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Condensed Matter and Statistical Physics
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Basic Lectures on Bethe Ansatz Pedagogical Lecture 02
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What is the difference between a spin onexcitation in an integrable model andone in a non integrable model
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Prethierhalization
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Equation: Non integrable model
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Beta Equations
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Derivatives
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Convolution: Fourier space
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Momentum: Particle factoriration
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Hilbert space
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What you expect the energy-momentum to be at the end of our calculation?
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Motivation - Algebraic approach
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6 vertex model/Ice model
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Assumption
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Q&A
Description:
Explore a comprehensive lecture on the Bethe Ansatz, a powerful technique in integrable systems, delivered by Fabio Franchini at the International Centre for Theoretical Sciences. Delve into key concepts like spin excitations in integrable vs non-integrable models, prethermalization, beta equations, and particle factorization. Examine the algebraic approach, including the 6-vertex model, and engage with a Q&A session. Gain insights into advanced topics in condensed matter and statistical physics through this 1 hour 26 minute pedagogical presentation, part of a broader program on integrable systems in mathematics and physics.

Basic Lectures on Bethe Ansatz - Pedagogical Lecture 2

International Centre for Theoretical Sciences
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