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Differential Forms

by Guillemin Victor

A focused undergraduate text on differential forms

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Paperback New English

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AlbakiReads Editorial

A focused undergraduate text on differential forms

Devoted entirely to differential forms, this textbook develops the subject beyond the brief treatment often found in multivariable calculus books. Its scope includes important connections to broader mathematics, with particular attention to the relationship between Čech cohomology and de Rham cohomology for differential manifolds. Examples and exercises accompany the exposition, giving the book a study-oriented structure for working through its concepts. The subject matter places it at the intersection of differential geometry and cohomology, while its stated undergraduate focus distinguishes it from graduate-level treatments.

Good fit for readers who enjoy

  • Undergraduates seeking a dedicated introduction to differential forms.
  • Students looking to study examples and exercises alongside the theory.
  • Readers interested in the connections between differential forms and cohomology.

Themes

Differential formsDifferential geometryČech cohomologyde Rham cohomology

Based on publisher information and book metadata.

Book overview

There already exist a number of excellent graduate textbooks on the theory of differential forms as well as a handful of very good undergraduate textbooks on multivariable calculus in which this subject is briefly touched upon but not elaborated on enough.

The goal of this textbook is to be readable and usable for undergraduates. It is entirely devoted to the subject of differential forms and explores a lot of its important ramifications.

In particular, our book provides a detailed and lucid account of a fundamental result in the theory of differential forms which is, as a rule, not touched upon in undergraduate texts: the isomorphism between the Čech cohomology groups of a differential manifold and its de Rham cohomology groups.

  • Authoritative textbook on differential forms for undergraduates
  • Includes numerous Examples and Exercises for further in-depth understanding on the presented concepts
  • The first author, Victor Guillemin, is a world-renowned mathematician in the field of symplectic geometry
  • His co-author, Peter Haine, is a talented doctoral student at MIT under Clark Barwick. His research interests center around homotopy theory, algebraic K-theory and algebraic geometry
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