Farewell Special - Bring a Friend!

This lecture is part of 8.03 Physics III: Vibrations and Waves, as taught in Fall 2004 by Dr. Walter Lewin at MIT.

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Diffraction - Gratings - Pin Holes - Angular Resolution

This lecture is part of 8.03 Physics III: Vibrations and Waves, as taught in Fall 2004 by Dr. Walter Lewin at MIT.

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Huygens' Principle - Interference - Thin films - Soap - Oil - Light (double slit interference)

This lecture is part of 8.03 Physics III: Vibrations and Waves, as taught in Fall 2004 by Dr. Walter Lewin at MIT.

This video was formerly hosted on the YouTube channel MIT OpenCourseWare.
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Exam 2 Review

This lecture is part of 8.03 Physics III: Vibrations and Waves, as taught in Fall 2004 by Dr. Walter Lewin at MIT.

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Boundary Conditions for Dielectrics - Index of Refraction - Snell's Law - Total Internal Reflection - Fresnel Equations - Brewster Angle

This lecture is part of 8.03 Physics III: Vibrations and Waves, as taught in Fall 2004 by Dr. Walter Lewin at MIT.

This video was formerly hosted on the YouTube channel MIT OpenCourseWare.
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Wave Guides - Resonance Cavities of Electromagnetic Radiation and Sound

This lecture is part of 8.03 Physics III: Vibrations and Waves, as taught in Fall 2004 by Dr. Walter Lewin at MIT.

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Boundary Conditions at Perfect Conductors - Reflection - Standing EM Waves - Transmission Lines - Radiation Pressure

This lecture is part of 8.03 Physics III: Vibrations and Waves, as taught in Fall 2004 by Dr. Walter Lewin at MIT.

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Doppler Effect - Sound - EM Radiation - Binary Stars - Neutron Stars and Black Holes - Expanding Universe

This lecture is part of 8.03 Physics III: Vibrations and Waves, as taught in Fall 2004 by Dr. Walter Lewin at MIT.

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Accelerated Charges - Poynting Vector - Power - Rayleigh Scattering - Polarization

This lecture is part of 8.03 Physics III: Vibrations and Waves, as taught in Fall 2004 by Dr. Walter Lewin at MIT.

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Electromagnetic Waves - Plane Wave Solutions to Maxwell's Equations - Polarization - Malus' Law

This lecture is part of 8.03 Physics III: Vibrations and Waves, as taught in Fall 2004 by Dr. Walter Lewin at MIT.

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Dispersion - Phase Velocity - Group Velocity

This lecture is part of 8.03 Physics III: Vibrations and Waves, as taught in Fall 2004 by Dr. Walter Lewin at MIT.

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Fourier Analysis - Time Evolution of Pulses on Strings

This lecture is part of 8.03 Physics III: Vibrations and Waves, as taught in Fall 2004 by Dr. Walter Lewin at MIT.

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Exam 1 Review

This lecture is part of 8.03 Physics III: Vibrations and Waves, as taught in Fall 2004 by Dr. Walter Lewin at MIT.

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Musical Instruments - Sound Cavities - Normal Modes

This lecture is part of 8.03 Physics III: Vibrations and Waves, as taught in Fall 2004 by Dr. Walter Lewin at MIT.

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Traveling Waves - Boundary Conditions - Standing Waves - Sound (Longitudinal Waves) - Energy in Waves

This lecture is part of 8.03 Physics III: Vibrations and Waves, as taught in Fall 2004 by Dr. Walter Lewin at MIT.

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Many Coupled Oscillators - Wave Equation - Transverse Traveling Pulses and Waves

This lecture is part of 8.03 Physics III: Vibrations and Waves, as taught in Fall 2004 by Dr. Walter Lewin at MIT.

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Driven Coupled Oscillators - Triple Pendulum - Steady State and Transient Solutions - Cramer's Rule

This lecture is part of 8.03 Physics III: Vibrations and Waves, as taught in Fall 2004 by Dr. Walter Lewin at MIT.

