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Iterated Integrals And Cycles On Algebraic Manifolds

of Kuo-Tsai Chen on iterated integrals and the fundamental group of a manifold. The author attempts to make his exposition accessible to;

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Recent Advances in Hodge Theory

draws together new developments in deformation theory, mirror symmetry, Galois representations, iterated integrals, algebraic cycles and the;

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Topological Methods in Algebraic Geometry

. M. F. ATIYAH and W. V. D. HODGE have dealt successfully with problems on integrals of the second kind on algebraic manifolds with the help;

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The Theory and Applications of Harmonic Integrals

begins with an exposition of the geometry of manifolds and the properties of integrals on manifolds. The remainder of the book is then concerned;

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Rationality Problems in Algebraic Geometry: Levico Terme, Italy 2015

they have strong links with modern notions such as moduli spaces, Hodge theory, algebraic cycles and derived categories. This text is aimed at;

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I.G.Petrovskii

This book contains the major works of Ivan Georgievich Petrowsky on systems of partial differential equations and algebraic geometry. The;

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I.G.Petrovskii

This book contains the major works of Ivan Georgievich Petrowsky on systems of partial differential equations and algebraic geometry. The;

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Hodge Theory (MN-49)

study of algebraic cycles, absolute Hodge classes (including a new, self-contained proof of Deligne's theorem on absolute Hodge cycles), and;

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Geometry and Topology: Manifolds

differential and algebraic geometry. It also discusses other topics such as three-manifolds, group actions, and algebraic varieties.;

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Algebraic Cycles and Hodge Theory: Lectures Given at the 2nd Session of the Centro Internazionale Matematico Estivo (C.I.M.E.) Held in Torino, Italy,

The main goal of the CIME Summer School on Algebraic Cycles and Hodge Theory has been to gather the most active mathematicians in this;

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Introductory Lectures on Equivariant Cohomology: (Ams-204)

has been introduced into K-theory and algebraic geometry, but it is in algebraic topology that the concepts are the most transparent and the;

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Introductory Lectures on Equivariant Cohomology: (Ams-204)

has been introduced into K-theory and algebraic geometry, but it is in algebraic topology that the concepts are the most transparent and the;

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Lectures On Algebraic Cycles

theory of algebraic cycles encompasses such central problems in mathematics as the Hodge conjecture and the Bloch-Kato conjecture on special;

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Elements of Differential Topology

of manifold theory, and concludes with discussions on algebraic topology, algebraic/differential geometry, and Lie groups. The first two chapters;

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Algebraic L-theory and Topological Manifolds

is identified with the fibre of the algebraic L-theory assembly map, which passes from local to global quadratic duality structures on chain complexes;

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Algebraic L-theory and Topological Manifolds

is identified with the fibre of the algebraic L-theory assembly map, which passes from local to global quadratic duality structures on chain complexes;

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Real Homotopy of Configuration Spaces

This volume provides a unified and accessible account of recent developments regarding the real homotopy type of configuration spaces;

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Algebraic Cycles and Motives

that algebraic cycles should be considered from a motivic point of view and in recent years this topic has spurred a lot of activity. This 2007;

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Inverse Problems in Ordinary Differential Equations and Applications

generic algebraic limit cycles, third for solving the inverse problem for constrained Lagrangian and Hamiltonian mechanical systems, fourth for;

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Algebraic Cycles and Motives

that algebraic cycles should be considered from a motivic point of view and in recent years this topic has spurred a lot of activity. This book;

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On the Tangent Space to the Space of Algebraic Cycles on a Smooth Algebraic Variety. (AM-157)

first cohomology group. Here, Mark Green and Phillip Griffiths set forth the initial stages of an infinitesimal theory for algebraic cycles. The;

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Introductory Lectures on Manifold Topology

Since the 1950s, many new ideas and tools from algebra, and algebraic and geometric topology, have been applied to study the structure;

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Smooth Manifolds and Observables

developed an algebraic approach to the subject and they explain in this book why differential calculus on manifolds can be considered as an aspect;

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Hodge Theory and Complex Algebraic Geometry II

. The last part of the book is devoted to the relationships between Hodge theory and algebraic cycles. The book concludes with the example;

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Hodge Theory and Complex Algebraic Geometry II

part of the book is devoted to the relationships between Hodge theory and algebraic cycles. The book concludes with the example of cycles on;

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Basic Algebraic Geometry

The second volume of Shafarevich's introductory book on algebraic geometry focuses on schemes, complex algebraic varieties and complex;

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Differential-algebraic Equations

systems to general nonlinear systems. Further sections on control problems, generalized inverses of differential algebraic operators, generalized;

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