Classical Physics

Video Lectures

Displaying all 38 video lectures.
Lecture 1
Lecture 1: Mass, Length and Time
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Lecture 1: Mass, Length and Time
Lecture 2
Lecture 2: Classical Dynamics
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Lecture 2: Classical Dynamics
Lecture 3
Lecture 3: Harmonic Oscillator
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Lecture 3: Harmonic Oscillator
Lecture 4
Lecture 4: Harmonic Oscillator
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Lecture 4: Harmonic Oscillator
Lecture 5
Lecture 5: Dimensional dynamical systems
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Lecture 5: Dimensional dynamical systems
Lecture 6
Lecture 6: Dimensional dynamical systems
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Lecture 6: Dimensional dynamical systems
Lecture 7
Lecture 7: The Principles of the Equations of Motion
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Lecture 7: The Principles of the Equations of Motion
Lecture 8
Lecture 8: Maxwell's Equations
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Lecture 8: Maxwell's Equations
Lecture 9
Lecture 9: Lagrangian for a charged particle in a EM field
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Lecture 9: Lagrangian for a charged particle in a EM field
Lecture 10
Lecture 10: Lagrangian and Hamiltonian Dynamics
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Lecture 10: Lagrangian and Hamiltonian Dynamics
Lecture 11
Lecture 11: Hamiltonian Systems
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Lecture 11: Hamiltonian Systems
Lecture 12
Lecture 12: Integrability of Hamiltonian Systems
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Lecture 12: Integrability of Hamiltonian Systems
Lecture 13
Lecture 13: Emmy Noether, Symmetry, Invariance and Conservation Laws
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Lecture 13: Emmy Noether, Symmetry, Invariance and Conservation Laws
Lecture 14
Lecture 14: Isotropic Oscillators, The Kepler Problem, Introduction to Statistical Physics
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Lecture 14: Isotropic Oscillators, The Kepler Problem, Introduction to Statistical Physics
Lecture 15
Lecture 15: Chaotic Dynamics
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Lecture 15: Chaotic Dynamics
Integrable Systems: Periodic, Quasiperiodic, Ergotic, Mixing Motion, Exponential Instability, global exponential instability
Lyapunov Exponent
Intermitency
E.N. Lorenz
Lecture 16
Lecture 16: Exponential Divergencies, Lyapunov Exponent, Bernoulli Map and Frobenius-Perron Equation
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Lecture 16: Exponential Divergencies, Lyapunov Exponent, Bernoulli Map and Frobenius-Perron Equation
Lecture 17
Lecture 17: Lyapunov Exponent, Baker's Map, Arnold's cat map, Gauss continued fraction map
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Lecture 17: Lyapunov Exponent, Baker's Map, Arnold's cat map, Gauss continued fraction map
Lecture 18
Lecture 18: Questions & Answers
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Lecture 18: Questions & Answers
Lecture 19
Lecture 19: Questions & Answers
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Lecture 19: Questions & Answers
Lecture 20
Lecture 20: Statistical Mechanics: Isolated Systems, Fundamental Postulate of Equilibrium, Microcanonical Ensemble
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Lecture 20: Statistical Mechanics: Isolated Systems, Fundamental Postulate of Equilibrium, Microcanonical Ensemble
Statistical Mechanics: Isolated Systems, Fundamental Postulate of Equilibrium, Microcanonical Ensemble
Binomial Distribution
Relative Fluctuation
Lecture 21
Lecture 21: Microcanonical Ensemble: Stirling's Formula, Poisson Distribution
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Lecture 21: Microcanonical Ensemble: Stirling's Formula, Poisson Distribution
Lecture 22
Lecture 22: Microstates of particles, Entropy, Density of States, Thermodynamics
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Lecture 22: Microstates of particles, Entropy, Density of States, Thermodynamics
Lecture 23
Lecture 23: Euler Relation, Enthalpy, Helmholtz / Gibbs Free Energies, Grand Potential, Field / State Variables, Gas Law
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Lecture 23: Euler Relation, Enthalpy, Helmholtz / Gibbs Free Energies, Grand Potential, Field / State Variables, Gas Law
Lecture 24
Lecture 24: Density of States, Boltzmann/Gibbs Factor
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Lecture 24: Density of States, Boltzmann/Gibbs Factor
Lecture 25
Lecture 25: Thermodynamics of Ideal Gases and its Statistic Mechanics
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Lecture 25: Thermodynamics of Ideal Gases and its Statistic Mechanics
Lecture 26
Lecture 26: Probability and Maxwellian Distributions, Moment generating function, Excess Kurtosis, Levy distributions
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Lecture 26: Probability and Maxwellian Distributions, Moment generating function, Excess Kurtosis, Levy distributions
Probability and Maxwellian Distributions, Moment generating function, Excess Kurtosis, Lévy alpha-stable distributions
J.A. Shabat and J.D. Tamarkin, "The problem of moments"
Lecture 27
Lecture 27: Maxwellian distributions, Gunbel, Weibull & Frechet distribution, Phase Diagrams
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Lecture 27: Maxwellian distributions, Gunbel, Weibull & Frechet distribution, Phase Diagrams
Lecture 28
Lecture 28: Phase Diagrams, Model of Paramagnetism, dipole moment, Weiss molecular field theory
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Lecture 28: Phase Diagrams, Model of Paramagnetism, dipole moment, Weiss molecular field theory
Lecture 29
Lecture 29: Ferromagnetism, spontaneous magnetization, Landau Theory
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Lecture 29: Ferromagnetism, spontaneous magnetization, Landau Theory
Lecture 30
Lecture 30: Landau Theory and critical exponents, Thermodynamic relations, Continuum limit of random walk
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Lecture 30: Landau Theory and critical exponents, Thermodynamic relations, Continuum limit of random walk
Lecture 31
Lecture 31: Questions & Answers
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Lecture 31: Questions & Answers
Lecture 32
Lecture 32: Lie Groups, homomorphism, kernel
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Lecture 32: Lie Groups, homomorphism, kernel
Lecture 33
Lecture 33: Groups, compact and non-compact groups, Universal covering group
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Lecture 33: Groups, compact and non-compact groups, Universal covering group
Lecture 34
Lecture 34: Group of proper rotation in 3D, Parametrization by Euler angles, unitary matrices, Noether's theorem
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Lecture 34: Group of proper rotation in 3D, Parametrization by Euler angles, unitary matrices, Noether's theorem
Lecture 35
Symmetry, Invariance and Conservation laws (Noether's theorem), Principles of Relativity
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Symmetry, Invariance and Conservation laws (Noether's theorem), Principles of Relativity
Lecture 36
Lecture 36: Lorentz invariance, Riemannian manifold, metric tensors, d'Alembert operator
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Lecture 36: Lorentz invariance, Riemannian manifold, metric tensors, d'Alembert operator
Lecture 37
Lecture 37: EM Field tensor, dual tensor, Levi-Civita symbol in 4D, Lorentz transformations, time/space-like vectors
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Lecture 37: EM Field tensor, dual tensor, Levi-Civita symbol in 4D, Lorentz transformations, time/space-like vectors
Lecture 38
Lecture 38: Lorentz transformations in EM fields
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Lecture 38: Lorentz transformations in EM fields