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Coupled Oscillators

This lecture is part of 8.03 Physics III: Vibrations and Waves, as taught in Fall 2004 by Dr. Walter Lewin at MIT.

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Forced Oscillations - Power at Resonance (Resonance Absorption, Resonance Width, Quality Q) - Transient Phenomena (General Solutions including Initial Conditions)

This lecture is part of 8.03 Physics III: Vibrations and Waves, as taught in Fall 2004 by Dr. Walter Lewin at MIT.

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Forced Oscillations with Damping - Destructive Resonance

Information about the Tacoma Narrows Bridge Collapse
http://www.pbs.org/wgbh/nova/bridge/tacoma3.html
http://www.ketchum.org/bridgecollapse.html

This lecture is part of 8.03 Physics III: Vibrations and Waves, as taught in Fall 2004 by Dr. Walter Lewin at MIT.

This video was formerly hosted on the YouTube channel MIT OpenCourseWare.
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Beats - Damped Free Oscillations (Under- Over- and Critically Damped) - Quality Q

This lecture is part of 8.03 Physics III: Vibrations and Waves, as taught in Fall 2004 by Dr. Walter Lewin at MIT.

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Topics covered: Periodic Phenomena (Oscillations, Waves) - SHO - Complex Notation - Differential Equations - Physical Pendulum

This lecture is part of 8.03 Physics III: Vibrations and Waves, as taught in Fall 2004 by Dr. Walter Lewin at MIT.

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Course introduction by Dr. Walter Lewin to 8.03 Physics III: Vibrations and Waves, as taught in Fall 2004 by Dr. Lewin at MIT.

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Lecture 36: Autocatalysis and oscillators.

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Lecture 35: Enzyme catalysis.

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Lecture 34: Temperature dependence, Ea, catalysis.

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Lecture 33: Chain reactions.
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Lecture 32: Steady-state and equilibrium approximations.

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Lecture 31: Complex reactions and mechanisms.

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Lecture 30: Introduction to reaction kinetics.
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Lecture 29: Applications: chemical and phase equilibria.

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Lecture 28: Model systems.

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Lecture 27: Statistical mechanics and discrete energy levels.

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Lecture 26: Partition function (Q) - many particles.

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Lecture 25: Partition function (q) - large N limit.
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Lecture 24: Introduction to statistical mechanics.

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Lecture 23: Colligative properties.
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Lecture 22: Non-ideal solutions.

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Lecture 21: Ideal solutions.
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Lecture 20: Phase equilibria - two components.

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Lecture 19: Clausius-Clapeyron equation.
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Lecture 18: Phase equilibria - one component.
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Lecture 17: Equilibrium: application to drug design.
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Lecture 16: Temperature, pressure and Kp.
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Lecture 15: Chemical equilibrium.
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Lecture 14: Multicomponent systems, chemical potential.
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Lecture 13: Gibbs free energy.
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Lecture 12: Criteria for spontaneous change.
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Lecture 11: Fundamental equation, absolute S, third law.
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Lecture 10: Entropy and irreversibility.
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Lecture 09: Entropy and the Clausius inequality.
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Lecture 08: Second law.
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Lecture 07: Calorimetry.
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Lecture 06: Thermochemistry.
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Lecture 05: Adiabatic changes.
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Lecture 04: Enthalpy.
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Lecture 03: Internal energy, expansion work.
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Lecture 02: Work, heat, first law.
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Lecture 1: State of a system, 0th law, equation of state.
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Lecture 35: Final review (cont.).
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Lecture 34: Final review.

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Lecture 33: Topological considerations; Maxwell's equations.

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Lecture 32: Stokes' theorem (cont.); review.
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Lecture 31: Stokes' theorem.
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Lecture 30: Line integrals in space, curl, exactness and potentials.

