Pages that link to "Item:Q3528462"

The following pages link to Uniform Asymptotics for Orthogonal Polynomials with Exponential Weights—the Riemann–Hilbert Approach (Q3528462):

Displaying 12 items.

• The asymptotics of the generalised Hermite-Bell polynomials (Q843123) (← links)
• Global asymptotic expansions of the Laguerre polynomials -- a Riemann-Hilbert approach (Q1014747) (← links)
• A uniform asymptotic formula for orthogonal polynomials associated with \(\exp(-x^4)\) (Q1288883) (← links)
• Riemann-Hilbert analysis and uniform convergence of rational interpolants to the exponential function (Q1764871) (← links)
• The Riemann--Hilbert approach to strong asymptotics for orthogonal polynomials on [-1,1] (Q1886579) (← links)
• Uniform Asymptotics for Discrete Orthogonal Polynomials with Respect to Varying Exponential Weights on a Regular Infinite Lattice (Q3076695) (← links)
• UNIFORM ASYMPTOTICS OF A SYSTEM OF SZEGÖ CLASS POLYNOMIALS VIA THE RIEMANN–HILBERT APPROACH (Q3096975) (← links)
• Uniform asymptotics for orthogonal polynomials via the Riemann--Hilbert approach (Q3423619) (← links)
• ASYMPTOTIC EXPANSIONS FOR RIEMANN–HILBERT PROBLEMS (Q3519953) (← links)
• Uniform asymptotics of the Pollaczek polynomials via the Riemann–Hilbert approach (Q3531344) (← links)
• Uniform asymptotics for polynomials orthogonal with respect to a general class of discrete weights and universality results for associated ensembles: Announcement of results. (Q4800291) (← links)
• Bessel-type asymptotic expansions via the Riemann–Hilbert approach (Q5427649) (← links)