Ranked #1
Lecture 21: Convolution formula: proof, connection with Laplace transform, application to physical problems
Lecture 21: Convolution formula: proof, connection with Laplace transform, application to physical problems
29 Jun 2015
•
44mins
Ranked #2
Lecture 26: Continuation: repeated real eigenvalues, complex eigenvalues
Lecture 26: Continuation: repeated real eigenvalues, complex eigenvalues
29 Jun 2015
•
46mins
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Ranked #3
Lecture 25: Homogeneous linear systems with constant coefficients: solution via matrix eigenvalues (real and distinct case)
Lecture 25: Homogeneous linear systems with constant coefficients: solution via matrix eigenvalues (real and distinct case)
29 Jun 2015
•
49mins
Ranked #4
Lecture 24: Introduction to first-order systems of ODE's; solution by elimination, geometric interpretation of a system
Lecture 24: Introduction to first-order systems of ODE's; solution by elimination, geometric interpretation of a system
29 Jun 2015
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47mins
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Ranked #5
Lecture 27: Sketching solutions of 2x2 homogeneous linear system with constant coefficients
Lecture 27: Sketching solutions of 2x2 homogeneous linear system with constant coefficients
29 Jun 2015
•
50mins
Ranked #6
Lecture 30: Decoupling linear systems with constant coefficients
Lecture 30: Decoupling linear systems with constant coefficients
29 Jun 2015
•
47mins
Ranked #7
Lecture 20: Derivative formulas; using the Laplace transform to solve linear ODE's
Lecture 20: Derivative formulas; using the Laplace transform to solve linear ODE's
29 Jun 2015
•
51mins
Ranked #8
Lecture 29: Matrix exponentials; application to solving systems
Lecture 29: Matrix exponentials; application to solving systems
29 Jun 2015
•
48mins
Ranked #9
Lecture 31: Non-linear autonomous systems: finding the critical points and sketching trajectories; the non-linear pendulum
Lecture 31: Non-linear autonomous systems: finding the critical points and sketching trajectories; the non-linear pendulum
29 Jun 2015
•
47mins
Ranked #10
Lecture 19: Introduction to the Laplace transform; basic formulas
Lecture 19: Introduction to the Laplace transform; basic formulas
29 Jun 2015
•
47mins
Ranked #11
Lecture 22: Using Laplace transform to solve ODE's with discontinuous inputs
Lecture 22: Using Laplace transform to solve ODE's with discontinuous inputs
29 Jun 2015
•
44mins
Ranked #12
Lecture 32: Limit cycles: existence and non-existence criteria
Lecture 32: Limit cycles: existence and non-existence criteria
29 Jun 2015
•
45mins
Ranked #13
Lecture 17: Finding particular solutions via Fourier series; resonant terms;hearing musical sounds
Lecture 17: Finding particular solutions via Fourier series; resonant terms;hearing musical sounds
29 Jun 2015
•
45mins
Ranked #14
Lecture 16: Continuation: more general periods; even and odd functions; periodic extension
Lecture 16: Continuation: more general periods; even and odd functions; periodic extension
29 Jun 2015
•
49mins
Ranked #15
Lecture 15: Introduction to Fourier series; basic formulas for period 2(pi)
Lecture 15: Introduction to Fourier series; basic formulas for period 2(pi)
29 Jun 2015
•
49mins
