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portada Riemannian Geometry: Theory & Applications (Mathematics: Theory & Applications)
Type
Physical Book
Author
Translated by
Publisher
Year
1992
Language
English
Pages
300
Format
Hardcover
Dimensions
22.1x18.8x1.8 cm
Weight
0.54 kg.
ISBN
0817634908
ISBN13
9780817634902
Categories

Riemannian Geometry: Theory & Applications (Mathematics: Theory & Applications)

Manfredo P. Do Carmo (Author) · Francis Flaherty (Translated by) · Birkhauser · Hardcover

Riemannian Geometry: Theory & Applications (Mathematics: Theory & Applications) - Flaherty, Francis ; Do Carmo, Manfredo P.

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Synopsis "Riemannian Geometry: Theory & Applications (Mathematics: Theory & Applications) "

Riemannian Geometry is an expanded edition of a highly acclaimed and successful textbook (originally published in Portuguese) for first-year graduate students in mathematics and physics. The author's treatment goes very directly to the basic language of Riemannian geometry and immediately presents some of its most fundamental theorems. It is elementary, assuming only a modest background from readers, making it suitable for a wide variety of students and course structures. Its selection of topics has been deemed "superb" by teachers who have used the text. A significant feature of the book is its powerful and revealing structure, beginning simply with the definition of a differentiable manifold and ending with one of the most important results in Riemannian geometry, a proof of the Sphere Theorem. The text abounds with basic definitions and theorems, examples, applications, and numerous exercises to test the student's understanding and extend knowledge and insight into the subject. Instructors and students alike will find the work to be a significant contribution to this highly applicable and stimulating subject.

Customers reviews

Maria Serrano Thursday, January 17, 2019
Verified Purchase

Un clasico.Lo esencial para comenzar el hermoso estudio de la Geometria Diferencial.Muy detallado, esquematico y dando gran claridad y consistencia desde las definiciones basicas hasta llegar, por ejemplo, a campos de Jacobi y caracterizaciones de variedades de curvatura negativa.Excelente

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