레이블이 ARFKEN 수리물리학인 게시물을 표시합니다. 모든 게시물 표시
레이블이 ARFKEN 수리물리학인 게시물을 표시합니다. 모든 게시물 표시

2019년 11월 13일 수요일

ARFKEN 수리물리학, Mathematical methods for physicists 7ed, PDF

ARFKEN 수리물리학, Mathematical methods for physicists 7ed, PDF
mathematicalmethodsf.pdf

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PREFACE ........................................................................................................................................... XI
1. MATHEMATICAL PRELIMINARIES ...................................................................................................... 1
1.1. Infinite Series .................................................................................................................. 1
1.2. Series of Functions ....................................................................................................... 21
1.3. Binomial Theorem ........................................................................................................ 33
1.4. Mathematical Induction ............................................................................................... 40
1.5. Operations of Series Expansions of Functions .............................................................. 41
1.6. Some Important Series ................................................................................................. 45
1.7. Vectors ......................................................................................................................... 46
1.8. Complex Numbers and Functions ................................................................................. 53
1.9. Derivatives and Extrema .............................................................................................. 62
1.10. Evaluation of Integrals ................................................................................................. 65
1.11. Dirac Delta Functions ................................................................................................... 75
Additional Readings .................................................................................................... 82
2. DETERMINANTS AND MATRICES .................................................................................................... 83
2.1 Determinants ............................................................................................................... 83
2.2 Matrices ....................................................................................................................... 95
Additional Readings .................................................................................................. 121
3. VECTOR ANALYSIS .................................................................................................................... 123
3.1 Review of Basics Properties ........................................................................................ 124
3.2 Vector in 3 ‐ D Spaces ................................................................................................. 126
3.3 Coordinate Transformations ...................................................................................... 133
vi
3.4 Rotations in 3 ........................................................................................................ 139
3.5 Differential Vector Operators ..................................................................................... 143
3.6 Differential Vector Operators: Further Properties ...................................................... 153
3.7 Vector Integrations .................................................................................................... 159
3.8 Integral Theorems ...................................................................................................... 164
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