Analytic and numerical solutions of a nonlinear boundary‐layer problem
GR Ierley, OG Ruehr - Studies in Applied Mathematics, 1986 - Wiley Online Library
GR Ierley, OG Ruehr
Studies in Applied Mathematics, 1986•Wiley Online LibrarySolutions of a viscoinertial western‐boundary‐layer problem arising in physical
oceanography are discussed for both no‐slip and stress‐free boundary conditions. A fairly
complete characterization of the behavior of the solutions in a number of regimes is
presented using the techniques of regular perturbation expansion, matched asymptotic
expansion, and rescaling of both regular and singular solutions. A comparison with the
actual solutions found by extensive numerical computations is given. Parametrization of …
oceanography are discussed for both no‐slip and stress‐free boundary conditions. A fairly
complete characterization of the behavior of the solutions in a number of regimes is
presented using the techniques of regular perturbation expansion, matched asymptotic
expansion, and rescaling of both regular and singular solutions. A comparison with the
actual solutions found by extensive numerical computations is given. Parametrization of …
Solutions of a viscoinertial western‐boundary‐layer problem arising in physical oceanography are discussed for both no‐slip and stress‐free boundary conditions. A fairly complete characterization of the behavior of the solutions in a number of regimes is presented using the techniques of regular perturbation expansion, matched asymptotic expansion, and rescaling of both regular and singular solutions. A comparison with the actual solutions found by extensive numerical computations is given. Parametrization of solutions in terms of the unknown first (or second) derivative at the origin, for which a useful analytic approximation is developed, provides a convenient characterization of the entire family.
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