Multivariable Mathematics / by Theodore Shifrin. Linear Algebra, Multivariable Calculus, and Manifolds.

By:

Shifrin,Theodore

Contributor(s):

Shifrin Theodore

Material type: Text

TextSeries: Multivariable MathematicsPublication details: United State of America; John Wiley & Sons, 2005.Description: xi,491p.: ill,; 24cmISBN:

9780471526384

Subject(s):

DDC classification:

515.22 SHI

Summary: This text in multivariable calculus fosters comprehension through meaningful explanations. Written with students in mathematics, the physical sciences, and engineering in mind, it extends concepts from single variable calculus such as derivative, integral, and important theorems to partial derivatives, multiple integrals, Stokes' and divergence theorems. Students with a background in single variable calculus are guided through a variety of problem solving techniques and practice problems. Examples from the physical sciences are utilized to highlight the essential relationship between calculus and modern science. The symbiotic relationship between science and mathematics is shown by deriving and discussing several conservation laws, and vector calculus is utilized to describe a number of physical theories via partial differential equations. Students will learn that mathematics is the language that enables scientific ideas to be precisely formulated and that science is a source for the development of mathematics.

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Item type	Current library	Home library	Call number	Copy number	Status	Barcode
Book	Mzumbe University-Mbeya Campus Library	Mzumbe University-Mbeya Campus Library	515.22 SHI (Browse shelf(Opens below))	1	Available	003005

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includes index.

This text in multivariable calculus fosters comprehension through meaningful explanations. Written with students in mathematics, the physical sciences, and engineering in mind, it extends concepts from single variable calculus such as derivative, integral, and important theorems to partial derivatives, multiple integrals, Stokes' and divergence theorems. Students with a background in single variable calculus are guided through a variety of problem solving techniques and practice problems. Examples from the physical sciences are utilized to highlight the essential relationship between calculus and modern science. The symbiotic relationship between science and mathematics is shown by deriving and discussing several conservation laws, and vector calculus is utilized to describe a number of physical theories via partial differential equations. Students will learn that mathematics is the language that enables scientific ideas to be precisely formulated and that science is a source for the development of mathematics.