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Curriculum
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- Mathematics - III39
- 2.1Lecture 1: Solution of ODE of First Order and First Degree
- 2.2Lecture 2: Linear Differential Equations of the First Order
- 2.3Lecture 3: Approximate Solution of An Initial Value
- 2.4Lecture 4: Series Solution of Homogeneous Linear I
- 2.5Lecture 5: Series Solution of Homogeneous Linear II
- 2.6Lecture 6: Bessel Functions and Their Properties I
- 2.7Lecture 7: Bessel Functions And Their Properties II
- 2.8Lecture 8: Laplace Transformation I
- 2.9Lecture 9: Laplace Transformation II
- 2.10Lecture 10: Applications Of Laplace Transformation I
- 2.11Lecture 11: Applications Of Laplace Transformation II
- 2.12Lecture 12: One Dimensional Wave Equation
- 2.13Lecture 13: One Dimensional Heat Equation
- 2.14Lecture 14 – Introduction to Differential Equation
- 2.15Lecture 15 – First Order Differential Equations and Their Geometric Interpretation
- 2.16Lecture 16 – Differential Equations of First Order & Higher Degree
- 2.17Lecture 17 – Linear Differential Equation of Second Order-Part – 1
- 2.18Lecture 18 – Linear Differential Equation of Second Order-Part – 2
- 2.19Lecture 19 – Euler-Cauchy Theorem
- 2.20Lecture 20 – Higher Order Linear Differential Equations
- 2.21Lecture 21 – Higher Order Non homogeneous Linear Equations
- 2.22Lecture 22 – Boundary Value Problems
- 2.23Lecture 23 : Strum Liouville boundary Value Problem
- 2.24Lecture 24 :Fourier Series – Part – 1
- 2.25Lecture 25 – Fourier Series-Part – 2
- 2.26Lecture 26 : Convergence Of The Fourier Series
- 2.27Lecture 27: Fourier Integrals
- 2.28Lecture 28 – Fourier Transforms
- 2.29Lecture 29 – Partial Differential Equation
- 2.30Lecture 30 – First Order Partial Differential Equation
- 2.31Lecture 31 – Second Order Partial Differential Equations – I
- 2.32Lecture 32 :Second Order Partial Differential Equations – II
- 2.33Lecture 33 – Solution of One Dimensional Wave Equation
- 2.34Lecture 34 – Solution of Homogeneous&Non Homogeneous Equations
- 2.35Lecture 35 – Fourier Integra & Transform Method for Heat Equation
- 2.36Lecture 36 – Three Dimensional Laplace Equation
- 2.37Lecture 37 – Solution of Drichlet Problem
- 2.38Lecture 38 :Numerical Method for Laplace Poisson equation
- 2.39Lecture 39 – ADI Method for Laplace and Poisson Equation