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Yang--Mills duality as origin of generations, quark mixing and neutrino oscillations

Physics – High Energy Physics – High Energy Physics - Theory
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Yang-Baxter $\breve{R}$ matrix, Entanglement and Yangian

Physics – Mathematical Physics
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Yang-Baxter $σ$-models and dS/AdS T-duality

Physics – High Energy Physics – High Energy Physics - Theory
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Yang-Baxter Algebra for the n-Harmonic Oscillator Realisation of sp(2n,R)

Physics – Mathematical Physics
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Yang-Baxter algebras based on the two-colour BWM algebra

Physics – High Energy Physics – High Energy Physics - Theory
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Yang-Baxter bases of 0-Hecke algebras and representation theory of 0-Ariki-Koike-Shoji algebras

Mathematics – Combinatorics
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Yang-Baxter deformations of quandles and racks

Mathematics – Quantum Algebra
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Yang-Baxter equation and reflection equations in integrable models

Physics – High Energy Physics – High Energy Physics - Theory
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Yang-Baxter Equation for $A^{(1)}_{n-1}$ Broken ${\Bf Z}_N $ Models

Physics – High Energy Physics – High Energy Physics - Theory
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Yang-Baxter equation for the asymmetric eight-vertex model

Nonlinear Sciences – Exactly Solvable and Integrable Systems
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Yang-Baxter equation for the R-matrix of 1-D SU(n) Hubbard model

Physics – Condensed Matter
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Yang-Baxter equation in spin chains with long range interactions

Physics – High Energy Physics – High Energy Physics - Theory
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Yang-Baxter Equation on Two-Dimensional Lattice and Some Infinite Dimensional Algebras

Physics – High Energy Physics – High Energy Physics - Theory
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Yang-Baxter Equations

Physics – Mathematical Physics
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Yang-Baxter maps and integrable dynamics

Mathematics – Quantum Algebra
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Yang-Baxter maps and matrix solitons

Physics – Mathematical Physics
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Yang-Baxter maps and multi-field integrable lattice equations

Mathematics – Quantum Algebra
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Yang-Baxter maps and symmetries of integrable equations on quad-graphs

Mathematics – Quantum Algebra
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Yang-Baxter maps associated to elliptic curves

Mathematics – Quantum Algebra
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Yang-Baxter Maps from the Discrete BKP Equation

Nonlinear Sciences – Exactly Solvable and Integrable Systems
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