC7GGa/SsErUlHtY/Gs0lzV5TS0bf5kb6tMx+9J+tFZjTHPykUV2HnHYW3xN1Ydb6Y/jmrkXxR1Tadt427HdVP9KxorbRZV+W6vFPvCv/AMVViHSdHcf8hC4Xnvb/AP2VMR6ve+GdL+IHxXsTD5d59l8P2ss0brsCTyTTuy59AGTB54x1Ga6TXvgN4b8P6QbW80OOS3dluAkQSSNnXlGZWVgWUcBtu4DIHU587+FfjCzj+K/2eK8luvL0+0geZ4/LbckeAoBPIUYAPsK958b+OLXTvBl99ihS8ult5J2YtlY1AJ3EdW9h3NfmGJlVo4j2avptuj9vwEaGIwvtpWfNvs/607HnXwV+Dll47+Nusa5PHf2NnDYt5McdwYZHkZ9zSSNEw37mJIWTcUHPG7auH4R/Zf0rxt4/1HUvFdrJrVnbzJPDZy3oie6gJ4QyGJtigYUvgsTn7pG5vePgToOn6H8MXvPtkc11dwb3nV8+bnnqO2DgYri/h9Jb+JPF0ml6v5Maqpe0YsQyDdgDPUHBHPvU08wre1lUT6W9Ldv1N62T4b2MKTXW7879G/np2toeX6V+yVrHhQyW2my7pHuHYhkit4zb7VVIykS+SzgqWaUpliei5rgfHnh7VPD2hR2y2sGm2lxuMk8cqs10mfkaNRkx7l+Y7j8gOAGJ3L9uHwhHptrcW/mXTrLFtJ+0t09+ef8ACvlH9qjWraLxKtjZ+WyRxnlewGQPy9vaurD46rXrWnq/S35HnYrLaOGoXp6Jebf5rT5GP4D+Geh6X+z/AHOuXGiyWutXNxdXL3ExDZxFJHDtUkkZYoc57g4615rNdlmr2v4t/Em+tv2dNL0G6eyCzTwpH5cHlzTBIkLNzz5aYCAnly5PG3B8He4x/hX1WRqcqc6s/tSf3LY+D4qlTjWp4eltCKv6vV/oTmYg0VXE3vRXuHy5c81k6Gpre9cNhm/+tWReeJrHTXZbi6hjZeSm7cw/Ac1mS/EazJ/cQ3U57HAUfqc/pTVwPQvCstvpXxLgZbhpFuokO/Gzn5lI/DC/99V65b/EW38KXLWshu5FmAedorZ7hsElTuVFPA/rjivk3VfilNbT28y2TQNbOJFfz8sB342jrgd+wr6O+F+sf8JXpsKN5lnfXMUV2FuUMcq+bGs0UmDg7WjdHH95GU9CDXyWdYT2db28leL/AAZ+gcM472uHWFi7Sj+K8tjqrLwH4futEkuLP4hTaDp8zt5+kS6itiwyeNkMwVwGyfmQ7eo4Oa7j4ZWPhT4d6fdQ2cf2i6vkCyXkt691M46hld2bjPOFwOOR2BovxP8AiDY+Em8PT6Z4T1bS2K8lXRh15OGxz9Olcx4n8FaToWnzXkml6Xb6jGftEklvbi3RW/uggb2z/tE5z2HFeTU9lJct9+367H00Y1Kb54q9u+ll5b/gXfHPxk1bQ/DsirG207kjlU8MPXJ/l6185+JdVurvUbi6uJG891IUnkgnv/n0rS+IHxrRImlu51aGIEQwJwDzxge3qevWvN/iFa+Jrj4Y2fi6RWsdNvdafT4DjBlkhgWV0HbCLNAWH/TZB6gelleXv2l7aHz+eZt+6spXaO4+Kvxavvivqtld39rptm1hZpZxx2UJhjKqSdxGT8xz24wAMcVyZl2msfSPES6rbruAjuMAunb8PUVcWYg19ZTpRpxUIKyR+fV69StUdWq7ye7L3mUVT84j+KirMiGy8KW9kuRCqheANoqxMggiVY1DMR07D6/4VYZsttU9OcY5PbiqeuajHpWnSyc7hxgdST2H1/rW4jgvHTfab5rWNt7SA+Yw9Opr72/4KnfBLUP2efHXw18ZaTB5dn4q8EaPZXSoNoN3p1rHp8g+oSC3/wC+wPeviT4beG/7X+Kei2tyqyNfajbQSqe2+VEK/wDj2K/eH9ub9k26/a9/Y7msdDs5L7xZ4NZtd0W2jGZNTiZALqyUZx5jqokj7+bFGMgMxrlxlPnpNWv5HbltX2dZO9vPsfkZof7X2q2sarcabdJ5YALLHncR6jcPpXM+N/jdrXj95I0hmZZG3MrjAH4A/wAyRW7qKQeRFavaRI/eaRTGDgkYIIyGB4KnkEEGvsH9jv8A4IweKvjNNZ6746+2eA/Cc22VYmgC6zqSnn91FID5Kkf8tJlHYrHIDmvlcNGDqWpUlzfel59kfb4yrV9l++rvk+Sb8tFd/wBXPl/9if8AYE8X/tq/FaHRNBhj3W2241TVbtMab4atScG5nxjc3URxA75WGFwoZ17D/gsveeEPh98UvCfwR8ALI/hb4O6W1nLcTENcX+p3jLcXlxMVwDI4WDcAMK4dQFChR+sn7QHxC8D/APBLX9i3UpvDmh6do+m6VEV0fSlJZtX1SRdsT3EhO+eQsAzuxJEcbYwFAH4B+IrnUPHOvahrmr3NxqWqaxeyXl3dzcyXM0rs7yMe7MxYn3NfU4fDumrz1b/rQ+JxmJVR8kFaP9asYnhyN7e1uAvybNknqRnrntjrn2zVbUZZNCu/Kud5X+GZehHuOxrq5tO2aK8W3H7ll59cEVSGjQ3mnCGRG+VcjHVa3OIxo7sMgIYMp6Hrmiq134Pure4ZYWk2dfkl2g/hkc0UuUDbntvt1uPLLCX7yMOdv17fhnpUEujtJHC10yeZH8x2ncA3t/jWpKpjXO5gx7VR1edkikG1jnHU4/z0rUk3/wBmHwV/wl/7TfgXTrdd00mvWtw/f93byi4l/wDIcL1+rGof8FPvHXgf4qab4R8G/D2TR4zpa6suq+IIGa6ubVnliWWK1BUQ7niYKJizHjKJXxV/wQ8+Er/FD9u+11JsrbeD9Hu9SkbGdzygWioPQlZ5Wz/sGvsD9pWW68Sft0eJ18lfsFno2nacJVnKywqnn3JCLt6fv2OcjBA4O7NJuyPUymhGrXUZq6PRv2TfiL4D8QfGuDWfidong20+L2vSAaJ4mexitE1puSB5Q/dQX/3l8yMZlVVAK/LEPsxbGSO6aWUsznqW6ivgn9gT4R2f7QXxI8afEDXLe3vofC8o0vRrO5j3Qw7gQ8hzn5jjqMZBGc7RX0B8af2hdQ/Y8/Zp8XeMr6aPWdJ8OWDy2UV622Y3TsI7aFW/ihe4kiTa3zqpJDEALRCCitFYvM1FV3GN7Lu7/d5H5m/8F3v2sn+Of7Vi+BNNuS/h34ZobN1Q/Lc6nIAbhj6mMFIACMqyTY4avkLSNJVoY1PzL5gbn/d6fh/jVMXd54r8Q3Wp6ldSXt/fXEl3d3Mpy9zPIxd5GPqzFmP1rXKjTkLJG0j4wVU/fP8Aj/Qd+lJnlXLE0SlcbvvDPXg1R08f6Ou7HQLnpimSz6hfRf6y1tVyDiMea3TqGOB2HVTTrM+VBtLNJtPVurH1OAB+QosIna3Wf5mL59jRTUvPIjUEdRnrRSGVpnBkP8Xrz1rG16T92QdvXHFXjJvmkH90YFY+sP8AvO3c/TrVkn6hf8G43wqksvCnxQ8fyxt5d9e2vh+ybH3mgiaebH/gTCPqDVDxX8QIfjR+01rmu6bfXVvo+rTXwheG4YJdxWgtbCGRWzgI5hlnXgf68dTkntf2ZfE91+yL/wAEK9J1bSvk8UeMoZjp8iHGy91a+eC3mz0BitzHJzxmHb1OK8h+D3h/TdL1K+SztJIYfCdlF4cgEjc7FjWYyABipDxtAeRuBQjjJFO2h9FkdO0nUfp+r/BH2h/wTJ8Iv4Q+FXi7T4VIhk1O33N53nL5ht1aQBjyR8ynnJyx56AfL/8AwcJ/tEi3t/BHwj0645k/4qjWEU/wDzLezjOPU/apGU/3Ym9DX1x/wTkJXwh4mhDkw3GpxOhYYx/o0SkkZP8Ad9a/Fn9sP9ohv2rf2r/G3jrdI1jrepsNNRwVMdhCBBaqR/CfJjjLDj5ix6k0c11c87MZfvppd/yOU8PwCO256t+tXJbnyo9vTdgcnp/nFQWpBt0VhlSMjBxup06Ms6tu3RMpBUjoccEHtz168e+CJPOJLoJbqsm4rucAADh2x/PGT+BqGBh5bY3dRjBxzjFU47j+03+0ceWEZYFI/h7sfdiM47ADoSacZQCFCgc88fhTAub9ny+WWxxzxiinQKjx579+f/rUUgP/2Q==" alt="" /></p>
</td>
</tr>
</tbody>
</table>
<h4>Description:</h4>
<p>Genome assembly is a central topic in modern life science. Increasing data is a major limitation for the applicability of presently available genome assembly software. Several approaches have been proposed to model the problem of de novo genome assembly as a combinatorial optimization problem in order to transfer the field's vast knowledge, but the literature does not reveal any major advantages of one approach over the other. Our focus will be on the development of holistic approaches, which try to encode all available information in one optimization problem, perhaps with parameters controlling certain aspects. Our investigation will be guided by the following questions: What kind of data is available or could be make available by modifications of the sequencing technique? How can we incorporate all data into an optimization problem? How can such an optimization problem be solved? How do solutions to the optimization problem look in practice (benchmarking, statistical tests)?</p>
]]></description>
			<author>manuel@ae.cs.uni-frankfurt.de (Manuel Penschuck)</author>
			<category>Projects</category>
			<pubDate>Mon, 16 Mar 2015 11:28:26 +0000</pubDate>
		</item>
		<item>
			<title>Algorithms for Solving Time-Dependent Routing Problems with Exponential Output Size</title>
			<link>https://www.big-data-spp.de/projects/algorithms-for-solving-time-dependent-routing-problems-with-exponential-output-size</link>
