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Groupes, Théorie des --- Group theory --- Geometrie algebrique --- Geometrie algebrique

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Algebraic geometry --- Number theory --- 512 --- Algebra --- 512 Algebra --- Geometrie algebrique --- Schemas de groupes

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Group theory --- Ordered algebraic structures --- 511 --- Number theory --- Categories (Mathematics) --- Class field theory. --- Formal groups. --- Lie groups. --- Categories (Mathematics). --- 511 Number theory --- Géométrie algébrique --- Groupes algébriques --- Groupes formels --- Formal groups --- Geometry, Algebraic --- Homology theory --- Homologie --- Géométrie algébrique --- Groupes algébriques. --- Geometry, Algebraic. --- Homology theory. --- Groupes (algebre) --- Groupes abeliens

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Sheaf theory provides a means of discussing many different kinds of geometric objects in respect of the connection between their local and global properties. It finds its main applications in topology and modern algebraic geometry where it has been used as a tool for solving, with great success, several long-standing problems. This text is based on a lecture course for graduate pure mathematicians which builds up enough of the foundations of sheaf theory to give a broad definition of manifold, covering as special cases the algebraic geometer's schemes as well as the topological, differentiable and analytic kinds, and to define sheaf cohomology for application to such objects. Exercises are provided at the end of each chapter and at various places in the text. Hints and solutions to some of them are given at the end of the book.

Sheaf theory --- Sheaf theory. --- Algebraic topology --- 512.73 --- #WWIS:d.d. Prof. L. Bouckaert/ALTO --- Cohomology, Sheaf --- Sheaf cohomology --- Sheaves, Theory of --- Sheaves (Algebraic topology) --- 512.73 Cohomology theory of algebraic varieties and schemes --- Cohomology theory of algebraic varieties and schemes --- Géométrie algébrique --- Géométrie algébrique --- Faisceaux

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This book provides a comprehensive introduction to modern global variational theory on fibred spaces. It is based on differentiation and integration theory of differential forms on smooth manifolds, and on the concepts of global analysis and geometry such as jet prolongations of manifolds, mappings, and Lie groups. The book will be invaluable for researchers and PhD students in differential geometry, global analysis, differential equations on manifolds, and mathematical physics, and for the readers who wish to undertake further rigorous study in this broad interdisciplinary field.

Number theory --- 511.6 --- Algebraic number fields --- Class field theory. --- 511.6 Algebraic number fields --- Algebraic number theory --- Complex analysis --- Mathematical potential theory --- Algebraic geometry --- Functions of several complex variables. --- Differential equations, Partial. --- Analytic functions. --- Sports administration --- Surfaces, Cubic --- 512.7 --- 512.7 Algebraic geometry. Commutative rings and algebras --- Algebraic geometry. Commutative rings and algebras --- Surfaces, Cubic. --- Surfaces cubiques --- 517.55 --- 796.062 --- 796.062 Organisatie, management en marketing van sport en recreatie --- Organisatie, management en marketing van sport en recreatie --- Sports --- Management --- Organization and administration --- Géométrie algébrique --- Corps de classe