Introduction to Vectors and Tensors

Main
Mathematics
Introduction to Vectors and Tensors

Introduction to Vectors and Tensors

Ray M. Bowen, C.C. Wang

0 / 0

How much do you like this book?

What’s the quality of the file?

Download the book for quality assessment

What’s the quality of the downloaded files?

Categories:

Volume:

Volume 2

Year:

1976

Edition:

1

Publisher:

Springer

Language:

english

Pages:

246

ISBN 10:

0306375095

ISBN 13:

9780306375095

Series:

Mathematical Concepts and Methods in Science and Engineering

File:

PDF, 1001 KB

IPFS:

,

english, 1976

Read Online

Conversion to is in progress

Conversion to is failed

You may be interested in

A. I. Borisenko, I. E. Tarapov — Vector and Tensor Analysis with Applications

Davis H. F., Snider A. D. — Introduction to Vector Analysis

John Lighton Synge, Alfred Schild — Tensor calculus

Valter Moretti — Multi-Linear Algebra, Tensors and Spinors in Mathematical Physics [Lecture notes]

Bertschinger E. — Introduction to tensor calculus for general relativity

Shapiro I.L. — Lecture notes on vector and tensor algebra and analysis

Matthew S Smith — Principles and Applications of Tensor Analysis

Gilbert Ames Bliss — Lectures on the calculus of variations

Marsden, Ratiu, Abraham. — Manifolds, tensor analysis, and applications

Harold Jeffreys — Cartesian Tensors

Sharipov R.A. — Quick Introduction to Tensor Analysis

Harold Jeffreys — Cartesian Tensors

Arthur H. Copeland — Geometry, Algebra, and Trigonometry by Vector Methods

richard haskel gretel — vectors and tensors by example quaternions cartesian

Harry Lass — Vector and Tensor Analysis

Rainich G. Y. — Tensor Analysis Without Coordinates

Tracy Y Thomas — The elementary theory of tensors,: With applications to geometry and mechanics,

Luther Pfahler Eisenhart — An introduction to differential geometry with use of tensor calculus

Nitecki Z. — Calculus in 3D. Geometry, vectors, and multivariate calculus

Harry Lass — Vector and Tensor Analysis

L. G. Jaeger and B. G. Neal (Auth.) — Cartesian Tensors in Engineering Science

A. Defant, K. Floret — Tensor norms and operator ideals

James W. Snow, Bernard Kolman and Arnold Shapiro (Auth.) — Study Guide for College Algebra and Trigonometry

Robert H. Wasserman — Tensors and manifolds, applications to mechanics and relativity

James K. Knowles — Linear Vector Spaces and Cartesian Tensors

Jerrold E. Marsden, Anthony J. Tromba — Calculo vectorial

Ray M. Bowen, C.C. Wang — Introduction to Vectors and Tensors

Bowen, Ray M.; Bowen, Ray M.; Wang, Chao-Cheng — Introduction to Vectors and Tensors Volume 2: Vector and Vector Analysis

I.L. Kantor, A.S. Solodovnikov — Hypercomplex Numbers: An Elementary Introduction to Algebras

William A. Adkins, Steven H. Weintraub — Algebra: An Approach via Module Theory

Derek F. Lawden — Introduction to Tensor Calculus, Relativity and Cosmology, Third Edition

G. E. Hay — Vector and tensor analysis

Albert Joseph McConnell — Applications of tensor analysis

Robert C. Wrede — Introduction to Vector and Tensor Analysis

Tullio Levi-Civita — Absolute differential calculus (calculus of tensors)

John Lighton Synge, Alfred Schild — Tensor calculus

Borisenko Terapov — TENSORIAL ANALYSIS - Vector and Tensor Analysis with Applications

Jan Arnoldus Schouten — Tensor analysis for physicists

Michael J. Crowe — History of Vector Analysis

Parry Hiram Moon, Domina Eberle Spencer — Theory of Holors: A Generalization of Tensors

J. A. Shercliff — Vector fields: vector analysis developed through its applications to engineering and physics

Most frequently terms