Landau Computational Physics Course
4.0
(3)
20 learners
What you'll learn
This course includes
- 31 hours of video
- Certificate of completion
- Access on mobile and TV
Course content
1 modules • 61 lessons • 31 hours of video
Landau Computational Physics Course
61 lessons
• 30.5 hours
Landau Computational Physics Course
61 lessons
• 30.5 hours
- 0. Intro to All These Lectures (README!!) 32:11
- 1.1 An Introduction to Computational Physics 09:55
- 2.1 Computing Basics 13:43
- 2.2 Machine Precision 24:15
- 2.2 Number Representations 23:34
- 2.2 IEEE Floating Point Numbers, Part I 23:49
- 2.2 IEEE Floats, MachinePrecision Part II 24:15
- 3. Errors (Uncertainties) in Computations 28:15
- - Object Oriented Computing (OOP) 50:05
- 4. Monte Carlo 42:07
- 4.2 Monte Carlo Applications 44:13
- 5.1 Numerical Differentiation 27:46
- 5.3 Numerical Integration (Quadrature) 37:29
- 7 Matrix Computing 45:21
- 7.1 N Dimensional Search Procedures 39:12
- 6 Trial and Error Searching 26:32
- 6.5 Fitting via Interpolation 20:17
- 6.7 Least Squares Fitting 35:28
- 8 Ordinary Differential Equations (ODEs) 36:39
- 8.4 ODE Algorithms 31:28
- 8.4 ODE Lab Exercises 23:35
- 13.1 Quantum Bound Eigenstates 37:48
- 13.3 Classical Chaotic Scattering 34:30
- (3rd Ed) Parallel Computing 45:08
- (3rd Ed) High Performance Computing Hardware 25:36
- (3rd Ed) High Performance Computing Hardware 30:25
- 11. Exercises in High Performance Computing 12:11
- 9. An Intro to Computational Fourier Analysis 32:44
- 9.3 The Discrete Fourier Transform (DFT) I 20:06
- 9.3 Discrete Fourier Transforms II 23:28
- 9.4 Filtering with Fourier Transforms 36:14
- 9.3 Aliases and Fourier Transforms 09:39
- 9.5 The Fast Fourier Transform I (FFT) 25:15
- 13. Continuous Wavelets 18:09
- 13.4 Continuous Wavelet II 26:11
- 9.3 Discrete Wavelets III 34:38
- 15 Bugs, The Logistic Map 42:58
- 16 Chaos I (The Chaotic Pendulum) 43:01
- 16.2 Chaos II (The Chaotic Pendulum) 17:53
- 15.4 Chaos III (Chaotic Pendulum) 10:26
- 14. Fractals I 30:17
- 14.5 Fractals II 16:27
- 17.1 The Ising Model of Magnetism 44:30
- 17.4 Feynman Quantum Path Integrals I 33:08
- 17.5 Feynman Quantum Path Integrals 31:11
- 18 Molecular Dynamics 1 28:40
- 18.1 Molecular Dynamics 2 34:45
- 21 Intro Partial DIfferential Equations (PDEs) 11:08
- 19.2 Electrostatic PDEs I 22:21
- 21.4 Electrostatic II 37:15
- 22. The Heat Equation 31:38
- 22.4 Heat Equation via Crank-Nickelson 17:27
- 23 Waves on Realistic Strings 47:46
- 23.4 Waves on a Catenary with Friction 26:28
- 24.1 Quantum Wave Packets 32:15
- 24.5 E&M Waves via Finite Difference Time Domain I 23:55
- 24.5 Intro E&M Waves via Finite Difference Time Domain 32:14
- 25 Solitons and Shock Waves 44:22
- 25. Computational Fluid Flow, Hydrodynamics 58:35
- 26.1 Integral Equations for Quantum Bound States 36:33
- 26.3 Integral Equations for Quantum Scattering 32:18
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