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Geometric Galois Actions: Volume 2, The Inverse Galois Probl

) by Alexander Grothendieck. It will be of wide interest amongst workers in algebraic geometry, number theory, algebra and topology.;

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Geometric Galois Actions

'Esquisse d'un Programme' (Sketch of a Program) by Alexander Grothendieck. This work, written in 1984, fourteen years after his retirement from;

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The Grothendieck Theory of Dessins d'Enfants

spaces was initiated by Alexander Grothendieck in his unpublished Esquisse d'un Programme, and developed by many of the mathematicians who have;

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Het blinde licht

en Alexander Grothendieck grote wetenschappers die de loop van de twintigste eeuw hebben veranderd. En de mensheid daarmee dichter bij de afgrond;

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The Grothendieck Festschrift, Volume I

This three-volume work contains articles collected on the occasion of Alexander Grothendieck's sixtieth birthday and originally published;

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Graded Rings Graded Grothendieck Groups

This study of graded rings includes the first systematic account of the graded Grothendieck group, a powerful and crucial invariant;

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Galois Covers, Grothendieck-Teichmuller Theory and Dessins d'Enfants

on 'Galois Covers, Grothendieck-Teichmuller Theory and Dessinsd'Enfants', which took place at the University of Leicester, UK, from 4 to 7;

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Alexandre Grothendieck

made Grothendieck the mathematician that he was. Thirteen articles written by people who knew him personally-some who even studied or;

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Selected Papers II

are currently unavailable, and the correspondence with Grothendieck has never before been published;

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Wiskundigen mogen niet huilen

neemt de grootste schaker aller tijden, Bobby Fischer, het op tegen de minstens zo talentvolle wiskundige Alexander Grothendieck. De Britse;

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The Brauer-Grothendieck Group

This monograph provides a systematic treatment of the Brauer group of schemes, from the foundational work of Grothendieck to recent;

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Homotopy of Operads and Grothendieck-Teichmuller Groups: Part 2

The ultimate goal of this book is to explain that the Grothendieck-Teichmuller group, as defined by Drinfeld in quantum group theory, has a;

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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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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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Davenport-Zannier Polynomials and Dessins d'Enfants

Grothendieck in order to denominate a method of pictorial representation of some highly interesting classes of polynomials and rational functions. The;

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Encyclopedia of Mathematics and its Applications Handbook of Categorical Algebra

: functors, etale maps or W-sets. Next, this situation is generalized to the case of sheaves on a site and the corresponding notion of Grothendieck;

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Cambridge Studies in Advanced Mathematics

combinatorial measurements and various indices originating from the classical inequalities of Khintchin, Littlewood and Grothendieck. The basic concepts;

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Encyclopedia of Mathematics and its Applications Handbook of Categorical Algebra

: functors, etale maps or W-sets. Next, this situation is generalized to the case of sheaves on a site and the corresponding notion of Grothendieck;

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An Introduction to Symmetric Functions and Their Combinatorics

active areas of research, including Grothendieck polynomials, dual stable Grothendieck polynomials, Stanley's chromatic symmetric function, and;

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Triangulated Categories of Mixed Motives

coefficients satisfying the full Grothendieck six functors formalism as well as fulfilling Beilinson's program, in particular the interpretation;

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Virtual Topology and Functor Geometry

noncommutative lattices, noncommutative opens, sheaf theory, the generalized Stone space, and Grothendieck topology. The author then studies Grothendieck;

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2-Dimensional Categories

for bicategories. Grothendieck fibrations and the Grothendieck construction are discussed next, followed by tricategories, monoidal;

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2-Dimensional Categories

for bicategories. Grothendieck fibrations and the Grothendieck construction are discussed next, followed by tricategories, monoidal;

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Virtual Topology and Functor Geometry

noncommutative lattices, noncommutative opens, sheaf theory, the generalized Stone space, and Grothendieck topology. The author then studies Grothendieck;

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Introduction To Algebraic Geometry And Commutative Algebra

lines developed by Grothendieck, this book delves into the rich interplay between algebraic geometry and commutative algebra. A selection;

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Lectures on Curves on an Algebraic Surface. (AM-59), Volume 59

techniques of Grothendieck, which have so changed the character of algebraic geometry in recent years, are used systematically throughout. Thus the;

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K-Theory

From the Preface: K-theory was introduced by A. Grothendieck in his formulation of the Riemann- Roch theorem. For each projective algebraic;

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