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79:24
Mathematical Physics 01 - Carl Bender
Mathematical Physics 01 - Carl Bender
Mathematical Physics 01 - Carl Bender
PSI Lectures 2011/12
Mathematical Physics
Carl Bender
Lecture 1
Perturbation series. Brief introduction to asymptotics.
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83:51
Mathematical Physics 02 - Carl Bender
Mathematical Physics 02 - Carl Bender
Mathematical Physics 02 - Carl Bender
PSI Lectures 2011/12 Mathematical Physics Carl Bender Lecture 2 The Schroedinger equation. Riccati equation. Initial value problem. Perturbation series appro...
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86:49
Mathematical Physics 03 - Carl Bender
Mathematical Physics 03 - Carl Bender
Mathematical Physics 03 - Carl Bender
PSI Lectures 2011/12 Mathematical Physics Carl Bender Lecture 3 Putting a perturbative parameter in the exponent. Thomas-Fermi equation. KdV equation. Eigenv...
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84:47
Mathematical Physics 04 - Carl Bender
Mathematical Physics 04 - Carl Bender
Mathematical Physics 04 - Carl Bender
PSI Lectures 2011/12 Mathematical Physics Carl Bender Lecture 4 Acceleration of convergence. Shanks transform. Richardson extrapolation. Summing a divergent ...
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83:38
Mathematical Physics 05 - Carl Bender
Mathematical Physics 05 - Carl Bender
Mathematical Physics 05 - Carl Bender
PSI Lectures 2011/12 Mathematical Physics Carl Bender Lecture 5 Summation of divergent series continued. Analytic continuation of zeta and gamma functions. T...
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85:57
Mathematical Physics 06 - Carl Bender
Mathematical Physics 06 - Carl Bender
Mathematical Physics 06 - Carl Bender
PSI Lectures 2011/12 Mathematical Physics Carl Bender Lecture 6 Continued fractions. Pade sequence. Stieltjes series.
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75:56
Mathematical Physics 07 - Carl Bender
Mathematical Physics 07 - Carl Bender
Mathematical Physics 07 - Carl Bender
PSI Lectures 2011/12 Mathematical Physics Carl Bender Lecture 7 Pade technique for summing a series. Asymptotic series. Fuchs' theorem. Frobenius series.
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83:59
Mathematical Physics 08 - Carl Bender
Mathematical Physics 08 - Carl Bender
Mathematical Physics 08 - Carl Bender
PSI Lectures 2011/12 Mathematical Physics Carl Bender Lecture 8 Local analysis. Asymtotic series solution to differential equations continued. WKB approximat...
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90:52
Mathematical Physics 09 - Carl Bender
Mathematical Physics 09 - Carl Bender
Mathematical Physics 09 - Carl Bender
PSI Lectures 2011/12 Mathematical Physics Carl Bender Lecture 9 Asymptotic series solution to differential equations continued.
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82:42
Mathematical Physics 10 - Carl Bender
Mathematical Physics 10 - Carl Bender
Mathematical Physics 10 - Carl Bender
PSI Lectures 2011/12 Mathematical Physics Carl Bender Lecture 10 Asymptotic solutions to the inhomogeneous Airy equation. The rigourous theory of asymptotics...
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90:43
Mathematical Physics 11 - Carl Bender
Mathematical Physics 11 - Carl Bender
Mathematical Physics 11 - Carl Bender
PSI Lectures 2011/12 Mathematical Physics Carl Bender Lecture 11 Proof of Herglotz property of Stieltjes functions. Stieltjes functions and the convergence o...
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85:54
Mathematical Physics 12 - Carl Bender
Mathematical Physics 12 - Carl Bender
Mathematical Physics 12 - Carl Bender
PSI Lectures 2011/12 Mathematical Physics Carl Bender Lecture 12 Asymptotic distribution of the number of Feynman diagrams in phi^4 theory. Comparison with p...
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86:09
Mathematical Physics 13 - Carl Bender
Mathematical Physics 13 - Carl Bender
Mathematical Physics 13 - Carl Bender
PSI Lectures 2011/12 Mathematical Physics Carl Bender Lecture 13 Accuracy of WKB. Solution to the Sturm-Liouville problem using WKB. Turning points.
