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261	A THEORY OF ORDINARY P-ADIC CURVES A Theory of Ordinary p-adic Curves By Shinichi MOCHIZUKI* Add to Reading List Source URL: www.kurims.kyoto-u.ac.jp Language: English - Date: 2011-11-02 13:42:42 Algebraic geometry Complex analysis Riemann surfaces Vector bundles Algebraic varieties Canonical bundle Beltrami equation Indigenous bundle Ample line bundle Supersingular elliptic curve Differential geometry of surfaces Chern class
262	Math. Ann. 312, 717–Mathematische Annalen c Springer-Verlag 1998 Add to Reading List Source URL: people.mpim-bonn.mpg.de Language: English - Date: 2012-08-01 06:52:27 Differential topology Surgery theory Geometric topology Vector bundles Homotopy theory Immersion 3-manifold Stable normal bundle Cobordism Kervaire invariant Seifert surface Tangent bundle
263	Dear Educator, This file offers views of some of the worksheets in our “Long Vowels A,E,I,O,U Bundle”. The cover for an eWorkbook is shown followed by the preview pages. The “Long Vowels A,E,I,O,U Bundle” offers Add to Reading List Source URL: www.ishoptoday.com Language: English - Date: 2014-06-11 14:20:51 Vowels Phonetics Vowel length Vowel Schwa Table of vowels Vowel harmony
264	OBSTRUCTIONS TO FIBERING A MANIFOLD ¨ F. T. FARRELL, WOLFGANG LUCK, AND WOLFGANG STEIMLE arXiv:0901.1250v1 [math.GT] 9 Jan 2009 Add to Reading List Source URL: 131.220.77.52 Language: English - Date: 2011-03-02 09:33:04 Homotopy theory Algebraic topology Surgery theory Category theory Differential topology Fibration Whitehead torsion Simple-homotopy equivalence CW complex Retract Homotopy Fiber bundle
265	TOPOLOGICAL SIMPLICITY OF THE CREMONA GROUPS JÉRÉMY BLANC AND SUSANNA ZIMMERMANN Abstract. The Cremona group is topologically simple when endowed with the Zariski or Euclidean topology, in any dimension ≥ 2 and over Add to Reading List Source URL: jones.math.unibas.ch Language: English - Date: 2015-11-30 15:26:18 Algebraic geometry General topology Algebraic varieties Scheme theory Algebraic structures Zariski topology Kernel Topological space Birational geometry Ring Ample line bundle Scheme
266	Monodromy and the Tate conjecture-1 Monodromy and the Tate conjecture: Picard numbers and Mordell-Weil ranks in families A. Johan de Jong and Nicholas M. Katz Introduction We use results of Deligne on …-adic monodromy Add to Reading List Source URL: web.math.princeton.edu Language: English - Date: 2000-05-20 15:40:45 Algebraic geometry Tate conjecture Projective variety Algebraic number field Ample line bundle Elliptic curve Cohomology Smooth scheme Monodromy Lefschetz hyperplane theorem Picard group Hodge conjecture
267	1039 Documenta Math. Extending Self-Maps to Projective Space over Finite Fields Add to Reading List Source URL: documenta.sagemath.org Language: English - Date: 2013-08-08 03:50:23 Algebraic geometry Algebraic varieties Projective geometry Vector bundles Projective variety Ample line bundle Sheaf Divisor Spectral theory of ordinary differential equations
268	Directional Field Synthesis, Design, and Processing Add to Reading List Source URL: graphics.tudelft.nl Language: English - Date: 2016-04-02 10:14:54 Differential geometry Differential topology Vector calculus Connection Vectors Vector Curl Tangent space Differentiable manifold Affine connection Covariant derivative Tangent bundle
269	67 Documenta Math. On the Nonexistence of Certain Morphisms from Grassmannian to Grassmannian Add to Reading List Source URL: www.math.uiuc.edu Language: English - Date: 2009-06-26 05:23:26 Differential geometry Characteristic classes Lie groups Vector bundle Adams operation Chern class Grassmannian Morphism of algebraic varieties Mutation Generalised Whitehead product Exterior algebra
270	VERIFICATION REPORT CLIMATE BRIDGE LTD. Hunan Guanbaodu-Liangjiangkou-Xinglong Small-scale Hydropower Bundle Project GS Ref. No: 835 Monitoring Period: 2010 Add to Reading List Source URL: www.project-climate.de Language: English - Date: 2012-02-05 19:38:53 Carbon finance United Nations Framework Convention on Climate Change Environmental economics Clean Development Mechanism Climate change mitigation Environment Xinglong Emission intensity Huaihua Kyoto Protocol

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