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Topics in Topology. (AM-10), Volume 10

Solomon Lefschetz pioneered the field of topology--the study of the properties of many?sided figures and their ability to deform, twist;

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Hodge Theory and Complex Algebraic Geometry II

varieties. Proofs of the Lefschetz theorem on hyperplane sections, the Picard-Lefschetz study of Lefschetz pencils, and Deligne theorems on the;

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Hodge Theory and Complex Algebraic Geometry II

. Proofs of the Lefschetz theorem on hyperplane sections, the Picard-Lefschetz study of Lefschetz pencils, and Deligne theorems on the degeneration;

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Lectures on Differential Equations. (AM-14), Volume 14

The description for this book, Lectures on Differential Equations. (AM-14), will be forthcoming.;...

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Contributions to the Theory of Nonlinear Oscillations (AM-41), Volume IV

The description for this book, Contributions to the Theory of Nonlinear Oscillations (AM-41), Volume;...

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Contributions to the Theory of Nonlinear Oscillations (AM-36), Volume III

The description for this book, Contributions to the Theory of Nonlinear Oscillations (AM-36), Volume;...

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Contributions to the Theory of Nonlinear Oscillations (AM-20), Volume I

The description for this book, Contributions to the Theory of Nonlinear Oscillations (AM-20), Volume;...

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Algebraic Geometry and Topology - A Symposium in Honor of Solomon Lefschetz

Many of the developments of modern algebraic geometry and topology stem from the ideas of S. Lefschetz. These are featured in this volume;

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Algebraic Geometry and Topology - A Symposium in Honor of Solomon Lefschetz

Many of the developments of modern algebraic geometry and topology stem from the ideas of S. Lefschetz. These are featured in this volume;

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Introduction to Topology

In this book, which may be used as a self-contained text for a beginning course, Professor Lefschetz aims to give the reader a concrete;

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Introduction to Topology

In this book, which may be used as a self-contained text for a beginning course, Professor Lefschetz aims to give the reader a concrete;

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Contributions to the Theory of Nonlinear Oscillations (AM-29), Volume II

These two new collections, numbers 28 and 29 respectively in the Annals of Mathematics Studies, cont;...

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Invariance Theory

. Heat equation methods are also used to discuss Lefschetz fixed point formulas, the Gauss-Bonnet theorem for a manifold with smooth boundary;

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Complexes of Differential Operators

to some degree: formal theory; existence theory; global solvability problem; overdetermined boundary problems; generalized Lefschetz theory;

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Homology Theory on Algebraic Varieties

given here were first formulated by Lefschetz and have since turned out to be of fundamental importance in the topological aspects of algebraic;

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Algebraic Geometry

The first application of modern algebraic techniques to a comprehensive selection of classical geome;...

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Algebraic Geometry

The first application of modern algebraic techniques to a comprehensive selection of classical geome;...

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Algebraic Geometry

This text for advanced undergraduate students is both an introduction to algebraic geometry and a br;...

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Complex Algebraic Geometry

topological ideas of Lefschetz and an overview of the recent interactions between algebraic geometry and theoretical physics, which involve mirror;

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Hodge Theory And Complex Algebraic Geome

way than is usual in geometry. The author then proves the Kaehler identities, which leads to the hard Lefschetz theorem and the Hodge index;

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Hodge Theory & Complex Algebraic Geom 2

way than is usual in geometry. The author then proves the Kaehler identities, which leads to the hard Lefschetz theorem and the Hodge index;

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Topology of Algebraic Curves

Lefschetz fibrations (both complex and real), and Hurwitz equivalence of braid monodromy factorizations. The approach relies on a close relation;

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Birational Geometry and Moduli Spaces

, mirror symmetry, canonical bundle formula, the Lefschetz principle, birational transformations, and deformations of diagrams of algebras. The;

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Period Mappings and Period Domains

that are used to derive results about cycles on higher-dimensional algebraic varieties such as the Noether-Lefschetz theorem and Nori's theorem;

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Polynomials And Vanishing Cycles

research over the past 15 years, such as holomorphic germs, polynomial functions, and Lefschetz pencils on quasi-projective spaces, are here shown;

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Period Mappings and Period Domains

that are used to derive results about cycles on higher-dimensional algebraic varieties such as the Noether-Lefschetz theorem and Nori's theorem;

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Graphs, Surfaces and Homology

, using the minimum of algebraic machinery and including a version of Lefschetz duality. Assuming very little mathematical knowledge, the book;

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