2nd Edition. — Lulu Press, Inc., 2020. — 853 p. — ISBN 978-1-71675-280-3. An introduction to vector calculus with the aid of Mathematica computer algebra system to represent them and to calculate with them. The unique features of the book, which set it apart from the existing textbooks, are the large number of illustrative examples. It is the author’s opinion a novice in...
2nd Edition. — Mercury Learning and Information, 2020. — 196 p. — ISBN 978-1-68392-601-6. Tensor analysis is used in engineering and science fields. This new edition provides engineers and applied scientists the tools and techniques of tensor analysis for applications in practical problem solving and analysis activities. The geometry is limited to the Euclidean space/geometry,...
Dover Publications, 2011. — 461 p. — ISBN 978-0-486-14502-0. This standard work applies tensorial methods to subjects within the realm of advanced college mathematics. In its four main divisions, it explains the fundamental ideas and the notation of tensor theory; covers the geometrical treatment of tensor algebra; introduces the theory of the differentiation of tensors; and...
CreateSpace Independent Publishing Platform, 2018. — 90 p. — ISBN: 1979870705. This book contains the solutions of all the exercises of my book: Principles of Tensor Calculus. These solutions are sufficiently simplified and detailed for the benefit of readers of all levels particularly those at introductory levels. Nomenclature Preliminaries Spaces, Coordinate Systems and...
Create Space Independent Publishing, 2017. — 188 p. — ISBN13: 9781974401390. This book is based on my previous book: Tensor Calculus Made Simple, where the development of tensor calculus concepts and techniques are continued at a higher level. Unlike the previous book which is largely based on a Cartesian approach, the formulation in the present book is based on a general...
Mineola, NY, USA: Wiley, 1957. — 308 p. — ISBN: 0486450309. This text for undergraduates was designed as a short introductory course to give students the tools of vector algebra and calculus, as well as a brief glimpse into the subjects' manifold applications. Uses of the potential function, both scalar and vector, are fully illustrated. 1957 edition. 86 figures.
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