			<guid isPermaLink="true">https://www.big-data-spp.de/projects/algorithms-for-solving-time-dependent-routing-problems-with-exponential-output-size</guid>
			<description><![CDATA[<table style="height: 138px;" width="471">
<tbody>
<tr>
<td>
<h4>Staff:</h4>
<p><a href="https://www.coga.tu-berlin.de/v-menue/mitarbeiter/prof_dr_martin_skutella/prof_dr_martin_skutella/">Prof. Dr. Martin Skutella,</a> Technische Universität Berlin</p>
</td>
<td> 
<p><img 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alt="" /></p>
</td>
</tr>
</tbody>
</table>
<h4>Description:</h4>
<p>Within the past decade, routing problems in various transportation networks have experienced a dramatic explosion of the size of data involved. This phenomenon has various causes, one of them being the demand for models and solutions that also take the dynamic (i.e., time-dependent) development of flow in transportation networks into account. Prominent examples are route guidance systems for traffic networks, evacuation planning for major districts or entire cities, and planning problems in huge logistics networks. In the efficient algorithms and mathematical programming communities, fast methods for the solution of static (i.e., not time-dependent) routing problems have been developed over the past 50-60 years.</p>
]]></description>
			<author>manuel@ae.cs.uni-frankfurt.de (Manuel Penschuck)</author>
			<category>Projects</category>
			<pubDate>Mon, 16 Mar 2015 11:31:43 +0000</pubDate>
		</item>
		<item>
			<title>Big-Data-DynAmO: Dynamic, Approximate, and Online Methods for Big Data</title>
			<link>https://www.big-data-spp.de/projects/big-data-dynamo-dynamic-approximate-and-online-methods-for-big-data</link>
			<guid isPermaLink="true">https://www.big-data-spp.de/projects/big-data-dynamo-dynamic-approximate-and-online-methods-for-big-data</guid>
			<description><![CDATA[<table style="height: 138px;" width="609">
<tbody>
<tr>
<td>
<h4>Staff:</h4>
<p><a href="https://ae.cs.uni-frankfurt.de/?p=staff&amp;s=staff&amp;t=uli&amp;l=en" target="_blank">Prof. Dr. Ulrich Meyer,</a> Johann Wolfgang Goethe-Universität Frankfurt am Main</p>
</td>
<td> 
<p><img 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" alt="" /></p>
</td>
</tr>
</tbody>
</table>
<h4>Description:</h4>
<p>Big data is often characterized by the so called 3Vs: Volume (the amount of data), Variety (different types of data), and Velocity (the speed of input/output-data). In this proposal we are particularly interested in algorithmic challenges stemming from the combination of volume and velocity in the context of resource constraints: with a focus on huge graph problems that frequently arise in various application areas we aim to consider the possibilities and limitations of dynamically processing data after input updates, i.e., building on previous solutions instead of recomputing everything from scratch. Despite parallel computation power and efficient usage of memory hierarchies, given the sheer size of the data sets to be considered, we will often be forced to give up exact computations and rather consider effective ways to trade solution quality versus computational efforts, for example using embeddings to approximate shortest paths. Actually, not only high-frequency input data rates but also the computational platform itself may contribute to an online scenario.</p>
]]></description>
			<author>manuel@ae.cs.uni-frankfurt.de (Manuel Penschuck)</author>
			<category>Projects</category>
			<pubDate>Mon, 16 Mar 2015 11:33:02 +0000</pubDate>
		</item>
		<item>
			<title>Competitive Exploration of Large Networks</title>
			<link>https://www.big-data-spp.de/projects/competitive-exploration-of-large-networks</link>
			<guid isPermaLink="true">https://www.big-data-spp.de/projects/competitive-exploration-of-large-networks</guid>
			<description><![CDATA[<table style="height: 145px; width: 607px;">
<tbody>
<tr>
<td style="width: 380.2px;">
<h4>Staff:</h4>
<p><a href="http://www.graduate-school-ce.de/index.php?id=773">Prof. Dr. Yann Disser,</a> Technische Universität Darmstadt <br /> <a href="https://www.coga.tu-berlin.de/v-menue/mitarbeiter/max_klimm/max_klimm/">Dr. Max Klimm,</a> Technische Universität Berlin</p>
<p> </p>
<h4>Webpage:</h4>
<p><a href="http://www.tu-berlin.de/?id=163770">www.tu-berlin.de/?id=163770</a></p>
</td>
<td style="width: 51.8px;"><img 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" 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<td style="width: 149px;"> 
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alt="" width="91" height="123" /></p>
</td>
</tr>
</tbody>
</table>
<h4> </h4>
<h4>Description:</h4>
<p>The goal of this project is to deepen the understanding of algorithms that operate on very large networks and the dynamics that arise from the competition or cooperation between such algorithms. To achieve this goal, we want to combine models and techniques from the areas of graph exploration and algorithmic game theory. To date, the literature in these areas is mostly disjoint. By closing this gap, we hope to develop new insights into the important algorithmic and economic challenges faced in large networks, most prominently in those that are part of the Internet.</p>
]]></description>
			<author>manuel@ae.cs.uni-frankfurt.de (Manuel Penschuck)</author>
			<category>Projects</category>
			<pubDate>Mon, 16 Mar 2015 11:33:30 +0000</pubDate>
		</item>
		<item>
			<title>Distributed Data Streams in Dynamic Environments</title>
			<link>https://www.big-data-spp.de/projects/distributed-data-streams-in-dynamic-environments</link>
			<guid isPermaLink="true">https://www.big-data-spp.de/projects/distributed-data-streams-in-dynamic-environments</guid>
			<description><![CDATA[<table style="height: 139px;" width="621">
