David A. Cox - Concepedia

Author

David A. Cox

Amherst College

Also Known As

Cox, David, Cox, David A., DAVID COX, David A. Cox, David Cox, Goldwasser-Kilian-Atkin, Myron Iii

141

Publications

5.3K

Citations

H-Index

Concepts

All Affiliations

Amherst College

About

David A. Cox is an author at Amherst College specializing in geometry.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Geometry	5	5	328

David A. Cox

Publications

997

Citations

H-Index

Page 1

	Year	Citations
On the Hodge structure of projective hypersurfaces in toric varieties Victor V. Batyrev, David A. Cox Duke Mathematical Journal Hodge StructureSchubert CalculusAffine HypersurfacePrimitive CohomologyProjective Geometry	1994	230
The moving line ideal basis of planar rational curves David A. Cox, Thomas W. Sederberg, Falai Chen Computer Aided Geometric Design Planar Rational CurvesGeometryProjective GeometryCurve ModelingReal Algebraic Geometry	1998	160
Intersection numbers of sections of elliptic surfaces David A. Cox, Steven W. Zucker Inventiones mathematicae GeometryIntersection NumbersEnumerative GeometryComplex GeometryElliptic Function	1979	112
The functor of a smooth toric variety David A. Cox Tohoku Mathematical Journal Dual LatticeFan ∆Higher Category TheoryProjective GeometryReal Algebraic Geometry	1995	74
Toric Residues David A. Cox arXiv (Cornell University) \Bf CSchubert CalculusProjective GeometryToric ResidueHomogeneous Forms	1994	54
The moving curve ideal and the Rees algebra David A. Cox Theoretical Computer Science Ring TheoryRees AlgebraSchubert CalculusCommutative Algebra	2007	53
A study of singularities on rational curves via syzygies David A. Cox, Andrew R. Kustin, Claudia Polini, Memoirs of the American Mathematical Society Such SingularitiesProjective GeometryMultiplicity C SingularitiesAlgebraic AnalysisRational Curves	2012	36
Mordell-Weil groups of elliptic curves over C(t) with pg=0 or 1 David A. Cox Duke Mathematical Journal Elliptic CurvesMordell-weil Groups	1982	35
Introduction to Fermat's Last Theorem David A. Cox American Mathematical Monthly Geometry Of NumberComputational Number TheoryAnalytic Number TheoryLast TheoremAmerican Mathematical Monthly	1994	35
The Homogeneous coordinate ring of a toric variety, revised version David A. Cox arXiv (Cornell University) Toric VarietySchubert CalculusCox RingRing TheoryProjective Geometry	1993	30

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