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Bethe Ansatz solution for quantum spin-1 chains with boundary terms

Nonlinear Sciences – Exactly Solvable and Integrable Systems
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Bethe ansatz solution of a closed spin 1 XXZ Heisenberg chain with quantum algebra symmetry

Nonlinear Sciences – Exactly Solvable and Integrable Systems
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Bethe ansatz solution of the anisotropic correlated electron model associated with the Temperley-Lieb algebra

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Bethe ansatz solution of the closed anisotropic supersymmetric U model with quantum supersymmetry

Nonlinear Sciences – Exactly Solvable and Integrable Systems
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Bethe Ansatz solutions for Temperley-Lieb Quantum Spin Chains

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Bethe Ansatz Solutions of the Bose-Hubbard Dimer

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Bethe vectors of the osp(1|2) Gaudin model

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Better Nonlinear Models from Noisy Data: Attractors with Maximum Likelihood

Nonlinear Sciences – Chaotic Dynamics
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Beyond Lyapunov

Nonlinear Sciences – Chaotic Dynamics
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Beyond Nonlinear Schrödinger Equation Approximation for an Anharmonic Chain with Harmonic Long Range Interaction

Nonlinear Sciences – Exactly Solvable and Integrable Systems
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Beyond scaling and locality in turbulence

Nonlinear Sciences – Chaotic Dynamics
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Beyond the First Recurrence in Scar Phenomena

Nonlinear Sciences – Chaotic Dynamics
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Beyond the Heisenberg time: Semiclassical treatment of spectral correlations in chaotic systems with spin 1/2

Nonlinear Sciences – Chaotic Dynamics
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Beyond the Mean Field in Host-Pathogen Spatial Ecology

Nonlinear Sciences – Cellular Automata and Lattice Gases
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Beyond the periodic orbit theory

Nonlinear Sciences – Chaotic Dynamics
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Bi-Hamiltonian aspects of the separability of the Neumann system

Nonlinear Sciences – Exactly Solvable and Integrable Systems
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Bi-hamiltonian Geometry and Separation of Variables for Gaudin Models: a case study

Nonlinear Sciences – Exactly Solvable and Integrable Systems
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Bi-Hamiltonian manifolds, quasi-bi-Hamiltonian systems and separation variables

Nonlinear Sciences – Exactly Solvable and Integrable Systems
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Bi-Hamiltonian ODEs with matrix variables

Nonlinear Sciences – Exactly Solvable and Integrable Systems
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Bi-Hamiltonian operators, integrable flows of curves using moving frames, and geometric map equations

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