<tbody>
<tr>
<td>
<h4>Staff:</h4>
<p><a href="http://www.hni.uni-paderborn.de/alg/mitarbeiter/fmadh/">Prof. Dr. Friedhelm Meyer auf der Heide,</a> Universität Paderborn</p>
<p> </p>
<h4>Web page:</h4>
<p><a href="https://www.hni.uni-paderborn.de/alg/projekte/bigdata/">www.hni.uni-paderborn.de/alg/projekte/bigdata/</a></p>
</td>
<td> 
<p><img 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" alt="" /></p>
</td>
</tr>
</tbody>
</table>
<h4> </h4>
<h4>Description:</h4>
<p>We currently observe rapidly growing interest in large systems of devices, each of which permanently observes data that has - often in real time - to be aggregated to useful information. Examples for such systems are (1) Information gathered by the smartphones of world-wide distributed user scan (and in some cases is already) used for aggregating information. Besides the monitoring done by the providers, also position based information like nearby restaurants, information about traffic ahead, nearby friends and many further kinds of information can be requested. (2) Cars generate sensor data (about, for example, their position, their speed, their environment, and other cars nearby) that is used in order to realise a self-organised management for driving in intersections or for passing on freeways. (3) Nodes of a network of an Internet Service Provider observe local usage of links, and work together in order to keep the the network in a healthy state. (4) Sensors or robots are deployed to some field, with the aim of aggregating useful information from observed data. Examples for aggregation are (weighted) average, minimum, maximum of measured temperature.</p>
]]></description>
			<author>manuel@ae.cs.uni-frankfurt.de (Manuel Penschuck)</author>
			<category>Projects</category>
			<pubDate>Mon, 16 Mar 2015 11:33:55 +0000</pubDate>
		</item>
		<item>
			<title>Efficient Semantic Search on Big Data</title>
			<link>https://www.big-data-spp.de/projects/efficient-semantic-search-on-big-data</link>
			<guid isPermaLink="true">https://www.big-data-spp.de/projects/efficient-semantic-search-on-big-data</guid>
			<description><![CDATA[<table style="height: 111px; width: 704px;">
<tbody>
<tr>
<td style="width: 553.017px;">
<h4>Staff:</h4>
<p><a href="https://ad.informatik.uni-freiburg.de/staff/bast">Prof. Dr. Hannah Bast,</a> Albert-Ludwigs-Universität Freiburg   <a href="https://ad.informatik.uni-freiburg.de/staff/schnelle">Niklas Schnelle</a><a href="https://ad.informatik.uni-freiburg.de/staff/bast">,</a> Albert-Ludwigs-Universität Freiburg</p>
<p> </p>
</td>
<td style="width: 10px;">
<p><img 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" alt="" /></p>
</td>
<td style="width: 207px;"><img class="image-left" src="https://ad.informatik.uni-freiburg.de/staff/resolveuid/2def01c96ade376d68e678ba1bbe11b1/image_preview" alt="Niklas Schnelle" width="128" height="128" /></td>
</tr>
</tbody>
</table>
<h4>Description:</h4>
<p>Within the DFG priority programme "Algorithm Engineering" (2007 - 2013), we have developed semantic full-text search, a deep integration of full-text and ontology search. This semantic search can cope with queries of the kind "german researchers who work on algorithms", which also work when part of the required information is contained in an ontology (e.g. profession and nationality), and part only in text documents (e.g. research interests).</p>
]]></description>
			<author>manuel@ae.cs.uni-frankfurt.de (Manuel Penschuck)</author>
			<category>Projects</category>
			<pubDate>Mon, 16 Mar 2015 11:34:24 +0000</pubDate>
		</item>
		<item>
			<title>Energy-Efficient Scheduling</title>
			<link>https://www.big-data-spp.de/projects/energy-efficient-scheduling</link>
			<guid isPermaLink="true">https://www.big-data-spp.de/projects/energy-efficient-scheduling</guid>
			<description><![CDATA[<table style="height: 161px;" width="500">
<tbody>
<tr>
<td>
<h4>Staff:</h4>
<p><a href="http://www14.in.tum.de/personen/albers/index.html.de#Kontakt">Prof. Dr. Susanne Albers,</a> Technische Universität München</p>
</td>
<td> </td>
</tr>
</tbody>
</table>
<h4>Description:</h4>
<p>In this project we will study algorithmic techniques for energy savings in hardware environments, thereby supporting the processing of big data sets on the systems level. We will focus on the technique of dynamic speed scaling as the most promising approach currently known to conserve energy in microprocessor systems. The specific goal of this project is bring algorithmic results closer to practice.</p>
]]></description>
			<author>manuel@ae.cs.uni-frankfurt.de (Manuel Penschuck)</author>
			<category>Projects</category>
			<pubDate>Mon, 16 Mar 2015 11:34:46 +0000</pubDate>
		</item>
		<item>
			<title>Engineering Algorithms for Partitioning Large Graphs (associated) </title>
			<link>https://www.big-data-spp.de/projects/engineering-algorithms-for-partitioning-large-graphs</link>
			<guid isPermaLink="true">https://www.big-data-spp.de/projects/engineering-algorithms-for-partitioning-large-graphs</guid>
			<description><![CDATA[<p> </p>
<table style="height: 41px; width: 718px;">
<tbody>
<tr>
<td style="width: 420px;">
<h4>Staff:</h4>
<p><a href="https://algo2.iti.kit.edu/sanders.php">Prof. Dr. Peter Sanders</a>, Karlsruher Institut für Technologie</p>
<p><a href="http://i11www.iti.uni-karlsruhe.de/members/dorothea_wagner/index">Prof. Dr. Dorothea Wagner,</a> Karlsruher Institut für Technologie</p>
<p><a href="https://informatik.univie.ac.at/taa/personen/mitarbeiterin/infpers/Christian_Schulz">Dr. Christian Schulz</a>, Uni Wien</p>
</td>
