div grad curl and all that an informal text on vector calculus

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Div Grad Curl And All That

Author : Harry Moritz Schey
ISBN : 0393925161
Genre : Mathematics
File Size : 60. 57 MB
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This new fourth edition of the acclaimed and bestselling Div, Grad, Curl, and All That has been carefully revised and now includes updated notations and seven new example exercises.

Div Grad Curl And All That

Author : Harry Moritz Schey
ISBN : 0393969975
Genre : Science
File Size : 82. 30 MB
Format : PDF
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Div Grad Curl And All That

Author : Harry Moritz Schey
ISBN : 0393962512
Genre : Vector analysis
File Size : 41. 86 MB
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Since its publication in 1973, a generation of science and engineering students have learned vector calculus from Dr. Schey's Div, Grad, Curl, and All That. This book was written to help science and engineering students gain a thorough understanding of those ubiquitous vector operators: the divergence, gradient, curl, and Laplacian. The Second Edition preserves the text's clear and informal style, moderately paced exposition, and avoidance of mathematical rigor which have made it a successful supplement in a variety of courses, including beginning and intermediate electromagnetic theory, fluid dynamics, and calculus.

Vector Calculus

Author : Jerrold Eldon Marsden
ISBN : 0716749920
Genre : Mathematics
File Size : 69. 1 MB
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Now in its fifth edition, Vector Calculus helps students gain an intuitive and solid understanding of this important subject. The book's careful account is a contemporary balance between theory, application, and historical development, providing it's readers with an insight into how mathematics progresses and is in turn influenced by the natural world.

Vector Calculus

Author : Paul C. Matthews
ISBN : 9781447105978
Genre : Mathematics
File Size : 42. 12 MB
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Vector calculus is the fundamental language of mathematical physics. It pro vides a way to describe physical quantities in three-dimensional space and the way in which these quantities vary. Many topics in the physical sciences can be analysed mathematically using the techniques of vector calculus. These top ics include fluid dynamics, solid mechanics and electromagnetism, all of which involve a description of vector and scalar quantities in three dimensions. This book assumes no previous knowledge of vectors. However, it is assumed that the reader has a knowledge of basic calculus, including differentiation, integration and partial differentiation. Some knowledge of linear algebra is also required, particularly the concepts of matrices and determinants. The book is designed to be self-contained, so that it is suitable for a pro gramme of individual study. Each of the eight chapters introduces a new topic, and to facilitate understanding of the material, frequent reference is made to physical applications. The physical nature of the subject is clarified with over sixty diagrams, which provide an important aid to the comprehension of the new concepts. Following the introduction of each new topic, worked examples are provided. It is essential that these are studied carefully, so that a full un derstanding is developed before moving ahead. Like much of mathematics, each section of the book is built on the foundations laid in the earlier sections and chapters.

Vector Analysis Versus Vector Calculus

Author : Antonio Galbis
ISBN : 9781461422006
Genre : Mathematics
File Size : 90. 54 MB
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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.

Multivariable And Vector Calculus

Author : David A. Santos
ISBN : 9781942270256
Genre : Mathematics
File Size : 63. 48 MB
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This book is designed primarily for undergraduates in mathematics, engineering, and the physical sciences. Rather than concentrating on technical skills, it focuses on a deeper understanding of the subject by providing many unusual and challenging examples. The basic topics of vector geometry, differentiation and integration in several variables are explored. It also provides numerous computer illustrations and tutorials using MATLAB® and Maple®, that bridge the gap between analysis and computation. Features: •Includes numerous computer illustrations and tutorials using MATLAB® and Maple® •Covers the major topics of vector geometry, differentiation, and integration in several variables •Instructors’ ancillaries available upon adoption

Mathematics For The Physical Sciences

Author : James B. Seaborn
ISBN : 9781468492798
Genre : Science
File Size : 88. 61 MB
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The book provides a bridge from courses in general physics to the intermediate-level courses in classical mechanics, electrodynamics and quantum mechanics. The author bases the mathematical discussions on specific physical problems to provide a basis for developing mathematical intuition.

A History Of Vector Analysis

Author : Michael J. Crowe
ISBN : 9780486679105
Genre : Mathematics
File Size : 48. 61 MB
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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.

Convex Analysis In General Vector Spaces

Author : C. Zalinescu
ISBN : 9789812380678
Genre : Science
File Size : 28. 73 MB
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The primary aim of this book is to present the conjugate and sub/differential calculus using the method of perturbation functions in order to obtain the most general results in this field. The secondary aim is to provide important applications of this calculus and of the properties of convex functions. Such applications are: the study of well-conditioned convex functions, uniformly convex and uniformly smooth convex functions, best approximation problems, characterizations of convexity, the study of the sets of weak sharp minima, well-behaved functions and the existence of global error bounds for convex inequalities, as well as the study of monotone multifunctions by using convex functions.

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