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A Study in Derived Algebraic Geometry

Derived algebraic geometry is a far-reaching generalization of algebraic geometry. It has found numerous applications in other parts;

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Higher Orbifolds and Deligne-Mumford Stacks as Structured Infinity-Topoi

as classical algebraic geometry, derived algebraic geometry, and the algebraic geometry of commutative ring spectra but also to differential;

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Higher Dimensional Algebraic Geometry

birthday'. This volume consists of 20 inspiring research papers on birational algebraic geometry, minimal model program, derived algebraic geometry;

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Computational Algebraic Geometry

The interplay between algebra and geometry is a beautiful (and fun!) area of mathematical investigation. Advances in computing and;

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Computational Algebraic Geometry

The interplay between algebra and geometry is a beautiful (and fun!) area of mathematical investigation. Advances in computing and;

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Rationality Problems in Algebraic Geometry: Levico Terme, Italy 2015

Providing an overview of the state of the art on rationality questions in algebraic geometry, this volume gives an update on the most;

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Algebraic Geometry, Volume 3

contains numerous exercises and problems with solutions. It is suitable for a graduate course on algebraic geometry or for independent study.;

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Algebraic Geometry and Statistical Learning Theory

Sure to be influential, this book lays the foundations for the use of algebraic geometry in statistical learning theory. Many widely used;

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Algebraic Geometry Salt Lake City 2015 (Part 1)

This is Part 1 of a two-volume set. Since Oscar Zariski organized a meeting in 1954, there has been a major algebraic geometry meeting;

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Open Algebraic Surfaces

methods to study the geometry and topology of open algebraic surfaces. The theory of open algebraic surfaces is applicable not only to algebraic;

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Moduli Spaces

Moduli theory is the study of how objects, typically in algebraic geometry but sometimes in other areas of mathematics, vary in families;

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Gauss-Manin Connection in Disguise

of complex analysis, differential equations, algebraic topology and algebraic geometry is required for a smooth reading of the book.;

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Methods of Algebraic Geometry in Control Theory

of control systems. Algebraic geometry may, in an elementary way, be viewed as the study of the structure and properties of the solutions of systems;

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Methods of Algebraic Geometry in Control Theory

of control systems. Algebraic geometry may, in an elementary way, be viewed as the study of the structure and properties of the solutions of systems;

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London Mathematical Society Lecture Note Series

Contemporary research in algebraic geometry is the focus of this collection, which presents articles on modern aspects of the subject. The;

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Group Cohomology & Algebraic Cycles

into the Hodge conjecture and algebraic geometry more broadly. This book presents a coherent suite of computational tools for the study;

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Undergraduate Algebraic Geometry

Algebraic geometry is, essentially, the study of the solution of equations and occupies a central position in pure mathematics. With the;

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Arithmetic Differential Equations

with infinite orbits.Any such quotient reduces to a point in algebraic geometry. But many of the above quotients cease to be trivial (and;

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Algebraic Cycles and Motives

Algebraic geometry is a central subfield of mathematics in which the study of cycles is an important theme. Alexander Grothendieck taught;

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Topology of Stratified Spaces

study of singular spaces using techniques from a variety of areas of geometry and topology and the interactions among them. Expository chapters;

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Topology of Stratified Spaces

study of singular spaces using techniques from a variety of areas of geometry and topology and the interactions among them. Expository chapters;

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Elementary Algebraic Geometry

further study of complex algebraic or analytic varieties or to the scheme-theoretic treatments of algebraic geometry.2015 edition.;

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Algebraic Cycles and Motives

Algebraic geometry is a central subfield of mathematics in which the study of cycles is an important theme. Alexander Grothendieck taught;

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Introduction to Toric Varieties. (AM-131), Volume 131

space with vertices on lattice points. Since many algebraic geometry notions such as singularities, birational maps, cycles, homology;

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The Pledge

text contains a comprehensive account of the theory of open algebraic surfaces, as well as several applications, in particular to the study;

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Algebraic Geometry

Aimed primarily at graduate students and beginning researchers, this book provides an introduction to algebraic geometry that;

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Algebraic Geometry over $C^infty $-Rings

)$ actually has a far richer structure than the obvious $mathbb R$-algebra structure. The author explains the foundations of a version of algebraic;

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