<td style="width: 112px;"> <img 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" 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" 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cmUgNS41LjAiPg0KCTxyZGY6UkRGIHhtbG5zOnJkZj0iaHR0cDovL3d3dy53My5vcmcvMTk5OS8wMi8yMi1yZGYtc3ludGF4LW5zIyI+DQoJCTxyZGY6RGVzY3JpcHRpb24gcmRmOmFib3V0PSIiIHhtbG5zOmV4aWY9Imh0dHA6Ly9ucy5hZG9iZS5jb20vZXhpZi8xLjAvIiB4bWxuczp4bXA9Imh0dHA6Ly9ucy5hZG9iZS5jb20veGFwLzEuMC8iIGV4aWY6TWFrZT0iTklLT04gQ09SUE9SQVRJT04iIGV4aWY6TW9kZWw9Ik5JS09OIEQ2MDAiIGV4aWY6T3JpZW50YXRpb249IlRvcC1sZWZ0IiBleGlmOlhSZXNvbHV0aW9uPSIzMDAiIGV4aWY6WVJlc29sdXRpb249IjMwMCIgZXhpZjpSZXNvbHV0aW9uVW5pdD0iSW5jaCIgZXhpZjpTb2Z0d2FyZT0iVmVyLjEuMDIgIiBleGlmOkRhdGVUaW1lPSIyMDE1OjA2OjMwIDIxOjA4OjUxIiBleGlmOkFydGlzdD0iIiBleGlmOllDYkNyUG9zaXRpb25pbmc9IkNvLXNpdGVkIiBleGlmOkNvcHlyaWdodD0iW05vbmVdIChQaG90b2dyYXBoZXIpIC0gW05vbmVdIChFZGl0b3IpIiBleGlmOkNvbXByZXNzaW9uPSJKUEVHIGNvbXByZXNzaW9uIiBleGlmOkV4cG9zdXJlVGltZT0iMS84MCBzZWMuIiBleGlmOkZOdW1iZXI9ImYvNSwwIiBleGlmOkV4cG9zdXJlUHJvZ3JhbT0iQXBlcnR1cmUgcHJpb3JpdHkiIGV4aWY6RXhpZlZlcnNpb249IkV4aWYgVmVyc2lvbiAyLjMiIGV4aWY6RGF0ZVRpbWVPcmlnaW5hbD0iMjAxNTowNjozMCAyMTowODo1MSIgZXhpZjpDb21wcmVzc2VkQml0c1BlclBpeGVsPSIgNCIgZXhpZjpFeHBvc3VyZUJpYXNWYWx1ZT0iMCwwMCBFViIgZXhpZjpNYXhBcGVydHVyZVZhbHVlPSI0LDAwIEVWIChmLzQsMCkiIGV4aWY6TWV0ZXJpbmdNb2RlPSJQYXR0ZXJuIiBleGlmOkxpZ2h0U291cmNlPSJVbmtub3duIiB4bXA6Q3JlYXRlRGF0ZT0iMjAxNTowNjozMCAyMTowODo1MSI+DQoJCQk8ZXhpZjpJU09TcGVlZFJhdGluZ3M+DQoJCQkJPHJkZjpTZXE+DQoJCQkJCTxyZGY6bGk+MzYwMDwvcmRmOmxpPg0KCQkJCTwvcmRmOlNlcT4NCgkJCTwvZXhpZjpJU09TcGVlZFJhdGluZ3M+DQoJCQk8ZXhpZjpDb21wb25lbnRzQ29uZmlndXJhdGlvbj4NCgkJCQk8cmRmOlNlcT4NCgkJCQkJPHJkZjpsaT5ZIENiIENyIC08L3JkZjpsaT4NCgkJCQk8L3JkZjpTZXE+DQoJCQk8L2V4aWY6Q29tcG9uZW50c0NvbmZpZ3VyYXRpb24+DQoJCTwvcmRmOkRlc2NyaXB0aW9uPg0KCTwvcmRmOlJERj4NCjwveDp4bXBtZXRhPg0KPD94cGFja2V0IGVuZD0ndyc/Pv/bAEMAAgEBAgEBAgICAgICAgIDBQMDAwMDBgQEAwUHBgcHBwYHBwgJCwkICAoIBwcKDQoKCwwMDAwHCQ4PDQwOCwwMDP/bAEMBAgICAwMDBgMDBgwIBwgMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDP/AABEIAH8AWQMBIgACEQEDEQH/xAAfAAABBQEBAQEBAQAAAAAAAAAAAQIDBAUGBwgJCgv/xAC1EAACAQMDAgQDBQUEBAAAAX0BAgMABBEFEiExQQYTUWEHInEUMoGRoQgjQrHBFVLR8CQzYnKCCQoWFxgZGiUmJygpKjQ1Njc4OTpDREVGR0hJSlNUVVZXWFlaY2RlZmdoaWpzdHV2d3h5eoOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4eLj5OXm5+jp6vHy8/T19vf4+fr/xAAfAQADAQEBAQEBAQEBAAAAAAAAAQIDBAUGBwgJCgv/xAC1EQACAQIEBAMEBwUEBAABAncAAQIDEQQFITEGEkFRB2FxEyIygQgUQpGhscEJIzNS8BVictEKFiQ04SXxFxgZGiYnKCkqNTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqCg4SFhoeIiYqSk5SVlpeYmZqio6Slpqeoqaqys7S1tre4ubrCw8TFxsfIycrS09TV1tfY2dri4+Tl5ufo6ery8/T19vf4+fr/2gAMAwEAAhEDEQA/ANL9iDSoLn9qu7a8jkkt01e4YwlyA/75uD+VfTtn4as9Tt77xaulwzav4dsb2HT5zu8mCEMC0RC/dJKDgAnAFfJH7MXjWLwr+0NqF07t8mrzZC5yw85q+pv2WvH3jiTU9Pjgj8Ot4VW/vP7WhnRlvlVyxjkRs4OGG0qR93mvxWVB1cvlGWi9675uXTmhe/8ANfblfV36H7JnFT2c4tb+50vd8s/utvfyt1MDVvEPi/S/2w30lvM03QbPwZNqlmkCmK4kvHkVJGMgOVdF4GORuNeOeB/ge3ie3XW9G8XfEHxPqmm6c4ufDh8Z3mnlbpyAnlTxspVWXdmFnSPcF5QbjX1l8SZ/CVv8ZZvFGpaT4sh1nQ9DuoFlgt3m065sd0bvt2/K0ucYT75w2AQM14/oep+EtH0W9k+H9nq1uut3iy6neX0Etp9jh6s26UDB25ChckE561y5bkdOrB0qcJXfJyyVlFJSfN7SbT5Y2d3JJu6Xax4WOzCUXGpJpL3rp3cnorcqW8rqyV9mzH8E/Cj4a/Gvwv8AbtMsdXv5pElt7qy1rWdSubzTrqNtskTxy3DsHjbKsCD/ACJ6rxN+xt4Y8C2OoXel/CbRPE2oWOLZbVdHN5HI6EBs/IzZOc5wCQQa8L/aYh0U/tEeCb6ys7618O+Mnt7WeTTJWtbu3u41dba5DEfI0kMbxl2zv8uMMpHB9U+Fmgao3hnxvdQ/Fz4wX1j4VvJH1W3i129tHivZyPKtAkLojEIZJjsDZEC4O1655S+rYx0aS9pSUtFJNOUVJ6XV5Lme97SW10tEpxnUw6qSfJNxWzT5W0tf5Xb7nvrub3hH9nHx5da5pUOhfAH4c6Q809xfXr6v4GuLu1sY97lIoWRUcsisgCvN85TIC8qPQPH3wh+Kvwe8GSTeEfh78M9Vv7ey862srD4QvGfOJOIt8s747c14/wCFJvtmmwtqmsePfFVndReZHqEHiC/kaQf3XQTAqcfrmo/EvwR8H6tYW94/hPxdqjTI8ogfXb1peONrB7jAJ7ZNerjMpqZeqlB0IuXMpe0jUm0lvypPla0fK1L31boceFmsU4VXU0tblcI3b7tpteat7r8z2Cw0f9oLUNWtoLrQdM8Px/2bHcz3tp8OtNiUXRPMKNMj/dAzkr3HPWvMbfRf2kL3TfGX/CReNLrwrdW7SHQotPm8MaXHefK21pGFupHzbck7Op471wvjr9jPwj4y+G95a6d4Z0XQfEF9EFhuLkyXpsiWGc7nILBcjI6GvNv2efhh4Lt/A3xAsNX8F+DfEGo+Ab24s4NQl0eDffrGhcb8qfmBGM9818/Gg50pSTi7NK0k5dd1eVrN6HqexjGaTXzSS/zZ7H4Z8IeMNY8KaaPiH+0D4k0XVVkX+0I7X4naX5TAZyFWF127vRc47GoP+EE8N/8ARevEH/h2/wD7fXn37I/wd0vxH4QtfFOo6f4PvLLXrUypZjw/aobKYSMDtYJ93aMYr2b/AIVR4L/6APh3/wAFNt/8TXFisLyVHG8d+kNPTe+h2UYKUbfrb+v+CfNv7LUovPjbdTMu5v7UcjI6/vM1758NPinN4d+KkvhuOaS1bWrW/lt5lXeIpIpE59OBJnnjjFfK/wCzn4kk0n4h3E3mIG+2s2WJ4+YV9GfDvx9Yvd3ULS2cmrefPLEmR5hT5d209cZwD+FfS42tKnlrai5J8ydumzTfkmkelj6UZVld2tyteuqt802c98O/2hPGHh//AIKceI/A91q18fCOoaDFe2tjPK0kfnJGm6eMtkqXbeSAcZPTivTY/Eevaj42utO1nVLDxFo+qSCfS2Np5UlpMk2xoVC/fIBBBPOQc8dPG/iDMt/8TPDvxMW3FjqXg37TpesQs2XW3k2kHI64GGB9GNcz8cP2q/in8F/HkOm6T8N7jxBpup6ip0i/025huiHeQiMMWgLW7MzLkHC9tzAGufCqWJxEJwSUpRs7WUlKLu3F2dpL3Zabxutjx8YlCk10T63aaelmuqeq12Z9Pf2PoXjaPxEuqapZ65p/hfT0v4POhnsz/asd1E8SRblVmZI4584zGVcevHP+JvFk3jX4DXmh6FZ6p4N1K80mDVbnVoRJcy38yQpEv7qBGO6JPMJYkkiTGflAPTQfFW0+CWlRyeKJbPUvGGoStPrD6bpy29vAzZVIIJFhRWVXJbdhS7OWAA4bwH4t/GPVLzWY5L66FvHIgePzLr95I2DgBd2Rk8ADjvj0VHC11UVWo1z8ylok1fV3tZJ6u+1rKzTOf2MZwaV+W1t3t2T3/W+p6b4ckk8AaX4b8L+G3u3mvLpY7u7ubWVbtIkQvLJIWXAJfGOnBwK1fjt4purP4AalcWmpzSXE1rKqXSjy3k+RyPpjA/KvnLTNQ1Kx1sajpniC6MI2rLHNKzeTLwxClyQ2P9ggjpg4Irv9f8R3HxI8JL4fvZhbwWOnSyXMsED7PIYbWlVV3MWUbvlxnkntXvYyjUxEo1azu780m7OTet23a+1klsvynAxp0WoRsorRJaJfLb5nP/sSeD9Y8G/BO48bajrGuXK6pBLPDpDSeZCyx52zAHLeY5BHBAII4NSfsLabda/8F/EWpXySQyeKNXvJ38xcM6sNuT+JYfhW74Z/a58GwXNxoNqyaf4c0S3it9MvdrMt0ioowECllwc8tjp71zHxC+OdlqvifwrL4c+IGkaFpel3Zm1O0l02WQ3cZBG0bV9CwwcAEg54wfFxFSdWpOMo8vM079krtLRbvT57nTRws4xTim7XW3e2pN+xpDea38E9V8IzXN/pk3h/U3tBNEuxgCdxT5h65z7Ec1qf8Kr8Tf8AP5N+damuftY+CbDTribTdSjvboHesQt5YvMOcZLFMdPX0rD/AOG2tN/594/++m/wry8ZR9tPna63PpcnxeNwsZKhFWdvistu1z5z8P8AiZvDl9dMqss8kr4XGOMjk/lXceBhrGoePvAWq2sM0sFrqmoJfyoPlhhe1GNx9C23Hqa8D8SfELTRqnm2s01v5hOwtYTRhu/G4tXsn7NPxma+vW0mRw6XXz+YI3QJgHJLYAyeAK+o+szw2X1YU48zlCUbPTSTV2u7VtEefmdBYmpGV7KMoy08lt+J6I3xATT/AIgfEa6srefxBpqQacl1bRp5ii5AdJoh2z5flnHYsM19GfsleX4i8f6jbyW+238N+GpdUkNzmUwSMyIiHGeQrSHJyOB9a+cfCfjnRbm117w34QvrO31zQ4y00EsLs0Mj5KySKcFwx/iyc16b+wp4vj8AaN438M6lqkOtfEDUrbT7zU7jJXyhJcbfLTptG08AYO0MeO3zuVU6bquVRNSitI6pt8qSk0rJJK7vfVtLVXPLzCU3FRhs3q9NFfbzbenkrvR2PT/hn8N9J1rXtR1bX4ZLiFZZIrSCV9wjCsQMnnO3nAHy8+lY/jn9mjTvGOq/aNPvprJ1JYBFVtufvbdwO3PfHrXRxGSHTEtbOOdUjBwWO4/Un9as+HLm+0+5DSMGDcEEcivcw0HOrqfY0aNKOGVNrocHq/7CmqzafHNDrXnKvKwsNgx3DbMHH6Vk+LP2fte8J2kN/DcW1jJbyJA0xiziN8LhYx1XOwHJPDMcGvovTvF9wu1I9zFTgr0ycVhfEPX11C523sSeQVKMm35SCpzx/nrX0jp8qS9DxMRgaLUnFWdnY/JnX/gPr3iH4y694S8PzN5Ph21vL6S5eCG4mupB5kkNqjY2EH5FDcnbzk9TxulWeuSW6zXWm3Gn648K2A025tlt41uWmA810ZQ+NpUjBA5Yc8V7C3iub4W/tE67q2k6jaNZx38qfY59SCsyrlAjZHbnjHGeK4/4pWGqfFH4tv41vtY0aHUFgFraQW+op5cEWVYdSPmBUdc5PPtXk1alJVuSUVy97a31uvnpbtY5aEcS4qak9lZXt21f69yLwn8GfF2t/BbxjrGoTX1t/Y7RC1neyjt1uldykhiBUfd+QqTkc1nf2Vo//P8Aa9/31a//ABuvRfjF8Xte+LPwT/4Q7dY2dvcwLbXt0uoRPLcIuNqqOMDIGepOOo5rxX/hQdj/AH5v/Bj/APZVOG5XzN8sddFy300KqfWFZT5pPynb/hz66uvgH8E9ctjHpmteH2ST5l8vxLKhB/4EpwfxrQ8H/s9+HPDtwP7HuWuVz92HxCkgP5gH9a/L2+1zwvZ3pgn0vVLeRSQQgU9DjruFXLHW/B8fzpqXiDTpO2I34/Fc16E8pqfHBtekX+jOWnm9NPknZ+sl+qR+qWmfD5tCv7y803w/D9qvihu7lZoXmuNgwu5vMDNgdAe1a/wn0m18G/ECTXptMtm1HxLqUFjdNLbj7VKsaRIltHIrkrGcSOeQC20n7ikflVp/i7TIm/0fx/rNr2GZJ4/519GfsPftneG/ge+s6T4u16HxHp+pSw3umXdzceZJpF4gKlgrEHa6lRkcqYxjhmrz6mW1YJ1Uvet2km9u68j1MBjME6qjVS5XdbxaTa33f3/M/UT46xeKNHsJrfwnZxt54BZlmSMkDIG1m5A7kgE+1fNuna58YtH8YeZe+VJa+cyrHFcm4zGMEMzFUCnqNuzPHU55+j/iJ+0Jpvh0Wsdw0LTw2cRkmxkLuXcQPqST615VfftPaXZeJIrjVI5lsfLLIkEAkeRiwVd3dRjceOeB9KrCy5KcpKN29nr+B6UsLGfLJ1OXrZW1+8vfHLxJ8QPD3haxuPBscOo3s0O+5SSURmJjnHLHaBkY3HgEjPGat+DNd8e674W8nxRafZriREIkZ4po1kfICpJExRiCcEEjtjI5qzP8b9JublZNDaW6umt3uWi8pguAcbN38LHPA9R0NO+JH7QGh2vwZuvEEcn+g2SLeSheWISRdyf72Rt56E17dOo3TXOteu//AAxwYrBw55VIVdF00/4c+Bvi/wDBa8g+JOvDT3haxN9L5aXsw+1LycrIVAUsGyOBiuPufhvqdrHt2aY3v9pfn8dlUr79tf4mX17c3FxpPhyRrqV5iDaZKlmJxnqcZ/SuX1n9snxw9ywuNL0PH937KAtfPfVcVKb0X3ocsdQjHRv7mdNceBtcC7YbXT229o5XbH5oKh/4QnxB/wA+Nv8A991yUf7aOrPIDc+GvDU3YkW+3P5EVP8A8NlTf9CroH/fr/7Kr+o4tfY/H/gmf9pYZ6uf4f8AAPK9F+G+p/ErUptQt7jToo4pSCb26Fv5+ecoWG0jOR16mt5fgL4i2bodL+2AjObS7guf0Ryf0r7917wx4O1W0jt49K0+3t4UEccUcQVYlAwAB6CuG1P9nvwr4q1WGysdPe4vbyRYYIbaMySzOxwFRFBLMScAAZNfqcsnjGCjGbVl/Lf9UfkzzqUpuTgnd9/+AfF198HPEFoG87w3riqoyWGnysvpnIXFYGqeD2sQVube4s2PA86FoiP++gK/Ujwh/wAEHfiV4wjjul0b/hEoWb7+ragttKo/veUm+QfioNegeFP+CCZ0ieZda+OWqadBZhpr0aVZSPb2cCDdLI8ssqgYXPAjPOK8nERo0N6yf3/opHfRxlSrtS/r5tHknw9+LFr8c/hzo+pTXS3S39pb+fHuztuIgEkUEYHdsjH/AC0BHavV7D4H6Pd6cl1DeavZxsBIsSyCWJOOg3qxX6cj0xUviH9ljR/C/wCzxc/8IfHr5s5LuW80W71+9W61O+ARB50gSONIRKEDCJQcAjcSenj3wj/arv8ASra8sNTtbq0u7djG0E0LcnkfK2MHOPqcV8JCtGNR+y1in/wx+oYaUowj7dcsrev/AAD2rUPhvY21gl82ualDZ26fP+5tgOuSc+SMZ9ufp1r5F/bG+NP/AAjHws1XwPoc0n2jWrgTXE8bZkVGcSHnPy5VUXHXqeK9v1TxT4n+N8UWj6LBeW9nJgTX06lIoVI5KhsF+D2zk9xXDfHn9gUavLZ3WhNNdahGGS7kutZ+wLdMCWDF2jeMMTlQX2KBtBbjn2adRykpSSjd6X0Tfn5HnY7mnGTppuy15VrbyS6nwNNJ4g09Sy6pqI7/ADOWx+dZ03iDXHb95eedju8Kn+le+fE/4R3/AMJfELaL4k0LxdpV55azIrz2d1HPE/KTRSLCqyxsp4dHKn14Irib7wpojy7WvNYtQc/PNo0bfnsuB/KvbWW4hK9Sin5pN/kj5D+1MO3aFaS9Xb9Ty241+6DfvY7dsd/JC5/LFR/8JG3/ADxtf++D/jXdat8OtPnZvL8Q6QepAltbuHPpnEbjPtnHuao/8Kttv+hk8N/9/Lr/AOMVH1VR0lSa+TRX15S1VVM+ldD8X6t478S2Oj6Pa3mqatqlylrZWdqhknu5nOFRFHJYk1+yf/BOz9gHT/2N/C9vr/iZbXWPilqEBe6uMiWHQEYf8etsem7qJJhyxBVSE+987/8ABEP9h27/AGefhNH8Z/HNgsPjPxlYq/h2xuY8TaHpsn/LdgfuT3KkNj7yRbRwZHUfoFol+b8LIx3ZXnPr/nNexnGbKrVdCl8K3fd/5fmfL4HAuMFVmWNfvri9hlV2ZuPu54Zu2fbj9K8L/annjj8JTeCYZp421a3S88QTR/e+zs42Wuexm2uTjkIhzjepr6GtLa3N1JNdMqW8IMjM3RVUZY/gAa+PdA8W6l8XReeJJIUH/CRX0195b9REW2wqf92FI1/4DXyubVowpcnV/wCX9fefY8N4N1sRzv4Y2b9en+fyMX4zXKwfD3Tjbx4tYZFKY9CuPwxgDFeCvptve37bYI2kkcnOzrnqT+XWvoz4kAeINIXR1tfs9tB8xYjIZupNcz4c+B/2WJppV+aXAXI5A6n/AArx8LGFCn7R9XZH29eEqlT2a2scXoNhHo1puVfmbviu/wDg38M/+Fp+Ilhnh3aPp5DXpYfLM3VYs+45b0XA4LCpNH+BOseO/Ftvo2myQ25lO6SYpvEEY+87ew9O5wO9fQNr4LtPht4Qh0PQUdbeEbPPc5knY8vIx/vMeSenQDAAA7MO4137Sfwr8fI8vNMZ9Uh7Ck/ffbou/wDkcJ+0x8GPC/7QPg9dD8R2sLLbpjTrxYx9r01v70bddvAyjfKwAHYEfkv+1b8HNZ/Zg8a/2V4o0eL7NdEtYanAu6z1BB3RuzY6o2GHuME/sc3g+RRuZGkdun19T6n2riPj7+zhoPxu+H154Z8XWsN5pV8mShfE9s3aWM4+RlPIPHTivpstzl0qnLLWL6dj4HHZXGpDmj8X5n4f6hrGj6i2Ps8aluuB0qn9g0P/AJ5p+ddR+2r+xl4s/Yv8VD7dJHrPhe+mMem6zb/df7xWKdf+WU21WOPusFYqThgvh/8AwlEn95vzr7+lVjKKlCWh8nKm4u0kf09/G3xQDZ3FwWT5IXYfNjlWU4/Fc1t+DLmSfRIpo4WYNCrqueoI6ivmv44/HzSviN8NV1LwtfrqGjaomRdQYYxHGfIlU8pIpJyrAHoa9w/Zw8RNe/Cjw1NJ/rLnTLeRz6nylyfxNfmGKpqE1Y+tp3cdT0TWbZdf8J3EEZCyX1vNaZPG1pY2QZ/EivkXwZM2j+BdNhjXyWt7VIihGGRlXDA+4YEV9bzTR3VvJGzbPNAwR2PY/wAq8c8b/BiTWfFNyunC3tLi4dp5LeRtscrkks8bY/iJyVPck98V5+YYOpX5ZU1e39fofR8OZlSwspwrOylbX0/4c8x0m4kuL5WZVY5y2RnHeu0sdK1HxveRWGnW7TXEvzFUGMDplj0CjPU8Vc8Ifs267b6xnU3tdOsyQWkWZZZJF6/KoOB9SR9DXs/hzRbPwdpn2WwhWGJvvsTuknb1dv1x0HT2rz4ZfOrU9/3Yr7z3cbxFRowtQ96b+5er/RfgUvBnw6s/h7oMlrCy3F9dYN9dAY809o1PXYM/zPfht/o8ccy7vm9BithLtS4UHPfr1PrXN6z4utbC/aa4ZvLZhEgHU9ST7cAknsPwr1pUVyKEFotl/X3nxEsRUqVHUqO7e7Itclh0DTmuZpI4S3CF1zt7ZA7n0Hc/Q15j498QLHLtTep2Fv3pzK5POSO1b+t62+uzrqkys8kzFbCBk3Ki9BtTqxxjJ4Gep7V5z4tvFtjON7TXbMTcOXDbfZmGBn/ZXp3qqNHlmkzojK8Gz5z/AG3NDsfiF8PNS0HVIYZrHXrdrRjKM+RJ96KVfRkcBgfUCvxj/wCFZeL/APoC33/fh/8ACv2O/bP1DyfhzdXKZ32rpKPwNfIf223/ANmvpqeYToNqOq0PDq4KNTV6PU5Cy/bii+HN3cSeH766SS4XZPHGm6K6UdpA3ysPqDjPGK/Zf/gn18Q3+JH7F3wx8UTCOKTWNGRmjXojK7RkDntsr+bOLU9q4r9zv+CHniW++L//AATc0OTSbuQXXw/1O/0C/tLkfu5P3xvI5I29PKukUg4IZD2xRmmT0qNJTp3vfr8zPD5pUr1LVLWt0+R92HUGm+7M0belakEsOpwqs0EbyJ912HT8uK8w0n4mQiNbXUrfDMdoZOoP1Gc/jXR6d47j0WHb+8mj/hJ+8K8eEnHY9CUbo6jULa4tJV2ruiYckHGBVG91pYxtV/u9wc1yOt/Fm4vcW8auqueTu6Vk6lrbPCq5bnhh3H/16zp4eTlqVeyOs1jxtHo2lySSs2+YbQVHRScFq4Hxzr7zeKrSxhhe53RS3DrH/D/q1GegC7TzkgYyMgkVl6/4otoN0bzyyWcqvE6upZosjBI9RnnFc/8AATxhoeq+N/FFpdatqlt4i0yVNPEVrvCGIIsgbkbWVmYkqSPujIOBWlaKp07+f9fgaU4uT0NzWPF88gliso5Lu+kG12TO1R/tkAMwHZFCp6lq8/8AEOrPar5LTfaLhfvhcYQ+iqOM/TNejeMbY6petareX+sS8k29zdmONfqioFP0Bry/x7YXEELW6xxx8f6mFRHGB78kt/wJiPasaNpzv2Ol+7DTqeD/ALSl0NY+F3iAyYZPJYEg5wAM/wA/Sviv/hENW/54/wDj1faH7TXleCvhNqFxqTbY5xjag3NJyCRxwBtBr8/f+GttQ/587X8jXVSjOo24HNiHCFlI/9k=" alt="" width="91" height="130" /></td>