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Lecture 29: Divergence theorem (cont.): applications and proof.
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Lecture 28: Divergence theorem.
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Lecture 27: Vector fields in 3D; surface integrals and flux.
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Lecture 26: Spherical coordinates; surface area.
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Lecture 25: Triple integrals in rectangular and cylindrical coordinates.
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Lecture 24: Simply connected regions; review

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Lecture 23: Flux; normal form of Green's theorem.
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Lecture 22: Green's theorem.
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Lecture 21: Gradient fields and potential functions.
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Lecture 20: Path independence and conservative fields.

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Lecture 19: Vector fields and line integrals in the plane.
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Lecture 18: Change of variables.
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Lecture 17: Double integrals in polar coordinates; applications.
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Lecture 16: Double integrals.
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Lecture 15: Partial differential equations; review.
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Lecture 14: Non-independent variables.

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Lecture 13: Lagrange multipliers.
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Lecture 12: Gradient; directional derivative; tangent plane.
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Lecture 11: Differentials; chain rule.

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Lecture 10: Second derivative test; boundaries and infinity.
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Lecture 09: Max-min problems; least squares.
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Lecture 08: Level curves; partial derivatives; tangent plane approximation.
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Lecture 07: Review.

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Lecture 06: Velocity, acceleration; Kepler's second law.
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Lecture 05: Parametric equations for lines and curves.

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Lecture 04: Square systems; equations of planes.

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Lecture 03: Matrices; inverse matrices.
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Lecture 2: Determinants; cross product.
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Lecture 1: Dot product.
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Lecture 36: Sampling Theorem

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Recitation 13

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Lecture 34: Fourier integral transform (part 2)

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Recitation 12

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Lecture 31: Examples of discrete Fourier transform; fast Fourier transform; convolution (part 1)

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Recitation 11

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Recitation 10

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Recitation 9

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Lecture 09: Oscillation

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Lecture 08: Springs and masses; the main framework

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Lecture 07: Positive definite day!

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Session 3-6: Implementing Lean

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Session 1-2: The start of your Lean journey

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Future of Biology (Prof. Robert A. Weinberg)
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Human Polymorphisms and Cancer Classification (Prof. Eric Lander)

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Molecular Medicine 2 (Prof. Eric Lander)

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Molecular Evolution (Prof. Robert A. Weinberg)

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Molecular Medicine 1 (Prof. Robert A. Weinberg)

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Stem Cells/Cloning 2 (Prof. Robert A. Weinberg)

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Stem Cells/Cloning 1 (Prof. Robert A. Weinberg)

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Nervous System 3 (Dr. Andrew Chess, Guest Lecturer)

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Nervous System 2 (Prof. Eric Lander)

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Nervous System 1 (Prof. Eric Lander)

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Genomics (Prof. Eric Lander)

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AIDS (Prof. Robert A. Weinberg)

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Immunology 2 (Prof. Robert A. Weinberg)

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Immunology 1 (Prof. Robert A. Weinberg)

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Virology/Tumor Viruses (Prof. Robert A. Weinberg)
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Cancer (Prof. Robert A. Weinberg)

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Cell Cycle/Signaling (Prof. Robert A. Weinberg)

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Recombinant DNA 4 (Prof. Eric Lander)

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Recombinant DNA 3 (Prof. Eric Lander)
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Recombinant DNA 2 (Prof. Eric Lander)

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Recombinant DNA 1 (Prof. Eric Lander)
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Protein Localization (Dr. Claudette Gardel)

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Gene Regulation (Prof. Eric Lander)
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Molecular Biology 3 (Prof. Eric Lander)
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Molecular Biology 2 (Prof. Eric Lander)

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Molecular Biology 1 (Prof. Eric Lander)

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Human Genetics (Prof. Eric Lander)

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Genetics 3 (Prof. Eric Lander)

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Genetics 2 (Prof. Eric Lander)

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Genetics 1 (Prof. Eric Lander)

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Biochemistry 4 (Prof. Robert A. Weinberg)

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Biochemistry 3 (Prof. Robert A. Weinberg)

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Biochemistry 1 (Prof. Robert A. Weinberg)
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Introduction (Prof. Robert A. Weinberg)
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Communities II (Prof. Penny Chisholm)

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Communities I (Prof. Penny Chisholm)

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Molecular Evolution (Prof. Martin Polz, Guest Lecturer)

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Population Genetics and Evolution (Prof. Martin Polz, Guest Lecturer)

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Population Growth II (Prof. Penny Chisholm)

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Population Growth I (Prof. Penny Chisholm)

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Population Growth I (Prof. Graham Walker)

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Recombinant DNA III (cont.)

