Pages that link to "Item:Q2248861"

The following pages link to Random matrices with equispaced external source (Q2248861):

Displaying 19 items.

• The Kontsevich matrix integral: convergence to the Painlevé hierarchy and Stokes' phenomenon (Q525119) (← links)
• Bulk universality for deformed Wigner matrices (Q726807) (← links)
• Asymptotics of Muttalib-Borodin determinants with Fisher-Hartwig singularities (Q832417) (← links)
• Global eigenvalue distribution regime of random matrices with an anharmonic potential and an external source (Q1034443) (← links)
• On the Christoffel-Darboux kernel for random Hermitian matrices with external source (Q1045724) (← links)
• Random Hermitian matrices in an external field (Q1358785) (← links)
• Universality for random matrix flows with time-dependent density (Q1700384) (← links)
• A vector Riemann-Hilbert approach to the Muttalib-Borodin ensembles (Q2076301) (← links)
• Asymptotic zero distribution of biorthogonal polynomials (Q2514840) (← links)
• Some biorthogonal polynomials arising in numerical analysis and approximation theory (Q2667119) (← links)
• Universality for random matrices with equi-spaced external source: a case study of a biorthogonal ensemble (Q2672035) (← links)
• Airy point process via supersymmetric lifts (Q2690090) (← links)
• Large \(\mathrm{N}\)-limit for random matrices with external source with three distinct eigenvalues (Q2809330) (← links)
• Random matrices with external source and the asymptotic behaviour of multiple orthogonal polynomials (Q3002164) (← links)
• Random matrix model with external source and a constrained vector equilibrium problem (Q3068373) (← links)
• Stability of large complex systems with heterogeneous relaxation dynamics (Q5020021) (← links)
• Boundaries of sine kernel universality for Gaussian perturbations of Hermitian matrices (Q5197376) (← links)
• Random matrices with external source and multiple orthogonal polynomials (Q5693356) (← links)
• Generalized random matrix model with additional interactions (Q5870271) (← links)