</tr>
</tbody>
</table>
<p> </p>
<p>The primary goal of the project is to tackle general graph partitioning problems on large graphs and their applications. Balanced graph partitioning for total cut minimization is only the tip of the iceberg of many related problems that have been less intensively studied but overall have at least an equally wide range of applications. While we expect many of the approaches from the basic problem to help with the more general ones, many new questions and difficulties arise.</p>
]]></description>
			<author>julia@ae.cs.uni-frankfurt.de (Julia Hoeboer)</author>
			<category>Projects</category>
			<pubDate>Thu, 12 Jan 2017 19:20:07 +0000</pubDate>
		</item>
		<item>
			<title>Fast Inexact Combinatorial and Algebraic Solvers for Massive Networks</title>
			<link>https://www.big-data-spp.de/projects/fast-inexact-combinatorial-and-algebraic-solvers-for-massive-networks</link>
			<guid isPermaLink="true">https://www.big-data-spp.de/projects/fast-inexact-combinatorial-and-algebraic-solvers-for-massive-networks</guid>
			<description><![CDATA[<table style="height: 161px;" width="548">
<tbody>
<tr>
<td>
<h4>Staff:</h4>
<p><a href="https://www.informatik.hu-berlin.de/de/forschung/gebiete/macsy/Team/meyerhenke">Prof. Dr. Henning Meyerhenke,</a> Humboldt-Universität zu Berlin</p>
</td>
<td> 
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" alt="" width="91" height="138" /></p>
</td>
</tr>
</tbody>
</table>
<h4>Description:</h4>
<p>Data-intensive computing is currently becoming a new column in science for generating new insights. This trend is due to---among others---gene sequencers, 3D microscopes, and the World Wide Web. These and other groundbreaking technologies generate massive data sets, many of which can be modeled as networks. The produced data sets contain valuable information hidden inside, waiting to be extracted and further processed with suitable analysis tools.</p>
]]></description>
			<author>manuel@ae.cs.uni-frankfurt.de (Manuel Penschuck)</author>
			<category>Projects</category>
			<pubDate>Mon, 16 Mar 2015 11:35:09 +0000</pubDate>
		</item>
		<item>
			<title>Graph-Based Methods for Rational Drug Design</title>
			<link>https://www.big-data-spp.de/projects/graph-based-methods-for-rational-drug-design</link>
			<guid isPermaLink="true">https://www.big-data-spp.de/projects/graph-based-methods-for-rational-drug-design</guid>
			<description><![CDATA[<table style="height: 161px;" width="611">
<tbody>
<tr>
<td>
<h4>Staff:</h4>
<p><a href="http://www.ccb.tu-dortmund.de/fb03/en/Fields_of_research/CB/MedChem_Group_Leader/Koch_Oliver/index.html">Dr. Oliver Koch,</a> Technische Universität Dortmund<br /> <a href="https://ca.cs.uni-bonn.de/doku.php?id=people:mutzel">Prof. Dr. Petra Mutzel,</a> U Bonn</p>
</td>
<td> </td>
<td> 
<p><img 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" alt="" /></p>
</td>
</tr>
</tbody>
</table>
<h4>Description:</h4>
<p>The aim of this project is the development of new and efficient algorithms for analysing huge molecule databases with up to one billion molecules with respect to biological activity. Thereby, we concentrate on molecular similarity search and molecular clustering, which are important tasks for substructure and virtual screening, similarity, diversity, and quantitative structure-activity relationship analysis within rational drug design.</p>
]]></description>
			<author>manuel@ae.cs.uni-frankfurt.de (Manuel Penschuck)</author>
			<category>Projects</category>
			<pubDate>Mon, 16 Mar 2015 11:35:38 +0000</pubDate>
		</item>
		<item>
			<title>Kernelization for Big Data (associated)</title>
			<link>https://www.big-data-spp.de/projects/kernelization-for-big-data-associated</link>
			<guid isPermaLink="true">https://www.big-data-spp.de/projects/kernelization-for-big-data-associated</guid>
			<description><![CDATA[<table style="height: 111px;" width="389">
<tbody>
<tr>
<td>
<h4>Staff:</h4>
<a href="https://www.tuhh.de/algo/institute.html">Dr. Matthias Mnich,</a> TU Hamburg Harburg<a href="http://www.geomar.de/mitarbeiter/fb3/ev/treusch/"><br /></a></td>
<td> </td>
</tr>
</tbody>
</table>
<h4>Description:</h4>
<p>The main research goal of this project is the quest for a rigorous mathematical theory of input-output efficient preprocessing. This new theory will develop the computational tools to design powerful algorithms for preprocessing very large instances of hard problems, that very efficiently compress those instances to smaller ones with guaranteed size. Our motivation is the incapability of current preprocessing routines with compression guarantee (kernelizations) to handle very large instances that do not fit into memory. The theory also <span style="line-height: 1.3em;">seeks to rigorously explain the practical successes of preprocessing very large instances by algorithms without compression guarantee (heuristics), and will lead to a concept of computational intractability to explain the limitations of heuristics.</span></p>
]]></description>
			<author>manuel@ae.cs.uni-frankfurt.de (Manuel Penschuck)</author>
			<category>Projects</category>
			<pubDate>Mon, 16 Mar 2015 11:36:21 +0000</pubDate>
		</item>
		<item>
			<title>Local Identification of Central Nodes, Clusters, and Network Motifs in Very Large Complex Networks</title>
			<link>https://www.big-data-spp.de/projects/local-identification-of-central-nodes-clusters-and-network-motifs-in-very-large-complex-networks</link>
