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Explore fundamental concepts of mathematical logic, including propositional calculus, first-order logic, and formal reasoning techniques.
Explore advanced concepts in quantum entanglement, including tensor analysis and asymptotic transformations, to deepen understanding of quantum physics.
Explore separation of variables and correlation functions in spin chains and CFT, bridging condensed matter physics and quantum field theory.
Explore techniques for solving non-linear integral equations with singular kernels in condensed matter physics and quantum field theory.
Explore hidden fermionic structures in integrable quantum field theory, applying concepts to condensed matter physics and enhancing understanding of complex systems.
Explore supersymmetric XYZ correlations and their connection to Painlevé VI equations in condensed matter physics and quantum field theory.
Explore integrability in condensed matter physics and quantum field theory through topological gauging and non-relevant deformations.
Explore integrability in condensed matter physics and quantum field theory, focusing on systems with Hilbert space fragmentation.
Explore integrability in condensed matter physics and quantum field theory, focusing on 't Hooft loops and their applications.
Explore perturbative expansion of energy densities in integrable models, focusing on full analytic trans-series and their applications in condensed matter physics and quantum field theory.
Explore integrability in condensed matter physics and quantum field theory, focusing on conformal bootstrap and Gaudin integrability concepts.
Explore perturbative long-range deformations of spin chains and their applications in condensed matter physics and quantum field theory.
Explore orthogonal ring patterns and discrete surfaces in integrable systems, focusing on applications in condensed matter physics and quantum field theory.
Explore integrability in condensed matter physics and quantum field theory through the quantum deformed Haldane Shastry model at q=i.
Explore the mathematical foundations of ODE/IM correspondence, bridging condensed matter physics and quantum field theory with integrability concepts.
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