Author : Michael J. Crowe
Publisher : Courier Corporation
Page : 306 pages
File Size : 38,99 MB
Release : 1994-01-01
Category : Mathematics
ISBN : 0486679101
Prize-winning study traces the rise of the vector concept from the discovery of complex numbers through the systems of hypercomplex numbers to the final acceptance around 1910 of the modern system of vector analysis.
Author : SHANTI NARAYAN
Publisher : S. Chand Publishing
Page : 368 pages
File Size : 35,66 MB
Release : 2003
Category : Mathematics
ISBN : 8121901618
A TEXTBOOK OF VECTOR CALCULUS
Author : Louis Brand
Publisher : Courier Corporation
Page : 306 pages
File Size : 48,76 MB
Release : 2012-06-22
Category : Mathematics
ISBN : 048615484X
This text 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. 1957 edition. 86 figures.
Author : Harold M. Edwards
Publisher : Springer Science & Business Media
Page : 532 pages
File Size : 34,47 MB
Release : 1994-01-05
Category : Mathematics
ISBN : 9780817637071
This book is a high-level introduction to vector calculus based solidly on differential forms. Informal but sophisticated, it is geometrically and physically intuitive yet mathematically rigorous. It offers remarkably diverse applications, physical and mathematical, and provides a firm foundation for further studies.
Author : Shanti Narayan | PK Mittal
Publisher : S. Chand Publishing
Page : 422 pages
File Size : 19,60 MB
Release : 2010
Category : Mathematics
ISBN : 9788121922432
A Textbook of Vector Analysis
Author : John Hamal Hubbard
Publisher :
Page : 284 pages
File Size : 29,45 MB
Release : 2009
Category : Algebras, Linear
ISBN : 9780971576674
Author : Anil Kumar Sharma
Publisher : Discovery Publishing House
Page : 312 pages
File Size : 30,44 MB
Release : 2010
Category : Vector analysis
ISBN : 9788183560948
Contents: Differentiation and Integration of Vectors, Multiple Vectors, Gradient, Divergence and Curl, Green s Gauss s and Stoke s Theorem.
Author : Klaus Jänich
Publisher : Springer Science & Business Media
Page : 289 pages
File Size : 40,26 MB
Release : 2013-03-09
Category : Mathematics
ISBN : 1475734786
This book presents modern vector analysis and carefully describes the classical notation and understanding of the theory. It covers all of the classical vector analysis in Euclidean space, as well as on manifolds, and goes on to introduce de Rham Cohomology, Hodge theory, elementary differential geometry, and basic duality. The material is accessible to readers and students with only calculus and linear algebra as prerequisites. A large number of illustrations, exercises, and tests with answers make this book an invaluable self-study source.
Author : John Vince
Publisher : Springer Science & Business Media
Page : 260 pages
File Size : 13,20 MB
Release : 2007-06-18
Category : Computers
ISBN : 1846288037
This book is a complete introduction to vector analysis, especially within the context of computer graphics. The author shows why vectors are useful and how it is possible to develop analytical skills in manipulating vector algebra. Even though vector analysis is a relatively recent development in the history of mathematics, it has become a powerful and central tool in describing and solving a wide range of geometric problems. The book is divided into eleven chapters covering the mathematical foundations of vector algebra and its application to, among others, lines, planes, intersections, rotating vectors, and vector differentiation.
Author : Antonio Galbis
Publisher : Springer Science & Business Media
Page : 383 pages
File Size : 29,26 MB
Release : 2012-03-29
Category : Mathematics
ISBN : 1461422000
The aim of this book is to facilitate the use of Stokes' Theorem in applications. The text takes a differential geometric point of view and provides for the student a bridge between pure and applied mathematics by carefully building a formal rigorous development of the topic and following this through to concrete applications in two and three variables. Key topics include vectors and vector fields, line integrals, regular k-surfaces, flux of a vector field, orientation of a surface, differential forms, Stokes' theorem, and divergence theorem. This book is intended for upper undergraduate students who have completed a standard introduction to differential and integral calculus for functions of several variables. The book can also be useful to engineering and physics students who know how to handle the theorems of Green, Stokes and Gauss, but would like to explore the topic further.