			<guid isPermaLink="true">https://www.big-data-spp.de/projects/local-identification-of-central-nodes-clusters-and-network-motifs-in-very-large-complex-networks</guid>
			<description><![CDATA[<table style="height: 161px; width: 637px;">
<tbody>
<tr>
<td style="width: 439.7px;">
<h4>Staff:</h4>
<p><a href="http://gtna.informatik.uni-kl.de/gruppe/zweig/">Prof. Dr. Katharina A. Zweig,</a> Technische Universität Kaiserslautern</p>
</td>
<td style="width: 178.3px;"> 
<p><img 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" alt="" /></p>
</td>
</tr>
</tbody>
</table>
<h4>Description:</h4>
<p>The analysis of complex networks relies mostly on three different approaches: the identification of central nodes, the assignment of nodes to one or more groups of topologically similar other nodes, so-called clusters, and the identification of subgraphs occurring more often than expected by chance. Behind all of these approaches there are at least a dozen functions and measures to instantiate them, which all follow the same logic, which is, however, not always clearly defined. All of these approaches are today based on methods that make use of global properties of the graph like the distance between all pairs of nodes (O(nm+n^2 log n)), global ranking of similar node or edge pairs (O(n^2), or the comparison with random graph models of the same structure as the observed one (O(m log m)). Thus, none of these fundamental approaches can be directly transferred to the analysis of very large complex networks as needed today.</p>
]]></description>
			<author>manuel@ae.cs.uni-frankfurt.de (Manuel Penschuck)</author>
			<category>Projects</category>
			<pubDate>Mon, 16 Mar 2015 11:36:38 +0000</pubDate>
		</item>
		<item>
			<title>Massive Text Indices</title>
			<link>https://www.big-data-spp.de/projects/massive-text-indices</link>
			<guid isPermaLink="true">https://www.big-data-spp.de/projects/massive-text-indices</guid>
			<description><![CDATA[<table style="height: 131px; width: 745px;">
<tbody>
<tr>
<td style="width: 479.817px;">
<h4>Staff:</h4>
<p><a href="http://ls11-www.cs.uni-dortmund.de/staff/fischer">Prof. Dr. Johannes Christian Fischer,</a> Technische Universität Dortmund <br /> <a href="https://algo2.iti.kit.edu/sanders.php">Prof. Dr. Peter Sanders,</a> Karlsruher Institut für Technologie</p>
</td>
<td style="width: 95.1834px;"> 
<p><img 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" 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" alt="" width="131" height="125" /></td>
</tr>
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</table>
<h4>Description:</h4>
<p>The aim of this project is to make general-purpos e text indices fit for data sizes in the multi-terabyte region. We want to make use of all aspects of parallel computing: local shared memory and global distributed computing. The local computations will also exploit techniques for succinct and external memory data structures. These techniques were previously only considered in isolation; this project is the first in the stringology community that integrates all of them and thereby being able to index really large texts.</p>]]></description>
			<author>manuel@ae.cs.uni-frankfurt.de (Manuel Penschuck)</author>
			<category>Projects</category>
			<pubDate>Mon, 16 Mar 2015 11:36:57 +0000</pubDate>
		</item>
		<item>
			<title>Scalable Cryptography</title>
			<link>https://www.big-data-spp.de/projects/scalable-cryptography</link>
			<guid isPermaLink="true">https://www.big-data-spp.de/projects/scalable-cryptography</guid>
			<description><![CDATA[<table>
<tbody>
<tr>
<td>
<h4>Staff:</h4>
<p><a href="https://hofheinz.gitlab.io/">Prof. Dr. Dennis Hofheinz</a>, ETH Zürich<br /> <a href="http://www.foc.rub.de/people/kiltz.html">Prof. Dr. Eike Kiltz,</a> Ruhr-Universität Bochum</p>
</td>
<td> 
<p><img 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" alt="" /></p>
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<td> <img 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" alt="" width="112" height="145" /></td>
</tr>
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</table>
<h4>Description:</h4>
<p>In our modern digital society, cryptography is vital to protect the secrecy and integrity of transmitted and stored information. Settings like digital commerce, electronic banking, or simply private email communication already rely on encryption and signature schemes. However, today's cryptographic schemes do not scale well, and thus are not suited for the increasingly large sets of data they are used on. For instance, the security guarantees currently known for RSA encryption -- the most commonly used type of encryption scheme -- degrade linearly in the number of users and cipher texts. Hence, larger settings (such as cloud computing, or simply the scenario of encrypting all existing email traffic) may enable new and more efficient attacks. To maintain a reasonable level of security in larger scenarios, RSA key lengths must be chosen significantly larger, and the scheme becomes very inefficient. Besides, a switch in RSA key lengths requires an update of the whole public key infrastructure, an impossibility in truly large scenarios. Even worse, when the scenario grows beyond an initially anticipated size, we may lose all security guarantees. </p>
]]></description>
			<author>manuel@ae.cs.uni-frankfurt.de (Manuel Penschuck)</author>
			<category>Projects</category>
			<pubDate>Mon, 16 Mar 2015 11:37:35 +0000</pubDate>
		</item>
		<item>
			<title>Scaling Up Generic Optimization</title>
			<link>https://www.big-data-spp.de/projects/scaling-up-generic-optimization</link>
