31![arXiv:1307.7765v3 [math.AG] 9 AugA counterexample to the geometric Chevalley-Warning conjecture June Huh Abstract arXiv:1307.7765v3 [math.AG] 9 AugA counterexample to the geometric Chevalley-Warning conjecture June Huh Abstract](https://www.pdfsearch.io/img/87dbf6f9daf908db86fdab29d564e8c6.jpg) | Add to Reading ListSource URL: web.math.princeton.eduLanguage: English - Date: 2016-09-19 01:23:04
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32![New Perspectives in Geometric Combinatorics MSRI Publications Volume 38, 1999 Matroid Bundles LAURA ANDERSON New Perspectives in Geometric Combinatorics MSRI Publications Volume 38, 1999 Matroid Bundles LAURA ANDERSON](https://www.pdfsearch.io/img/7bf56b0c4d479c53b384648047990921.jpg) | Add to Reading ListSource URL: library.msri.orgLanguage: English - Date: 2000-04-13 22:21:36
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33![— ARIZONA WINTER SCHOOL COURSE OUTLINE — LINKS BETWEEN “ARITHMETIC” AND “GEOMETRIC” ALGEBRAIC GEOMETRY: METAPHOR AND MOTIVATION RAVI VAKIL, ASSISTED BY DAVID ZUREICK-BROWN Course outline — ARIZONA WINTER SCHOOL COURSE OUTLINE — LINKS BETWEEN “ARITHMETIC” AND “GEOMETRIC” ALGEBRAIC GEOMETRY: METAPHOR AND MOTIVATION RAVI VAKIL, ASSISTED BY DAVID ZUREICK-BROWN Course outline](https://www.pdfsearch.io/img/bd736df2b4a3019677c2c1f801ff844b.jpg) | Add to Reading ListSource URL: swc.math.arizona.eduLanguage: English - Date: 2014-12-18 15:24:17
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34![Monica Nicolau* (). Geometry and topology in cancer systems biology. Examples of geometric and topological data analysis in cancer systems biology. Topological data analysis is used to analyze bre Monica Nicolau* (). Geometry and topology in cancer systems biology. Examples of geometric and topological data analysis in cancer systems biology. Topological data analysis is used to analyze bre](https://www.pdfsearch.io/img/752d550726a0cb0bc4bc11b73232452b.jpg) | Add to Reading ListSource URL: jointmathematicsmeetings.org- Date: 2013-10-31 00:32:34
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35![Physical problem solving: Joint planning with symbolic, geometric, and dynamic constraints Ilker Yildirim*1 (), Tobias Gerstenberg*1 (), Basil Saeed1 (), Marc Toussaint2 (marc.tous Physical problem solving: Joint planning with symbolic, geometric, and dynamic constraints Ilker Yildirim*1 (), Tobias Gerstenberg*1 (), Basil Saeed1 (), Marc Toussaint2 (marc.tous](https://www.pdfsearch.io/img/55aa4c1b8129791791e18d549d33ce36.jpg) | Add to Reading ListSource URL: ipvs.informatik.uni-stuttgart.deLanguage: English - Date: 2017-10-30 12:23:26
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36![Synchronization Patterns in Networks of Kuramoto Oscillators: A Geometric Approach for Analysis and Control arXiv:submitmath.OC] 18 SepLorenzo Tiberi, Chiara Favaretto, Mario Innocenti, Danielle S. Basse Synchronization Patterns in Networks of Kuramoto Oscillators: A Geometric Approach for Analysis and Control arXiv:submitmath.OC] 18 SepLorenzo Tiberi, Chiara Favaretto, Mario Innocenti, Danielle S. Basse](https://www.pdfsearch.io/img/ae677117906488486c63ad2b2ef0be50.jpg) | Add to Reading ListSource URL: www.fabiopas.itLanguage: English - Date: 2017-09-18 18:38:20
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37![Microsoft Word - Geometric Forms 2.docx Microsoft Word - Geometric Forms 2.docx](https://www.pdfsearch.io/img/6d39cb3c68e76832989cbdb5e346e181.jpg) | Add to Reading ListSource URL: www.smartlessonplans.com- Date: 2016-10-08 22:02:00
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38![離散型(本次介紹範圍) Binomial distribution (二項分配) Geometric distribution(幾何分配) Negative Binomial distribution(負二項分配) Hypergeometric distribution(超幾何分配) Poisson distribution
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39![Novel XRD camera for in situ studies of catalyst transformations in Direct Formic Acid Fuel Cell Ilia Smirnov, Zbigniew Kaszkur, Karol Juchniewicz, Andrzej Borodziński, Piotr Kędzierzawski Role of geometric relaxation Novel XRD camera for in situ studies of catalyst transformations in Direct Formic Acid Fuel Cell Ilia Smirnov, Zbigniew Kaszkur, Karol Juchniewicz, Andrzej Borodziński, Piotr Kędzierzawski Role of geometric relaxation](https://www.pdfsearch.io/img/bc136d3890799c5c95851063569efd5f.jpg) | Add to Reading ListSource URL: ichf.edu.plLanguage: English - Date: 2018-02-08 03:29:06
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40![New Perspectives in Geometric Combinatorics MSRI Publications Volume 38, 1999 Some Algebraic Properties of the Schechtman–Varchenko Bilinear Forms
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