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Algebraic Functions

functions and their integrals. The distinguishing feature of the book is its third chapter, on rational functions, which gives an extremely brief;

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The Concept of a Riemann Surface

ideas of Riemann's theory of algebraic functions and their integrals but also to examine the related ideas and theorems with an unprecedented;

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On Riemann's Theory of Algebraic Functions and Their Integrals

by what later became known as Riemann surfaces. It further concentrates on the kinds of functions that can be defined on these surfaces;

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Mathematical Analysis

, elementary and implicit functions, Riemann and Riemann-Stieltjes integrals, Lebesgue integrals, line and surface Integrals, double and triple;

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Introduction to the Theory of Algebraic Functions of One Variable

treated as the theory of algebraic functions on the curve. Among other advantages of such an approach, it allowed the author to consider curves;

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Topics In Banach Space Integration

The relatively new concepts of the Henstock-Kurzweil and McShane integrals based on Riemann type sums are an interesting challenge in the;

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Rationality Problems in Algebraic Geometry: Levico Terme, Italy 2015

problems motivated significant developments in the theory of abelian integrals, Riemann surfaces and the Abel-Jacobi map, among other areas, and;

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Theory of Functions of a Real Variable

of elementary analysis and some familiarity with the theory of irrational numbers, the theory of limits, continuous functions, Riemann integrals, and;

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Topological Methods in Algebraic Geometry

. K. KODAIRA and D. C. SPENCER have also applied sheaf theory to algebraic geometry with great success. Their methods differ from those;

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Algebraic Curves and Riemann Surfaces

are presented in the first chapters. In this way, the book begins as a primer on Riemann surfaces, with complex charts and meromorphic;

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Galois Theory, Coverings, And Riemann Surfaces

extensions of the field of meromorphic functions on a Riemann surface and provides an introduction to the topological Galois theory developed by the;

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Riemann Surfaces and Algebraic Curves

Hurwitz theory, the study of analytic functions among Riemann surfaces, is a classical field and active research area in algebraic geometry;

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Riemann Surfaces and Algebraic Curves

Hurwitz theory, the study of analytic functions among Riemann surfaces, is a classical field and active research area in algebraic geometry;

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Introduction To The Theory Of The Riemann Zeta-Function

zeta function. Riemann introduced this function in connection with his study of prime numbers and from this has developed the subject;

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Fractional Hermite-Hadamard Inequalities

discusses Riemann-Liouville and Hadamard integrals, respectively, by various convex functions. Illustrating theoretical results via applications;

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Feynman Motives

integrals in perturbative quantum field theory and the theory of motives of algebraic varieties and their periods. One of the main questions in the;

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Feynman Motives

integrals in perturbative quantum field theory and the theory of motives of algebraic varieties and their periods. One of the main questions in the;

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Introduction to Algebraic Curves

. However, the majority of books written on the subject discuss algebraic curves and compact Riemann surfaces separately, as parts of distinct;

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Applied And Computational Complex Analysis

applications and basic theory of conformal mapping and the solution of algebraic and transcendental equations. Volume Two covers topics broadly;

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Elliptic Functions

ideas, rather than Jacobi?' Accordingly, it is based on the idea of inverting integrals which arise in the theory of differential equations and;

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Riemann-Roch Spaces and Computation

The book focuses on the educational perspective of Riemann-Roch spaces and the computation of algebraic structures connected to the Riemann;

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Special Integrals of Gradshteyn and Ryzhik

. Volume II collects 14 papers from Revista Scientia covering elliptic integrals, the Riemann zeta function, the error function, hypergeometric and;

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Special Integrals of Gradshteyn and Ryzhik

. Volume II collects 14 papers from Revista Scientia covering elliptic integrals, the Riemann zeta function, the error function, hypergeometric and;

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Analytic Functions

early introduction of Riemann surfaces, conformal mapping, and the applications of residue theory. M. A. Evgrafov focuses on aspects of the;

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Algebraic Geometry

This is a graduate-level text on algebraic geometry that provides a quick and fully self-contained development of the fundamentals;

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Special Functions

them Euler, Gauss, Legendre, Eisenstein, Riemann, and Ramanujan, have laid the foundations for this beautiful and useful area of mathematics;

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Special Functions

them Euler, Gauss, Legendre, Eisenstein, Riemann, and Ramanujan, have laid the foundations for this beautiful and useful area of mathematics;

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