SOBRE ESTE PODCAST 🔗
Modern Physics: The Theoretical Minimum - Einstein's Theory
Frequência de atualização:
weekly
Duração média do áudio:
112 minutes
Inglês
Estados Unidos da América
12 episódios
desde 12 de Janeiro de 2009
episodic
ÚLTIMO EPISÓDIO 🔗
Lecture 12 of Leonard Susskind's Modern Physics concentrating on General Relativity. (December 9, 2008)
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EPISÓDIOS ANTERIORES 🔗
Lecture 10 of Leonard Susskind's Modern Physics concentrating on General Relativity. (November 24, 2009)
Lecture 11 of Leonard Susskind's Modern Physics concentrating on General Relativity. (December 1, 2008)
Leonard Susskind concludes his discussion of Einstein's theory of general relativity. He discusses covariant and contra variant indices, tensor arithmetic and calculus, and the geometry of expanding space time. (November 17, 2008)
Leonard Susskind continues his discussion of Einstein's theory of general relativity. He discusses covariant and contra variant indices, tensor arithmetic and calculus, and the geometry of expanding space time. (November 10, 2008)
Professor Susskind discusses covariant and contra variant indices, tensor arithmetic and calculus, and the geometry of expanding space time. (November 3, 2008)
Professor Leonard Susskind continues his discussion of Einstein's theory of general relativity. He discusses covariant and contra variant indices, tensor arithmetic and calculus, and the geometry of expanding space time. (October 27, 2008)
Felix Bloch Professor of Physics Leonard Susskind continues his discussion of Einstein's theory of general relativity. He discusses covariant and contra variant indices, tensor arithmetic and calculus. (October 20, 2008)
Stanford's Felix Bloch Professor of Physics, Leonard Susskind, discusses covariant and contra variant indices, tensor arithmetic, algebra and calculus, and the geometry of expanding space time. (October 13, 2008)
Professor Susskind continues his discussion of Einstein's theory of general relativity. He also gives a broad overview of the field of tensor calculus and it's relation to the curvature and geometry of space-time. (October 6, 2008)
Aviso: O podcast e a arte incorporada nesta página são de Stanford Continuing Studies Program, que é propriedade de seu proprietário e não é afiliado ou endossado por Listen Notes, Inc.
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