Vector analysis and an introduction to tensor analysis / Lipschutz, Seymour, Dennis Spellman, [and] Murray R. Spiegel.
By: Lipschutz, Seymour.
Contributor(s): Spiegel, Murray R | Lipschutz, Seymour | Spellman, Dennis.
Material type:
TextSeries: Schaum's outline series: Publisher: New York : McGraw-Hill, c2009Edition: 2nd ed.Description: viii, 238 p. : ill. ; 28 cm.ISBN: 9780071615457 (alk. paper); 0071615458 (alk. paper).Other title: Vector analysis [Spine title].Subject(s): Vector analysis. -- School of Pure and Applied Sciences | Calculus of tensors. -- School of Pure and Applied SciencesDDC classification: QA 331.7 .S665 2009 | Item type | Current location | Collection | Call number | Copy number | Status | Date due | Barcode | Item holds |
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Long Loan Book
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Kirinyaga University Library General Stacks | Non-fiction | QA 331.7 .S665 2009 (Browse shelf) | 1 | Available | KYU/2021/8435 | ||
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Long Loan Book
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Kirinyaga University Library General Stacks | Non-fiction | QA 331.7 .S665 2009 (Browse shelf) | 2 | Available | KYU/2021/8436 | ||
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Long Loan Book
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Kirinyaga University Library General Stacks | Non-fiction | QA 331.7 .S665 2009 (Browse shelf) | 3 | Available | KYU/2021/8437 | ||
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Long Loan Book
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Kirinyaga University Library General Stacks | Non-fiction | QA 331.7 .S665 2009 (Browse shelf) | 4 | Available | KYU/2021/8438 |
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| QA331.7.S65 2009 Schaum's outlines : complex variables : with an introduction to conformal mapping and its applications / | QA 331.7 .S665 2009 Vector analysis and an introduction to tensor analysis / | QA 331.7 .S665 2009 Vector analysis and an introduction to tensor analysis / | QA 331.7 .S665 2009 Vector analysis and an introduction to tensor analysis / | QA 331.7 .S665 2009 Vector analysis and an introduction to tensor analysis / | QA 335 .R86 2010 Artificial intelligence: | QA336.C43 2013 Artificial intelligence programming / |
Includes index.
Includes bibliographical references and index.
Vectors and scalars -- The dot and cross product -- Vector differentiation -- Gradient, divergence, curl -- Vector integration -- Divergence theorem, Stokes' theorem, and related integral theorems -- Curvilinear coordinates -- Tensor analysis.