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008			081103s2006 njua |b 001 0 eng
020			_a9780471198260 (acidfree paper)
020			_a0471198269 (acid-free paper)
020			_a9780471365808 (WIE : acid-free paper)
020			_a0471365807 (WIE : acid-free paper)
039		9	_a201402040054 _bVLOAD _c201007311054 _dmalmash _c200811031013 _dNoora _y200811031012 _zNoora
050	0	0	_aQA37.3 _b.B63 2006
100	1		_aBoas, Mary L. _91128
245	1	0	_aMathematical methods in the physical sciences / _cMary L. Boas.
250			_a3rd ed.
260			_aHoboken, NJ : _bWiley, _cc2006.
300			_axviii, 839 p. : _bill. ; _c27 cm.
500			_aIncludes index.
505			_a1. Infinite Series, Power Series. The Geometric Series. Definitions and Notation. Applications of Series. Convergent and Divergent Series. Convergence Tests. Convergence Tests for Series of Positive Terms. Alternating Series. Conditionally Convergent Series. Useful Facts about Series. Power Series; Interval of Convergence. Theorems about Power Series. Expanding Functions in Power Series. Expansion Techniques. Accuracy of Series Approximations. Some Uses of Series. 2. Complex Numbers. Introduction. Real and Imaginary Parts of a Complex Number. The Complex Plane. Terminology and Notation. Complex Algebra. Complex Infinite Series. Complex Power Series; Disk of Convergence. Elementary Functions of Complex Numbers. Euler's Formula. Powers and Roots of Complex Numbers. The Exponential and Trigonometric Functions. Hyperbolic Functions. Logarithms. Complex Roots and Powers. Inverse Trigonometric and Hyperbolic Functions. Some Applications. 3. Linear Algebra. Introduction. Matrices; Row Reduction. Determinants; Cramer's Rule. Vectors. Lines and Planes. Matrix Operations. Linear Combinations, Functions, Operators. Linear Dependence and Independence. Special Matrices and Formulas. Linear Vector Spaces. Eigenvalues and Eigenvectors. Applications of Diagonalization. A Brief Introduction to Groups. General Vector Spaces. 4. Partial Differentiation. Introduction and Notation. Power Series in Two Variables. Total Differentials. Approximations using Differentials. Chain Rule. Implicit Differentiation. More Chain Rule. Maximum and Minimum Problems. Constraints; Lagrange Multipliers. Endpoint or Boundary Point Problems. Change of Variables. Differentiation of Integrals. 5. Multiple Integrals. Introduction. Double and Triple Integrals. Applications of Integration. Change of Variables in Integrals; Jacobians. Surface Integrals. 6. Vector Analysis. Intro
520			_aNow in its third edition, Mathematical Concepts in the Physical Sciences provides a comprehensive introduction to the areas of mathematical physics. It combines all the essential math concepts into one compact, clearly written reference.
650		0	_aMathematics _91057
942			_2lcc _n0 _cBK
999			_c322 _d322