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Improper Riemann Integrals

Improper Riemann Integrals is the first book to collect classical and modern material on the subject for undergraduate students. The book;

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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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Fractional Hermite-Hadamard Inequalities

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

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Integral Calculus for Engineers

The book mainly deals with basic concepts and examples about integral calculus such as indefinite integral, definite integral, improper;

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Integrals Related to the Error Function

Integrals Related to the Error Function presents a table of integrals related to the error function, including indefinite and improper;

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A Course in Hodge Theory

Riemann; and then the studies of two-dimensional multiple integrals by Poincare and Picard. The focus turns to the Hodge theory of affine;

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The Kurzweil-Henstock Integral and Its Differential

unified theory of integration that highlights Riemann-Stieljes and Lebesgue integrals as well as integrals of elementary calculus. The author;

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The Kurzweil-Henstock Integral and Its Differential

unified theory of integration that highlights Riemann-Stieljes and Lebesgue integrals as well as integrals of elementary calculus. The author;

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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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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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Fast Start Integral Calculus

This book introduces integrals, the fundamental theorem of calculus, initial value problems, and Riemann sums. It introduces properties;

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Fast Start Integral Calculus

This book introduces integrals, the fundamental theorem of calculus, initial value problems, and Riemann sums. It introduces properties;

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An Introduction to Analysis

differential forms and Stokes's theorem in n dimensions Also covers the Riemann integral, integrability, improper integrals, and series expansions;

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Schaum's Outline of Advanced Calculus, Third Edition

Integrals; Line Integrals, Surface Integrals, and Integral Theorems; Infinite Series; Improper Integrals; Fourier Series; Fourier Integrals; Gamma;

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Lectures on the Riemann Zeta Function

The Riemann zeta function was introduced by L. Euler (1737) in connection with questions about the distribution of prime numbers. Later, B;

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The Concept of a Riemann Surface

degree of rigor. Weyl's two-part treatment begins by defining the concept and topology of Riemann surfaces and concludes with an exploration;

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Calculus III

techniques and applications of integration, improper integrals, infinite series, linear and separable first-order differential equations;

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Calculus II

techniques and applications of integration, improper integrals, infinite series, linear and separable first-order differential equations;

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Calculus I

applications of integration, improper integrals, infinite series, linear and separable first-order differential equations, parametrized curves and;

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Advanced Calculus of a Single Variable

) and the Riemann integral (discussing improper integrals in-depth, including the comparison and Dirichlet tests). Success in this course;

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Solving Problems in Mathematical Analysis, Part II: Definite, Improper and Multidimensional Integrals, Functions of Several Variables and Differential

, improper and multidimensional integrals, functions of several variables, differential equations, and more. The series contains the material;

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How to Integrate It

of integration gives readers the tools and confidence to tackle common and uncommon integrals. After a review of the basic properties of the Riemann;

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Varieties of Integration

that motivated their definitions. This book redresses this situation by introducing the Riemann, Darboux, Lebesgue, and gauge integrals using a;

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How to Integrate It

of integration gives readers the tools and confidence to tackle common and uncommon integrals. After a review of the basic properties of the Riemann;

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The Riemann Zeta-Function

survey presents a comprehensive and coherent account of Riemann zeta-function theory and applications. Starting with elementary theory, it;

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Single Variable Calculus

integration and improper integrals Applications of the definite integral Infinite series, sequences, and approximations;

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