Div, grad, curl, and all that : an informal text on vector calculus / H.M. Schey.
Material type: TextLanguage: English Publication details: New York : W.W. Norton, c2005. Edition: 4th edDescription: viii, 163 p. : ill. ; 24 cmISBN: 0393925161 (pbk.); 9780393925166Subject(s): Vector analysisDDC classification: 515.63 LOC classification: QA433 | .S28 2005Online resources: WorldCat details | E-book FulltextItem type | Current library | Collection | Call number | Copy number | Status | Date due | Barcode | Item holds |
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E-Book | Dr. S. R. Lasker Library, EWU E-book | Non-fiction | 515.63 SCD 2005 (Browse shelf(Opens below)) | Not for loan | ||||
Text | Dr. S. R. Lasker Library, EWU Reserve Section | Non-fiction | 515.63 SCD 2005 (Browse shelf(Opens below)) | C-1 | Not For Loan | 18922 | ||
Text | Dr. S. R. Lasker Library, EWU | 515.63 SCD (Browse shelf(Opens below)) | C-2 | Available | 5299-18923 |
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515.35 ROD 1984 Differential equations / | 515.35 ZIF 2013 A first course in differential equations with modeling applications / | 515.353 PIP 1998 Partial differential equations and boundary-value problems with applications / | 515.63 SCD 2005 Div, grad, curl, and all that : | 515.9 LIS 2009 Schaum's outlines vector analysis and an introduction to tensor analysis/ | 515 ANC 2010 Calculus : | 515 ANC 2012 Calculus / |
Includes index.
TOC I. Introduction, vector functions, and electrostatics --
Introduction --
Vector functions --
Electrostatics --
Problems --
II. Surface integrals and the divergence --
Gauss' law --
The unit normal vector --
Definition of surface integrals --
Evaluating surface integrals --
Flux --
Using Gauss' law to find the field --
The divergence --
The divergence in cylindrical and spherical coordinates --
The Del notation --
The divergence theorem --
Two simple applications of the divergence theorem --
Problems --
III. Line integrals and the curl --
Work and line integrals --
Line integrals involving vector functions --
Path independence --
The curl --
The curl in cylindrical and spherical coordinates --
The meaning of the curl --
Differential form of the circulation law --
Stokes' theorem --
An application of Stokes' theorem --
Stokes' theorem and simpl connected regions --
Path independence and the curl --
Problems --
IV. The gradient --
Line integrals and the gradient --
Finding the electrostatic field --
Using Laplace's equation --
Directional derivatives and the gradient --
Geometric significance of the gradient --
The gradient in cylindrical and spherical coordinates --
Problems --
Solutions to problems.
APE
Sagar Shahanawaz
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