Exact solution to a class of functional difference equations with application to a moving contact line flow

DOI10.1017/S0956792500001364zbMath0934.39005OpenAlexW2132395461MaRDI QIDQ4303185

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Publication date: 26 April 2000

Published in: European Journal of Applied Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1017/s0956792500001364

zbMATH Keywords

functional difference equationsBarnes double gamma functionmoving contact line flow

Mathematics Subject Classification ID

Gamma, beta and polygamma functions (33B15) Additive difference equations (39A10) Jets and cavities, cavitation, free-streamline theory, water-entry problems, airfoil and hydrofoil theory, sloshing (76B10)

Related Items (15)

Eigenoscillations in an angular domain and spectral properties of functional equations ⋮ Blob formation ⋮ On the Barnes double gamma function ⋮ Eigenoscillations of a fluid in a canonical domain and functional difference equations ⋮ Fluctuations of stable processes and exponential functionals of hypergeometric Lévy processes ⋮ On a class of functional difference equations: explicit solutions, asymptotic behavior and applications ⋮ Functional difference equations in the problem on the forced oscillations of a fluid in an infinite pool with conical bottom ⋮ On the law of homogeneous stable functionals ⋮ The log-Lévy moment problem via Berg–Urbanik semigroups ⋮ Self-similar recoil of inviscid drops ⋮ Functional difference equations and eigenfunctions of a Schrödinger operator with δ ′ −interaction on a circular conical surface ⋮ On extrema of stable processes ⋮ Eigenmodes in the water-wave problems for infinite pools with cone-shaped bottom ⋮ Instability of a vortex sheet leaving a right-angled wedge ⋮ A review of conjectured laws of total mass of Bacry–Muzy GMC measures on the interval and circle and their applications

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• SINGULARITIES AT FLOW SEPARATION POINTS
• Water waves over sloping beaches and the solution of a mixed boundary value problem for δ²ø−k²ø = 0 in a sector
• Water waves on sloping beaches
• ON THE DIFFUSION OF LOAD FROM A STIFFENER INTO A SHEET

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