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Purdue PHYS 342 L12.4: Special Relativity-Introduction: The Lorentz-Einstein Transformation
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Table of Contents:
00:09 Lecture 12.4: The Lorentz-Einstein Transformation Equations
02:03 Recap
06:17 Recap - continued
08:28 Historically, what to do next?
11:58 Einstein's dilemma
15:12 Summary
17:46 Einstein's approach tangles space with time.
19:06 There are many ways to derive the Lorentz-Einstein Transformations
20:55 2. Physical Intuition
22:46 Velocity transformation formula
25:24 The Importance of Invariants
27:44 Is there an equivalent invariant in space-time?
30:14 So we require:
31:01 Working it out
31:40 The Lorentz-Einstein Transformation Equations:
Purdue PHYS 342 provides an introduction to the physical principles underlying topics in Modern Physics. This course is intended to provide engineering undergraduate students with a firm base from which they can extend their understanding of the quantum world.
00:09 Lecture 12.4: The Lorentz-Einstein Transformation Equations
02:03 Recap
06:17 Recap - continued
08:28 Historically, what to do next?
11:58 Einstein's dilemma
15:12 Summary
17:46 Einstein's approach tangles space with time.
19:06 There are many ways to derive the Lorentz-Einstein Transformations
20:55 2. Physical Intuition
22:46 Velocity transformation formula
25:24 The Importance of Invariants
27:44 Is there an equivalent invariant in space-time?
30:14 So we require:
31:01 Working it out
31:40 The Lorentz-Einstein Transformation Equations:
Purdue PHYS 342 provides an introduction to the physical principles underlying topics in Modern Physics. This course is intended to provide engineering undergraduate students with a firm base from which they can extend their understanding of the quantum world.
Purdue PHYS 342 L12.4: Special Relativity-Introduction: The Lorentz-Einstein Transformation
Purdue PHYS 342 L12.2: Special Relativity-Introduction: Measuring the Speed of Light
Purdue PHYS 342 L11.5: Electron States in Periodic Solids: Energy Gaps
Purdue PHYS 342 L11.4: Electron States in Periodic Solids: Nearly Free Electron Model
Purdue PHYS 342 L12.3: Special Relativity-Introduction: Michelson Morley Experiment
Purdue PHYS 342 L12.1: Special Relativity-Introduction: Inertial Reference Frames
Purdue PHYS 342 L15.3: Nuclear Structure and Decay: Nuclear Shell Structure
Purdue PHYS 342 L15.4: Nuclear Structure and Decay: Nuclear Decay
Purdue PHYS 342 L10.3: Crystalline Solids: Energy States in a Periodic Crystal - Qualitative
Purdue PHYS 342 L13.3: Special Relativity-Kinematics Experimental Tests
Purdue PHYS 342 L15.1: Nuclear Structure and Decay: Nuclear Characteristics
Purdue PHYS 342 L14.2: Relativistic Kinematics: Advanced Topics
Purdue PHYS 342 L13.6: Special Relativity-Kinematics Relativistic Energy
Purdue PHYS 342 L8.1: Rules of Probability: Concepts in Probability
Purdue PHYS 342 L4.1: Heisenberg's Uncertainty: Scattering of Matter-Waves from a Step Potentia...
Purdue PHYS 342 L13.1: Special Relativity-Kinematics Length Contraction
Purdue PHYS 342 L10.1: Crystalline Solids: Crystalline Solids
Purdue PHYS 342 L14.1: Relativistic Kinematics: Compton Scattering
Purdue PHYS 342 L13.5: Special Relativity-Kinematics Relativistic Kinematics
Purdue PHYS 342 L16.3: Nuclear Reactions: Final Thoughts
Purdue PHYS 342 L13.2: Special Relativity-Kinematics Simultaneity Becomes Relative
Purdue PHYS 342 L1.1: Classical Models: Historical Overview
Purdue PHYS 342 L2.2: Schrödinger Equation in 1D: 1D Equation to Describe de Broglie 'Matter Wa...
Purdue PHYS 342 L16.1: Nuclear Reactions: Fission
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