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90:15
Mathematical Physics 14 - Carl Bender
Mathematical Physics 14 - Carl Bender
Mathematical Physics 14 - Carl Bender
PSI Lectures 2011/12 Mathematical Physics Carl Bender Lecture 14.
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91:30
Mathematical Physics 15 - Carl Bender
Mathematical Physics 15 - Carl Bender
Mathematical Physics 15 - Carl Bender
PSI Lectures 2011/12 Mathematical Physics Carl Bender Lecture 15.
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59:56
The Unreasonable Effectiveness of Quantum Physics in Modern Mathematics - Robbert Dijkgraaf
The Unreasonable Effectiveness of Quantum Physics in Modern Mathematics - Robbert Dijkgraaf
The Unreasonable Effectiveness of Quantum Physics in Modern Mathematics - Robbert Dijkgraaf
Robbert Dijkgraaf, Perimeter Institute for Theoretical Physics
March 5th, 2014
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Mathematics has proven to be "unreasonably effective" in understanding nature. The fundamental laws of physics can be captured in beautiful formulae. In this lecture I want to argue for the reverse effect: Nature is an important source of inspiration for mathematics, even of the purest kind. In recent years ideas from quantum field theory, elementary particles physics and string theory have completely transformed mathematics, leading to solutions of deep problems, suggesting new invariants in geometry and topology, and, perhaps most importantly, putting moder
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9:47
Feynman: Mathematicians versus Physicists
Feynman: Mathematicians versus Physicists
Feynman: Mathematicians versus Physicists
Richard Feynman on the general differences between the interests and customs of the mathematicians and the physicists.
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5:18
A PhD in mathematics - applied mathematics and mathematical physics section
A PhD in mathematics - applied mathematics and mathematical physics section
A PhD in mathematics - applied mathematics and mathematical physics section
The Applied Mathematics and Mathematical Physics Section, along with Pure Mathematics, Financial Mathematics, and Statistics, make up the Department of Mathe...
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2:35
Is the Universe Entirely Mathematical? Feat. Max Tegmark
Is the Universe Entirely Mathematical? Feat. Max Tegmark
Is the Universe Entirely Mathematical? Feat. Max Tegmark
Thanks to Max Tegmark for writing & narrating this video, you can listen to his new book at http://www.audible.com/minutephysics OR find it on Amazon http://www.amazon.co.uk/Our-Mathematical-Universe-Ultimate-Reality/dp/1846144760
Thanks to Radiolab for letting me visit them in New York for a month; this video was made in their office!
MinutePhysics is on Google+ - http://bit.ly/qzEwc6
And facebook - http://facebook.com/minutephysics
And twitter - @minutephysics
Minute Physics provides an energetic and entertaining view of old and new problems in physics -- all in a minute!
Music by Nathaniel Schroeder http://www.soundcloud.com/drschroed
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52:32
James Clerk Maxwell: The Greatest Victorian Mathematical Physicists - Professor Raymond Flood
James Clerk Maxwell: The Greatest Victorian Mathematical Physicists - Professor Raymond Flood
James Clerk Maxwell: The Greatest Victorian Mathematical Physicists - Professor Raymond Flood
James Clerk Maxwell (1831-1879) was one of the most important mathematical physicists of all time, after only Newton and Einstein. Within a relatively short lifetime he made enormous contributions to science which this lecture will survey. Foremost among these was the formulation of the theory of electromagnetism with light, electricity and magnetism all shown to be manifestations of the electromagnetic field. He also made major contributions to the theory of colour vision and optics, the kinetic theory of gases and thermodynamics, and the understanding of the dynamics and stability of Saturn's rings.
This talk was a part of the conference o
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12:00
A Course in Mathematical Physics: Introduction
A Course in Mathematical Physics: Introduction
A Course in Mathematical Physics: Introduction
This is the first video of a series I plan on making about Mathematical Physics.
Here's the screen capture of the final blackboard:
http://i.imgur.com/e3TirzR.png
You can find Sepúlveda's book online here:
http://bit.ly/FisMatSep
For any other online book needs, you can go to
http://libgen.org
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38:32
Mathematical Physics Lecture 20 Fourier transforms Part I
Mathematical Physics Lecture 20 Fourier transforms Part I
Mathematical Physics Lecture 20 Fourier transforms Part I
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1:48
PhD Course in Mathematical Physics at SISSA
PhD Course in Mathematical Physics at SISSA
PhD Course in Mathematical Physics at SISSA