			<guid isPermaLink="true">https://www.big-data-spp.de/projects/scaling-up-generic-optimization</guid>
			<description><![CDATA[<table style="height: 146px; width: 603.167px;">
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<td style="width: 395px;">
<h4>Staff:</h4>
<p><a href="http://theinf2.informatik.uni-jena.de/People/Joachim+Giesen.html">Prof. Dr. Joachim Giesen,</a> Friedrich-Schiller-Universität Jena</p>
<p><a href="http://theinf2.informatik.uni-jena.de/People/Soeren+Laue.html">Dr. Sören Laue</a>, Friedrich-Schiller-Universität Jena</p>
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<td style="width: 102px;"> 
<p><img 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" 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<td style="width: 77.1667px;"> <img 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" alt="" width="102" height="136" /></td>
</tr>
</tbody>
</table>
<h4>Description:</h4>
<p>Optimization problems are ubiquitous in science, engineering and economics. Thus, it is not surprising that optimization problems come in many different flavors. In our proposal we focus on large-scale convex optimization problems. Another important class are discrete optimization problems, like for instance computing shortest paths, minimum or maximum cuts, network flows, or vertex covers in the context of graph algorithms. Many discrete problems have relaxations as linear or semidefinite programs, or can even be cast as convex optimization problems. Relaxations are often an essential part of approximation algorithms for combinatorial optimization problems. Hence, discrete and combinatorial Big Data optimization problems can greatly benefit from generic, parallel and distributed convex optimization software. </p>
]]></description>
			<author>manuel@ae.cs.uni-frankfurt.de (Manuel Penschuck)</author>
			<category>Projects</category>
			<pubDate>Mon, 16 Mar 2015 11:37:53 +0000</pubDate>
		</item>
		<item>
			<title>Security-Preserving Operations on Big Data</title>
			<link>https://www.big-data-spp.de/projects/security-preserving-operations-on-big-data</link>
			<guid isPermaLink="true">https://www.big-data-spp.de/projects/security-preserving-operations-on-big-data</guid>
			<description><![CDATA[<table style="height: 139px;" width="610">
<tbody>
<tr>
<td>
<h4>Staff:</h4>
<p><a href="http://www.cryptoplexity.informatik.tu-darmstadt.de/members/marcfischlin/marcfischlin.en.jsp">Prof. Dr. Marc Fischlin,</a> Technische Universität Darmstadt<br /> <a href="http://www.cits.rub.de/personen/may.html">Prof. Dr. Alexander May,</a> Ruhr-Universität Bochum</p>
</td>
<td> </td>
<td> </td>
</tr>
</tbody>
</table>
<h4>Description:</h4>
<p>Since Edward Snowden's disclosures of massive abuse of huge amounts of data by NSA and other agencies, it is evident that every individual and every company which cares about the privacy of their data has to take measures to protect the data. This is even more true for outsourced data in cloud storage and cloud computing scenarios, and when handling big data through third parties such as via Amazon's Elastic MapReduce. Standard cryptographic means such as encryption in general do not work here because by the very nature of encryption, scrambling all reasonable information, the semantics of the data are hidden and cannot be used by third parties to perform operations; the option of decrypting the data for the operations would violate the idea of protecting the data from the service provider. To reconcile the need for security with the ability to outsource computations we thus need cryptography which is compatible with the desired operations. </p>
]]></description>
			<author>manuel@ae.cs.uni-frankfurt.de (Manuel Penschuck)</author>
			<category>Projects</category>
			<pubDate>Mon, 16 Mar 2015 11:38:22 +0000</pubDate>
		</item>
		<item>
			<title>Skeleton-based Clustering in Big and Streaming Social Networks</title>
			<link>https://www.big-data-spp.de/projects/skeleton-based-clustering-in-big-and-streaming-social-networks</link>
			<guid isPermaLink="true">https://www.big-data-spp.de/projects/skeleton-based-clustering-in-big-and-streaming-social-networks</guid>
			<description><![CDATA[<table style="height: 159px; width: 597px;">
<tbody>
<tr>
<td style="width: 410.45px;">
<h4>Staff:</h4>
<p><a href="https://gess.ethz.ch/das-departement/personen/person-detail.MjM5NDYy.TGlzdC81MTMsNjE4MTIwODY=.html">Prof. Dr. Ulrik Brandes</a>, ETH Zürich<br /> <a href="http://i11www.iti.uni-karlsruhe.de/members/dorothea_wagner/index">Prof. Dr. Dorothea Wagner,</a> Karlsruher Institut für Technologie</p>
</td>
<td style="width: 69.55px;"> 
<p><img 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" 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<h4> Description:</h4>
<p>We intend to devise novel methods to cluster large-scale static and dynamic online social networks. Our approach is based on skeleton structures that represent and amplify variation in local cohesion, and that are defined locally to facilitate efficient computation. In addition to simplifying the clustering problem, they shall also provide a novel understanding of community dynamics, capturing more directly the agency of social actors. Finding patterns in online social relationships and interactions is one of the most prominent applications of big data today, largely driven by the relative ease of data collection and its economic and political value. </p>
]]></description>
			<author>manuel@ae.cs.uni-frankfurt.de (Manuel Penschuck)</author>
			<category>Projects</category>
			<pubDate>Mon, 16 Mar 2015 11:38:47 +0000</pubDate>
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