Pages that link to "Item:Q4947794"
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The following pages link to Anharmonic oscillators, the thermodynamic Bethe ansatz and nonlinear integral equations (Q4947794):
Displaying 42 items.
- ODE/IQFT correspondence for the generalized affine \(\mathfrak{sl} (2)\) Gaudin model (Q2237697) (← links)
- On the scaling behaviour of the alternating spin chain (Q2273438) (← links)
- Pseudo-differential equations, and the Bethe ansatz for the classical Lie algebras (Q2369770) (← links)
- Finite type modules and Bethe ansatz for quantum toroidal \(\mathfrak{gl}_1\) (Q2412383) (← links)
- Affine Gaudin models and hypergeometric functions on affine opers (Q2421255) (← links)
- Bethe ansatz and the spectral theory of affine Lie algebra-valued connections. I: The simply-laced case (Q2630721) (← links)
- A solvable deformation of quantum mechanics (Q2633044) (← links)
- QQ-system and non-linear integral equations for scattering amplitudes at strong coupling (Q2660234) (← links)
- 3-dimensional mixed BF theory and Hitchin's integrable system (Q2674357) (← links)
- Beyond Nonlinear Schrödinger Equation Approximation for an Anharmonic Chain with Harmonic Long Range Interactions (Q2732470) (← links)
- A NUMERICAL TEST OF THE Y-SYSTEM IN THE SMALL SIZE LIMIT OF THE <font>SU</font>(2) × <font>SU</font>(2) PRINCIPAL CHIRAL MODEL (Q3005772) (← links)
- System-reservoir theory with anharmonic baths: a perturbative approach (Q3302627) (← links)
- Full counting statistics in the spin-1/2 Heisenberg XXZ chain (Q4591261) (← links)
- Spectral Equations for the Modular Oscillator (Q4611503) (← links)
- (Q4636728) (← links)
- Four-dimensional Chern–Simons theory and integrable field theories (Q5049659) (← links)
- Geometric aspects of the ODE/IM correspondence (Q5059669) (← links)
- Boundary perimeter Bethe ansatz (Q5348316) (← links)
- On Baxter's <i>Q</i> operator of the higher spin XXZ chain at the Razumov-Stroganov point (Q5402303) (← links)
- TBA equations for the Schrödinger equation with a regular singularity (Q5871337) (← links)
- Affine opers and conformal affine Toda (Q5874022) (← links)
- ODE/IM correspondence for affine Lie algebras: a numerical approach (Q5876372) (← links)
- Exact sum rules for spectral zeta functions of homogeneous 1D quantum oscillators, revisited <sup>*</sup> (Q5880301) (← links)
- TOROIDAL <i>q</i>-OPERS (Q5882455) (← links)
- Quantum Rajeev–Ranken model as an anharmonic oscillator (Q5883895) (← links)
- The Baxter equation for quantum discrete Boussinesq equation (Q5936846) (← links)
- Integrable structure of \(W_3\) conformal field theory, quantum Boussinesq theory and boundary affine Toda theory (Q5953313) (← links)
- The generalized Born oscillator and the Berry-Keating Hamiltonian (Q6061777) (← links)
- An anharmonic alliance: exact WKB meets EPT (Q6142692) (← links)
- Exact quantization and analytic continuation (Q6158581) (← links)
- Deforming the ODE/IM correspondence with \(\mathrm{T}\overline{\mathrm{T}}\) (Q6158585) (← links)
- On the scaling behaviour of an integrable spin chain with \(\mathcal{Z}_r\) symmetry (Q6173595) (← links)
- Integrable sigma models at RG fixed points: quantisation as affine Gaudin models (Q6191565) (← links)
- TBA equations and exact WKB analysis in deformed supersymmetric quantum mechanics (Q6552391) (← links)
- Feigin-Frenkel-Hernandez opers and the \(QQ\)-system (Q6585694) (← links)
- The threefold way to quantum periods: WKB, TBA equations and \(q\)-Painlevé (Q6596501) (← links)
- Scaling limit of the ground state Bethe roots for the inhomogeneous XXZ spin \(-\frac{1}{2}\) chain (Q6597881) (← links)
- Anisotropic Kondo line defect and ODE/IM correspondence (Q6598179) (← links)
- Scaling limit of the staggered six-vertex model with \(U_q(\mathfrak{sl}(2))\) invariant boundary conditions (Q6604909) (← links)
- Integrable structure of higher spin CFT and the ODE/IM correspondence (Q6609396) (← links)
- On Bethe equations of 2d conformal field theory (Q6633747) (← links)
- Integrals of motion in conformal field theory with \(W\)-symmetry and the ODE/IM correspondence (Q6670831) (← links)