Pages that link to "Item:Q5949851"

The following pages link to Integrable boundary conditions and reflection matrices for the \(O(N)\) nonlinear sigma model (Q5949851):

Displaying 19 items.

• Boundary operators in the \(O(n)\) and RSOS matrix models (Q438413) (← links)
• Classically integrable boundary conditions for symmetric-space sigma models (Q447174) (← links)
• Integrability of Green-Schwarz sigma models with boundaries (Q469325) (← links)
• \(O(1)\) loop model with different boundary conditions and symmetry classes of alternating-sign matrices (Q844280) (← links)
• Bethe ansatz for the \(XXX\)-\(S\) chain with non-diagonal open boundaries (Q875747) (← links)
• Classical \(O(N)\) nonlinear sigma model on the half line: a study on consistent Hamiltonian description (Q1405876) (← links)
• Classification of reflection matrices related to (super-)Yangians and application to open spin chain models (Q1405888) (← links)
• \(C_n^{(1)}\), \(D_n^{(1)}\) and \(A_{2n-1}^{(2)}\) reflection \(K\)-matrices (Q1414560) (← links)
• Algebraic Bethe ansatz for \(O(2N)\) sigma models with integrable diagonal boundaries (Q1638320) (← links)
• D-branes in \(\lambda\)-deformations (Q1797267) (← links)
• Nonstandard Bethe Ansatz equations for open \(\operatorname{O}(N)\) spin chains (Q1800147) (← links)
• Boundary from bulk integrability in three dimensions: 3D reflection maps from tetrahedron maps (Q1981809) (← links)
• New boundary monodromy matrices for classical sigma models (Q2230216) (← links)
• Classical integrability of the \(\text{O}(N)\) nonlinear sigma model on a half-line. (Q2773898) (← links)
• Quantum quenches in integrable systems: constraints from factorisation (Q3302138) (← links)
• The O(N) nonlinear sigma -model with prescribed boundary values in a belt (Q3990066) (← links)
• On , , , , , , and reflection<i>K</i>-matrices (Q5239314) (← links)
• On integrable boundaries in the 2 dimensional <i>O</i>(<i>N</i>) <i>σ</i>-models (Q5369073) (← links)
• Boundary \(S\)-matrix for the Gross-Neveu model. (Q5934459) (← links)