8.20 Introduction to Special Relativity, January IAP 2005
This course introduces the basic ideas and equations of Einstein's Special Theory of Relativity. If you have hoped to understand the physics of Lorentz contraction, time dilation, the "twin paradox", and E=mc2, you're in the right place.AcknowledgementsProf. Knuteson wish...
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Format: | Learning Object |
Language: | en-US |
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2022
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Online Access: | https://hdl.handle.net/1721.1/140863 |
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author | Knuteson, Bruce |
author2 | Massachusetts Institute of Technology. Department of Physics |
author_facet | Massachusetts Institute of Technology. Department of Physics Knuteson, Bruce |
author_sort | Knuteson, Bruce |
collection | MIT |
description | This course introduces the basic ideas and equations of Einstein's Special Theory of Relativity. If you have hoped to understand the physics of Lorentz contraction, time dilation, the "twin paradox", and E=mc2, you're in the right place.AcknowledgementsProf. Knuteson wishes to acknowledge that this course was originally designed and taught by Prof. Robert Jaffe. |
first_indexed | 2024-09-23T15:07:17Z |
format | Learning Object |
id | mit-1721.1/140863 |
institution | Massachusetts Institute of Technology |
language | en-US |
last_indexed | 2025-03-10T12:50:22Z |
publishDate | 2022 |
record_format | dspace |
spelling | mit-1721.1/1408632025-02-21T20:25:29Z 8.20 Introduction to Special Relativity, January IAP 2005 Introduction to Special Relativity Knuteson, Bruce Massachusetts Institute of Technology. Department of Physics Einstein's Special Theory of Relativity Lorentz transformations length contraction time dilation four vectors Lorentz invariants relativistic energy and momentum relativistic kinematics Doppler shift space-time diagrams relativity paradoxes General Relativity 141201 Engineering Physics 400810 Theoretical and Mathematical Physics This course introduces the basic ideas and equations of Einstein's Special Theory of Relativity. If you have hoped to understand the physics of Lorentz contraction, time dilation, the "twin paradox", and E=mc2, you're in the right place.AcknowledgementsProf. Knuteson wishes to acknowledge that this course was originally designed and taught by Prof. Robert Jaffe. 2022-03-01T18:36:56Z 2022-03-01T18:36:56Z 2005 2022-03-01T18:37:03Z Learning Object 8.20-JanuaryIAP2005 8.20 IMSCP-MD5-2b3f0f4c82361e50d6b45a00c27c07ec https://hdl.handle.net/1721.1/140863 en-US http://hdl.handle.net/1721.1/35897 This site (c) Massachusetts Institute of Technology 2022. Content within individual courses is (c) by the individual authors unless otherwise noted. The Massachusetts Institute of Technology is providing this Work (as defined below) under the terms of this Creative Commons public license ("CCPL" or "license") unless otherwise noted. The Work is protected by copyright and/or other applicable law. Any use of the work other than as authorized under this license is prohibited. 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spellingShingle | Einstein's Special Theory of Relativity Lorentz transformations length contraction time dilation four vectors Lorentz invariants relativistic energy and momentum relativistic kinematics Doppler shift space-time diagrams relativity paradoxes General Relativity 141201 Engineering Physics 400810 Theoretical and Mathematical Physics Knuteson, Bruce 8.20 Introduction to Special Relativity, January IAP 2005 |
title | 8.20 Introduction to Special Relativity, January IAP 2005 |
title_full | 8.20 Introduction to Special Relativity, January IAP 2005 |
title_fullStr | 8.20 Introduction to Special Relativity, January IAP 2005 |
title_full_unstemmed | 8.20 Introduction to Special Relativity, January IAP 2005 |
title_short | 8.20 Introduction to Special Relativity, January IAP 2005 |
title_sort | 8 20 introduction to special relativity january iap 2005 |
topic | Einstein's Special Theory of Relativity Lorentz transformations length contraction time dilation four vectors Lorentz invariants relativistic energy and momentum relativistic kinematics Doppler shift space-time diagrams relativity paradoxes General Relativity 141201 Engineering Physics 400810 Theoretical and Mathematical Physics |
url | https://hdl.handle.net/1721.1/140863 |
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