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A Riemann- Roch theorem for compact spaces

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Riemann-Roch Spaces and Computation

-Roch theorem, which is a useful tool in fields of complex analysis and algebraic geometry. On one hand, the theorem connects the Riemann;

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Liouville-Riemann-Roch Theorems on Abelian Coverings

zeros, as well as polynomial growth at infinity. The classical Riemann-Roch theorem and its generalizations to elliptic equations on bounded;

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Gesammelte Abhandlungen - Collected Papers I

classical Riemann-Roch theorem to higher dimensional complex manifolds, now known as the Hirzebruch-Riemann-Roch theorem. This used the new;

Vergelijkbare producten zoals Gesammelte Abhandlungen - Collected Papers I

Gesammelte Abhandlungen - Collected Papers I

classical Riemann-Roch theorem to higher dimensional complex manifolds, now known as the Hirzebruch-Riemann-Roch theorem. This used the new;

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Introduction to Algebraic Curves

topology of compact surfaces) and proceeded directly to the Riemann-Roch and Abel theorems. This book differs from a number of recent books on this;

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Gesammelte Abhandlungen Collected Papers II

classical Riemann-Roch theorem to higher dimensional complex manifolds, now known as the Hirzebruch-Riemann-Roch theorem. This used the new;

Vergelijkbare producten zoals Gesammelte Abhandlungen Collected Papers II

Lectures on the Arithmetic Riemann-Roch Theorem. (AM-127), Volume 127

The arithmetic Riemann-Roch Theorem has been shown recently by Bismut-Gillet-Soul. The proof mixes algebra, arithmetic, and analysis. The;

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Topological, Differential and Conformal Geometry of Surfaces

of Riemann surfaces. One of the focal points is the Uniformization Theorem for compact surfaces, an elementary proof of which is given via a property;

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Algebraic Geometry

, are treated in depth. The book culminates with a selection of topics from the theory of algebraic curves, including the Riemann-Roch theorem;

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Riemann Surfaces by Way of Complex Analytic Geometry

, finite-dimensionality of spaces of sections of holomorphic line bundles of compact Riemann surfaces and the triviality of holomorphic line;

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Collected Papers Of V K Patodi

Prof Narasimhan includes his path-breaking papers on the McKean-Singer conjecture and the analytic proof of Riemann-Roch-Hirzebruch theorem for;

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Topology as Fluid Geometry

-Hurwitz Theorem, and the Classification Theorem for Compact 2-manifolds. Volume 2 also includes a number of theorems usually assumed without proof;

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Lectures on Riemann Surfaces - Jacobi Varieties

A sequel to Lectures on Riemann Surfaces (Mathematical Notes, 1966), this volume continues the discussion of the dimensions of spaces;

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Lectures on Riemann Surfaces - Jacobi Varieties

A sequel to Lectures on Riemann Surfaces (Mathematical Notes, 1966), this volume continues the discussion of the dimensions of spaces;

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An Introduction to Analysis

results in algebra, topology, and calculus for undergraduate students considering advanced degrees in mathematics. Ideal for use in a one-year;

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Selected Papers Of Masatake Kuranishi

embedding problem of Cauchy-Riemann structures. Kuranishi proved a fundamental embedding theorem in Cauchy-Riemann geometry. (iii) His work on;

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Harmonic Maps Into Homogeneous Spaces

results of 'twistor methods' for symmetric spaces into a unified framework by using the theory of compact Lie groups and complex differential;

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Riemann-Roch Algebra

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Algebraic Curves

differentials, the Riemann-Roch theorem, and Weierstrass points - are treated at a basic level that does not require a profound command of algebraic;

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Course In Analysis, A - Vol. Iii: Measure And Integration Theory, Complex-valued Functions Of A Complex Variable

, as well as Lp-spaces.Integration on product spaces and Fubini's theorem is a further topic as is the discussion of the relation between the;

Vergelijkbare producten zoals Course In Analysis, A - Vol. Iii: Measure And Integration Theory, Complex-valued Functions Of A Complex Variable

Course In Analysis, A - Vol. Iii: Measure And Integration Theory, Complex-valued Functions Of A Complex Variable

, as well as Lp-spaces.Integration on product spaces and Fubini's theorem is a further topic as is the discussion of the relation between the;

Vergelijkbare producten zoals Course In Analysis, A - Vol. Iii: Measure And Integration Theory, Complex-valued Functions Of A Complex Variable

A Course on Topological Vector Spaces

topologies in dual pairs, culminating in the Mackey-Arens theorem, and also examines the properties of the weak topology on Banach spaces, for;

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Mixed Motives

, including Chern classes from higher $K$-theory, push-forward for proper maps, Riemann-Roch, duality, as well as an associated motivic homology;

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Introduction to the Theory of Algebraic Functions of One Variable

over an arbitrary ground field. Among topics discussed in the book are the theory of divisors on a curve, the Riemann-Roch theorem, $p$-adic;

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Complex Analysis

inhomogeneous Cauchy-Riemann equations and the d-bar Neumann operator. Contents Complex numbers and functions Cauchy's Theorem and Cauchy's;

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Complex Analysis

the study of conformal mappings, Riemann's mapping theorem, analytic functions on a Riemann surface, and ultimately the Riemann-Roch and Abel;

Vergelijkbare producten zoals Complex Analysis