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Problems and solutions for Undergraduate analysis

By: Shakarchi, RamiMaterial type: Text

Contents:

0. Sets and Mappings -- I. Real Numbers -- II. Limits and Continuous Functions -- III. Differentiation -- IV. Elementary Functions -- V. The Elementary Real Integral -- VI. Normed Vector Spaces -- VII. Limits -- VIII. Compactness -- IX. Series -- X. The Integral in One Variable -- XI. Approximation with Convolutions -- XII. Fourier Series -- XIII. Improper Integrals -- XIV. The Fourier Integral -- XV. Functions on n-Space -- XVI. The Winding Number and Global Potential Functions -- XVII. Derivatives in Vector Spaces -- XVIII. Inverse Mapping Theorem -- XIX. Ordinary Differential Equations -- XX. Multiple Integrals -- XXI. Differential Forms.

Summary: "This volume contains all the exercises, and their solutions, for Lang's second edition of Undergraduate Analysis. The wide variety of exercises, which range from computational to more conceptual and which are of varying difficulty, covers the following subjects and more: real numbers, limits, continuous functions, differentiation and elementary integration, normed vector spaces, compactness, series, integration in one variable, improper integrals, convolutions, Fourier series and the Fourier integral, functions in n-space, derivatives in vector spaces, inverse and implicit mapping theorem, ordinary differential equations, multiple integrals, and differential forms."--Jacket

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Item type	Current library	Collection	Call number	Status	Date due	Barcode	Item holds
Reference Books	Main Library Reference	Reference	515 SHA (Browse shelf(Opens below))	Available		009879

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Volume contains exercises and solutions for Lang's second edition of Undergraduate analysis.

0. Sets and Mappings --
I. Real Numbers --
II. Limits and Continuous Functions --
III. Differentiation --
IV. Elementary Functions --
V. The Elementary Real Integral --
VI. Normed Vector Spaces --
VII. Limits --
VIII. Compactness --
IX. Series --
X. The Integral in One Variable --
XI. Approximation with Convolutions --
XII. Fourier Series --
XIII. Improper Integrals --
XIV. The Fourier Integral --
XV. Functions on n-Space --
XVI. The Winding Number and Global Potential Functions --
XVII. Derivatives in Vector Spaces --
XVIII. Inverse Mapping Theorem --
XIX. Ordinary Differential Equations --
XX. Multiple Integrals --
XXI. Differential Forms.

"This volume contains all the exercises, and their solutions, for Lang's second edition of Undergraduate Analysis. The wide variety of exercises, which range from computational to more conceptual and which are of varying difficulty, covers the following subjects and more: real numbers, limits, continuous functions, differentiation and elementary integration, normed vector spaces, compactness, series, integration in one variable, improper integrals, convolutions, Fourier series and the Fourier integral, functions in n-space, derivatives in vector spaces, inverse and implicit mapping theorem, ordinary differential equations, multiple integrals, and differential forms."--Jacket

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