On Spectral Approximations for the Stability Analysis of Boundary Layers

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出版年:Computational Mathematics and Mathematical Physics vol. 65, no. 1 (Jan 2025), p. 49
第一著者: Zasko, G. V.
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Springer Nature B.V.
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100 1 |a Zasko, G. V.  |u Marchuk Institute of Numerical Mathematics, Russian Academy of Sciences, Moscow, Russia (GRID:grid.4886.2) (ISNI:0000 0001 2192 9124) 
245 1 |a On Spectral Approximations for the Stability Analysis of Boundary Layers 
260 |b Springer Nature B.V.  |c Jan 2025 
513 |a Journal Article 
520 3 |a This paper devotes to the approximation of spectral and boundary-value problems arising in the stability analysis of incompressible boundary layers. As an alternative to the collocation method with mappings, the Galerkin–collocation method based on Laguerre functions is adopted. A robust numerical implementation of the latter method is discussed. The methods are compared within the stability analysis of the Blasius and Ekman layers. The Galerkin–collocation method demonstrates an exponential convergence rate for scalar stability characteristics, and has a number of advantages. 
653 |a Velocity 
653 |a Mathematical analysis 
653 |a Collocation methods 
653 |a Boundary layer stability 
653 |a Approximation 
653 |a Numerical analysis 
653 |a Stability analysis 
653 |a Methods 
653 |a Polynomials 
653 |a Laguerre functions 
653 |a Galerkin method 
653 |a Reynolds number 
653 |a Boundary conditions 
653 |a Boundary value problems 
773 0 |t Computational Mathematics and Mathematical Physics  |g vol. 65, no. 1 (Jan 2025), p. 49 
786 0 |d ProQuest  |t ABI/INFORM Global 
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