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Ricci-Calculus: An Introduction to Tensor Analysis and Its Geometrical Applications (Softcover Reprint of the Original 1st 1954)

Ricci-Calculus

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"Ricci-Calculus" by Jan Arnoldus Schouten is a mathematics book and learning resource focused on Core Mathematics. Best for teachers, students, and readers looking for stronger mathematical understanding.

This is an entirely new book. The first edition appeared in 1923 and at that time it was up to date. But in 193 5 and 1938 the author and Prof. D. J. STRUIK published a new book, their Einführung I and li, and this book not only gave the first systematic introduction to the kernel index method but also contained many notions that had come into prominence since 1923. For instance densities, quantities of the second kind, pseudo-quantities, normal Coordinates, the symbolism of exterior forms, the LIE derivative, the theory of variation and deformation and the theory of subprojective connexions were included. Now since 1938 there have been many new developments and so a book on RICCI cal culus and its applications has to cover quite different ground from the book of 1923. Though the purpose remains to make the reader acquainted with RICCI's famous instrument in its modern form, the book must have quite a different methodical structure and quite different applica tions have to be chosen. The first chapter contains algebraical preliminaries but the whole text is modernized and there is a section on hybrid quantities (quantities with indices of the first and of the second kind) and one on the many abridged notations that have been developed by several authors. In the second chapter the most important analytical notions that come before the introduction of a connexion aredealt with in full.

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Best For: Students and researchers in mathematics and geometry seeking foundational knowledge in tensor analysis.
Focus: Introduction to tensor analysis with emphasis on geometrical applications.
Covers: Fundamental concepts of Ricci calculus including kernel index method, densities, pseudo-quantities, and related notions developed since the early 20th century.
Why It Matters: Provides a systematic and updated approach to tensor analysis important for understanding geometric structures and mathematical tools used in advanced geometry.

"Ricci-Calculus" by Jan Arnoldus Schouten is a mathematics book and learning resource focused on Core Mathematics. Best for teachers, students, and readers looking for stronger mathematical understanding.

Topic: Core Mathematics

Author: Jan Arnoldus Schouten

Who this is for:

  • Teachers and classroom instructors
  • Students building subject mastery
  • Readers looking for practical learning support

Why this book matters: It stands out as a practical math resource that helps explain concepts, strengthen problem-solving, and support classroom or independent learning.

This is an entirely new book. The first edition appeared in 1923 and at that time it was up to date. But in 193 5 and 1938 the author and Prof. D. J. STRUIK published a new book, their Einführung I and li, and this book not only gave the first systematic introduction to the kernel index method but also contained many notions that had come into prominence since 1923. For instance densities, quantities of the second kind, pseudo-quantities, normal Coordinates, the symbolism of exterior forms, the LIE derivative, the theory of variation and deformation and the theory of subprojective connexions were included. Now since 1938 there have been many new developments and so a book on RICCI cal culus and its applications has to cover quite different ground from the book of 1923. Though the purpose remains to make the reader acquainted with RICCI's famous instrument in its modern form, the book must have quite a different methodical structure and quite different applica tions have to be chosen. The first chapter contains algebraical preliminaries but the whole text is modernized and there is a section on hybrid quantities (quantities with indices of the first and of the second kind) and one on the many abridged notations that have been developed by several authors. In the second chapter the most important analytical notions that come before the introduction of a connexion aredealt with in full.

AuthorJan Arnoldus Schouten
PublisherGrundlehren der mathematischen Wissenschaften
Published1954
ISBN-139783642056925
BindingPaperback
Pages544
LanguageEnglish
SubjectsMathematics
TopicCore Mathematics
SeriesGrundlehren Der Mathematischen Wissenschaften

Format: Paperback

Length: 544 pages

Language: English

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