Immunology I (Prof. Graham Walker)

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Recombinant DNA III (Prof. Graham Walker)

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Recombinant DNA II (Prof. Graham Walker)

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Recombinant DNA I (Prof. Graham Walker)

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Diploid Genetics (Prof. Graham Walker)

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Mitosis and Meiosis (Prof. Graham Walker)
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Mendelian Genetics (Prof. Graham Walker)

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Limiting Factors and Biogeochemical Cycles (Prof. Penny Chisholm)

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Regulation of Productivity (Prof. Penny Chisholm)

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Productivity and Food Webs (Prof. Penny Chisholm)

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Carbon and Energy Metabolism (Prof. Penny Chisholm)

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The Biosphere (Prof. Penny Chisholm)

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Bacterial Genetics (Prof. Graham Walker)

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Molecular Biology IV (cont.)

Gene Regulation I (Prof. Graham Walker)

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Molecular Biology IV (Prof. Graham Walker)

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Molecular Biology III (Prof. Graham Walker)

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(Prof. Graham Walker)

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Molecular Biology II

Process of Science (Prof. Graham Walker)

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Molecular Biology I (Prof. Graham Walker)

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Biochemistry VI (cont.)

DNA as Genetic Material (Prof. Graham Walker)

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Biochemistry VI (Prof. Graham Walker)

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Biochemistry V (Prof. Graham Walker)

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Biochemistry IV (Prof. Graham Walker)

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Biochemistry III (Prof. Graham Walker)

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Biochemistry II (Prof. Graham Walker)

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Biochemistry I (Prof. Graham Walker)
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Introduction (Prof. Graham Walker)
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Lecture 38: Laser double resonance studies II
Instructor: Robert Field
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Lecture 37: Laser double resonance studies

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Lecture 36: CNPI Group Theory

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Lecture 35: Wavepacket dynamics II

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Lecture 34: Wavepacket dynamics

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Lecture 33: Vibronic coupling

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Lecture 31: Electronic spectra of polyatomic molecules

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Lecture 30: What is in a character table and how do we use it?

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Lecture 29: A sprint through group theory

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Lecture 28: Normal and local modes. High overtone spectra

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Lecture 27: Polyatomic vibrations IV: symmetry

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Lecture 26: Polyatomic vibrations III: s-vectors and H2O

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Lecture 25: Polyatomic vibrations: normal mode calculations

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Lecture 24: Pure rotation spectra of polyatomic molecules
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Lecture 23: Asymmetric top

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Lecture 22: Rotation of polyatomic molecules I

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Lecture 21: Construction of potential curves by the Rydberg-Klein-Rees method (RKR)

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Lecture 20: Transformations between basis sets: 3-j, 6-j, and Wigner-Eckart theorem

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Lecture 19: Second-order effects

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Lecture 18: Perturbations

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Lecture 17: Hund's cases: ...

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Lecture 16: Parity and e/f basis for 2∏, 2∑±

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Lecture 15: 2∏ and 2∑ matrices

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Lecture 14: Definition of angular momenta and

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Lecture 13: Laser schemes for rotational assignment first lines for Ω', Ω" assignments

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Lecture 12: Rotational assignment of diatomic electronic spectra I

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Lecture 11: Pictures of spectra and notation

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Lecture 10: The Born-Oppenheimer approach to transitions II

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Lecture 9: The Born-Oppenheimer approach to transitions

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Lecture 8: The Born-Oppenheimer approximation

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Lecture 7: How to assign an atomic spectrum

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Lecture 6: Many e- atoms

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Lecture 5: Alkali and many e- atomic spectra

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Lecture 4: Atoms: 1e- and alkali

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