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Convex Bodies and Algebraic Geometry An Introduction to ~ The theory of toric varieties also called torus embeddings describes a fascinating interplay between algebraic geometry and the geometry of convex figures in real affine spaces This book is a unified uptodate survey of the various results and interesting applications found since toric varieties were introduced in the early 1970s

Convex Bodies and Algebraic Geometry An Introduction to ~ The theory of toric varieties also called torus embeddings describes a fascinating interplay between algebraic geometry and the geometry of convex figures in real affine spaces This book is a unified uptodate survey of the various results and interesting applications found since toric varieties were introduced in the early 1970s

Convex Bodies and Algebraic Geometry An Introduction to ~ The theory of toric varieties also called torus embeddings describes a fascinating interplay between algebraic geometry and the geometry of convex figures in real affine spaces This book is a unified uptodate survey of the various results and interesting applications found since toric varieties were introduced in the early 1970s

Convex bodies and algebraic geometry An introduction to ~ Convex bodies and algebraic geometry An introduction to the theory of toric varieties Tadao Oda The theory of toric varieties also called torus embeddings describes a fascinating interplay between algebraic geometry and the geometry of convex figures in real affine spaces

CONVEX BODIES AND ALGEBRAIC GEOMETRY An Introduction to ~ CONVEX BODIES AND ALGEBRAIC GEOMETRY An Introduction to the Theory of Toric Varieties Ergebnisse der Mathematik und ihrer Grenzgebiete 3 15 P M H Wilson Search for more papers by this author

Convex Bodies and Algebraic Geometry An Introduction to ~ Convex Bodies and Algebraic Geometry An Introduction to the Theory of Toric Varieties by Tadao Oda starting at 6258 Convex Bodies and Algebraic Geometry An Introduction to the Theory of Toric Varieties has 2 available editions to buy at Alibris

Convex bodies and algebraic geometry an introduction to ~ Integral Convex Polytopes and Toric Projective Varieties 21 Equivariant Line Bundles Invariant Cartier Divisors and Support Functions 22 Cohomology of Compact Toric Varieties 23 Equivariant Holomorphic Maps to Projective Spaces 24 Toric Projective Varieties 25 Moris Theory and Toric Projective Varieties

Tadao Oda Wikipedia ~ Tadao Oda 小田忠雄 Oda Tadao born 1940 Kyoto is a Japanese mathematician working in the field of algebraic geometry especially toric varieties The field of toric varieties was developed by Demazure Mumford Miyake Oda and others in the 1970s

Toric variety Wikipedia ~ Toric varieties form an important and rich class of examples in algebraic geometry which often provide a testing ground for theorems The geometry of a toric variety is fully determined by the combinatorics of its associated fan which often makes computations far more tractable For a certain special but still quite general class of toric varieties this information is also encoded in a polytope which creates a powerful connection of the subject with convex geometry

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