Mathematical quantization | Symplectic geometry
In physics, the Moyal bracket is the suitably normalized antisymmetrization of the phase-space star product. The Moyal bracket was developed in about 1940 by José Enrique Moyal, but Moyal only succeeded in publishing his work in 1949 after a lengthy dispute with Paul Dirac. In the meantime this idea was independently introduced in 1946 by Hip Groenewold. (Wikipedia).
An general explanation of the underactive thyroid.
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Funny Hyderabadi Bralvi Molana.......
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Alexander Hock: From noncommutative quantum field theory to blobbed topological recursion
Talk at the conference "Noncommutative geometry meets topological recursion", August 2021, University of Münster. Abstract: Scalar quantum field theory on noncommutative Moyal space can be approximated by matrix models with non-trivial covariance. One example is the Kontsevich model, which
From playlist Noncommutative geometry meets topological recursion 2021
Klaus Fredenhagen - Quantum Field Theory and Gravitation
The incorporation of gravity into quantum physics is still an essentially open problem. Quantum field theory under the influence of an external gravitational field, on the other side, is by now well understood. I is remarkable that, nevertheless, its consistent treatment required a careful
From playlist Trimestre: Le Monde Quantique - Colloque de clôture
Alexander HOCK - Solution of ϕ44 on the Moyal Space
We show the exact solution of the self-dual ϕ4-model on the 4-dimensional Moyal space. Using the results explained in Raimar's talk, an implicitly defined function converges to a Fredholm integral, which is solved, for any coupling constant λ more than −1π, in terms of a hypergeometric fun
From playlist Algebraic Structures in Perturbative Quantum Field Theory: a conference in honour of Dirk Kreimer's 60th birthday
A lecture on acute cholangitis including acute ascending cholangitis, AIDS cholangiopathy and parasitic types of cholangitis.
From playlist MOOC on Emergency Surgical Conditions
This is my completely unofficial and unapproved avante garde trailer for our Physics 1 APtitude, a new MOOC for edX.
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Franz Luef: Noncommutative geometry and time-frequency analysis
Find this video and other talks given by worldwide mathematicians on CIRM's Audiovisual Mathematics Library: http://library.cirm-math.fr. And discover all its functionalities: - Chapter markers and keywords to watch the parts of your choice in the video - Videos enriched with abstracts, b
From playlist 30 years of wavelets
Axel de Goursac: Noncommutative Supergeometry and Quantum Field Theory
In this talk, we present the philosophy and the basic concepts of Noncommutative Supergeometry, i.e. Hilbert superspaces, C*-superalgebras and quantum supergroups. Then, we give examples of these structures coming from deformation quantization and we expose an application to renormalizable
From playlist HIM Lectures: Trimester Program "Non-commutative Geometry and its Applications"
Raimar Wulkenhaar: Exact solution of a four-dimensional field theory
Together with Harald Grosse we showed that the quartic matrix model with an external matrix is exactly solvable in terms of the solution of a non-linear equation and the eigenvalues of that matrix. The self-coupled scalar model on Moyal space is of this type, and our solution leads to a no
From playlist HIM Lectures: Trimester Program "Non-commutative Geometry and its Applications"
Pierre Bieliavsky: Universal deformation twists from evolution equations
A universal twist (or "Drinfel'd Twist") based on a bi-algebra B consists in an element F of the second tensorial power of B that satisfies a certain cocycle condition. I will present a geometrical method to explicitly obtain such twists for a quite large class of examples where B underlie
From playlist HIM Lectures: Trimester Program "Non-commutative Geometry and its Applications"
Alexander Soibelman - Quantizations of Complex Lagrangian Fibrations, Normal Forms, and Spectra
Under certain conditions, it is possible to compute the spectrum of a polynomial differential operator via its Birkhoff normal form. In this talk, I will explain a geometric approach for obtaining the Birkhoff normal form of a quantized Hamiltonian using the variation of Hodge structure fo
From playlist Workshop on Quantum Geometry
Trigonometry 8 The Tangent and Cotangent of the Sum and Difference of Two Angles.mov
Derive the tangent and cotangent trigonometric identities.
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Fick's law, equilibrium distribution and inhomogeneous space by Arijit Bhattacharyay
Indian Statistical Physics Community Meeting 2018 DATE:16 February 2018 to 18 February 2018 VENUE:Ramanujan Lecture Hall, ICTS Bangalore This is an annual discussion meeting of the Indian statistical physics community which is attended by scientists, postdoctoral fellows, and graduate s
From playlist Indian Statistical Physics Community Meeting 2018
DIY Projects | Building a Cedar Awning With a Metal Roof
Weekend warriors remodeling our house on the weekend.
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Welcome to this online course on common emergency surgical conditions.
From playlist MOOC on Emergency Surgical Conditions
My take on freely available educational resources such as MOOC's.
From playlist Medical Education
From local class field theory to the curve and vice versa - Laurent Fargues
Laurent Fargues Institut de mathématiques de Jussieu October 29, 2015 https://www.math.ias.edu/seminars/abstract?event=87365 I will speak about results contained in my article "G-torseurs en théorie de Hodge p-adique" linked to local class field theory. I will in particular explain the c
From playlist Joint IAS/PU Number Theory Seminar