19:47

12. Laplace Transform for Differential Equations in Control Systems

26:35

11. Laplace Transform for Differential Equations in Electrical Circuits

44:46

10. Laplace Transform for Systems of Differential Equations

42:45

9. Laplace Transform for Higher-Order Linear Differential Equations

29:49

8. Laplace Transform for Second-Order Differential Equations

25:04

7. Laplace Transform for First-Order Differential Equations

31:15

6. Residue Theorem for Inverse Laplace

15:09

5. Convolution Theorem for Inverse Laplace

15:47

4. Partial Fraction Decomposition for Inverse Laplace

14:14

3. Introduction to Inverse Laplace Transform

24:18

2. Properties of the Laplace Transform

31:49

1. Introduction to Laplace Transform

25:05

32. Bifurcation & Chaos

23:17

31. Bifurcation Theory

46:54

30. Lyapunov Functions and Stability

42:52

29. Nonlinear Systems and Stability Analysis

49:31

28. Phase Plane Analysis

46:57

27. Method of Variation of Parameters for Nonhomogeneous Linear Systems

52:18

26. Forced Oscillations and Resonance

36:51

25. Method of Undetermined Coefficients for Nonhomogeneous Linear Systems

17:34

24. Non-Homogeneous Linear Systems

37:42

23. Homogeneous Linear Systems

28:15

22. First-Order Linear Systems

20:58

21. Introduction to Systems of Differential Equations

56:20

20. Singular Points and the Frobenius Method

36:08

19. Ordinary Points and the Power Series Method

52:11

18. Frobenius Method for Linear Differential Equations

33:38

17. Power Series Method for Linear Differential Equations

34:46

16. Series Solutions to Ordinary Differential Equations

27:19

15. Higher-Order Linear Differential Equations

21:54

14. Applications of Second-Order Ordinary Differential Equations

37:37

13. Method of Variation of Parameters for Non-Homogeneous Second-Order ODEs

45:46

12. D-Operator Method for Non-Homogeneous Second-Order ODEs

33:34

11. Method of Undetermined Coefficients for Non-Homogeneous Second-Order ODEs

16:43

10. Characteristic Equation Method for Homogeneous Linear Second-Order ODEs

16:06

9. Introduction to Second-Order Ordinary Differential Equations

20:18

8. Applications of First-Order Ordinary Differential Equations

26:55

7. Exact Ordinary Differential Equations

30:47

6. Bernoulli’s Ordinary Differential Equation

26:30

5. Linear First-Order Ordinary Differential Equations with Integrating Factor

36:57

4. Separable Ordinary Differential Equations

21:57

3. Introduction to First Order Differential Equations

26:56

2. Terminology and Basic Classification of Differential Equations

21:34

1. Introduction to Differential Equations

01:53:26

RBF VM 13.0 || Future-Proof Your Finance || Sao Sewedo Samuel || Maugbe Bankole

38:11

23. Differential Evolution (DE) for Non-Linear Programming (NLP)

41:07

22. Particle Swarm Optimisation (PSO) for Non-Linear Programming (PSO)

34:40

21. Genetic Algorithm (GA) for Non-Linear Programming (NLP)

36:00

20. Tabu Search (TS) for Non-Linear Programming (NLP)

33:01

19. Simulated Annealing (SA) for Non-Linear Programming (NLP)

28:03

18. Karush-Kuhn-Tucker (KKT) Conditions with Infeasibility

25:47

17. Karush-Kuhn-Tucker (KKT) Conditions with Feasibility

34:47

16. Barrier Method for Non-Linear Programme (NLP)

45:52

15. Penalty Method for Non-Linear Programming

30:33

14. Non-Convex Optimization in 2D

35:21

13. Non-Convex Optimization in 1D

21:10

12. Convex Optimization in 2D

18:39

11. Convex Optimization in 1D

39:37

10. Interior-Point Methods

38:03

9. Sequential Quadratic Programming