{% raw %} Mathematical Methods - Study Materials

Mathematical Methods

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물리과학을 위한 수학적 방법론 (Mathematical Methods in the Physical Sciences) - Overview

01. 무한급수와 수렴 (Infinite Series and Convergence)

01_Infinite_Series.md

02. 복소수 (Complex Numbers)

02_Complex_Numbers.md

03. 선형대수 (Linear Algebra)

03_Linear_Algebra.md

04. 편미분 (Partial Differentiation)

04_Partial_Differentiation.md

05. 벡터 해석 (Vector Analysis)

05_Vector_Analysis.md

06. 곡선좌표계와 다중적분 (Curvilinear Coordinates and Multiple Integrals)

06_Curvilinear_Coordinates.md

07. 푸리에 급수 (Fourier Series)

07_Fourier_Series.md

08. 푸리에 변환 (Fourier Transforms)

08_Fourier_Transforms.md

09. 상미분방정식: 1차와 2차 (Ordinary Differential Equations: First and Second Order)

09_ODE_First_Second_Order.md

10. 고차 ODE와 연립계 (Higher-Order ODE and Systems)

10_Higher_Order_ODE_Systems.md

11. 급수해와 특수함수 (Series Solutions and Special Functions)

11_Series_Solutions_Special_Functions.md

12. 스투름-리우빌 이론 (Sturm-Liouville Theory)

12_Sturm_Liouville_Theory.md

13. 편미분방정식 (Partial Differential Equations)

13_Partial_Differential_Equations.md

14. 복소해석 (Complex Analysis)

14_Complex_Analysis.md

15. 라플라스 변환 (Laplace Transform)

15_Laplace_Transform.md

16. 그린 함수 (Green's Functions)

16_Greens_Functions.md

17. 변분법 (Calculus of Variations)

17_Calculus_of_Variations.md

18. 텐서 해석 (Tensor Analysis)

18_Tensor_Analysis.md

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