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1
Introduction
2
Outline
3
Motivation
4
Complements
5
Quantum field theory
6
Conceptual approaches
7
Dualization
8
Wilson triangle
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Gns construction
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Scalar lattice fields
11
Transverse field easing model
12
Dynamic content
13
Mixed boundary conditions
14
Learning transform
15
Reformulation of the model
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Continuum limit
17
Translation invariant
18
Dual lattices
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Selfdouble formalism
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Scaling limit construction
21
Ground state
22
Selfdouble Hamiltonian
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Chiral decomposition
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Conformance symmetry
25
Orthonormal scaling
26
Examples
27
WC wavelets
28
Smooth wavelets
29
Limit state
30
Conformance
31
Convergence
32
Correlation Functions
33
Quantum Simulation
34
Nonabelian currents
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Wilsonian framework
36
Wilsonian approach
Description:
Save Big on Coursera Plus. 7,000+ courses at $160 off. Limited Time Only! Grab it Explore the construction of real-time local quantum fields in 1+1-dimensions through this Prague Mathematical Physics Seminar talk. Delve into renormalization group techniques and their relations with algebraic quantum field theory as presented by Alexander Stottmeister from Leibniz University Hannover. Learn about lattice approximations used in real-time construction, avoiding the need for imaginary-time (Euclidean) settings. Understand the operator-algebraic formulation of the Wilson and Kadanoff renormalization group. Cover topics such as conceptual approaches, dualization, Wilson triangle, GNS construction, scalar lattice fields, transverse field Ising model, dynamic content, mixed boundary conditions, learning transform, continuum limit, translation invariance, dual lattices, selfdouble formalism, scaling limit construction, ground state, chiral decomposition, conformal symmetry, orthonormal scaling, examples of WC and smooth wavelets, limit state, convergence, correlation functions, quantum simulation, nonabelian currents, and the Wilsonian framework. Gain insights into this complex field of mathematical physics over the course of 1 hour and 17 minutes. Read more

Construction of Real-Time Local Quantum Field in 1+1 Dimensions

Prague Mathematical Physics Seminar
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