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Algebra, Abstract. --- Difference equations --- Singular perturbations (Mathematics). --- Numerical solutions.
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Differential equations --- Mathematical physics --- Singular Perturbations (Mathematics) --- Equations différentielles --- Asymptotic theory --- Congresses --- Théorie asymptotique --- Congrès --- Equations différentielles --- Théorie asymptotique --- Congrès --- Congresses. --- Singular perturbations (Mathematics) --- Differential equations - Asymptotic theory - Congresses --- Singular perturbations (Mathematics) - Congresses
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Mathematical control systems --- Mathematical analysis --- Ordinary differential equations --- 51 --- Mathematics --- Control theory. --- Singular perturbations (Mathematics) --- System analysis. --- Singular perturbations (Mathematics). --- 51 Mathematics
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Finite element method. --- Graph theory. --- Markov processes. --- Schrödinger equation. --- Singular perturbations (Mathematics) --- Spectral theory (Mathematics) --- Singular perturbations (Mathematics). --- Spectral theory (Mathematics). --- Graphes, Théorie des --- Graphes, Théorie des --- Theorie spectrale
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Singular perturbations, one of the central topics in asymptotic analysis, also play a special role in describing physical phenomena such as the propagation of waves in media in the presence of small energy dissipations or dispersions, the appearance of boundary or interior layers in fluid and gas dynamics, as well as in elasticity theory, semi-classical asymptotic approximations in quantum mechanics etc. Elliptic and coercive singular perturbations are of special interest for the asymptotic solution of problems which are characterized by boundary layer phenomena, e.g. the theory of thin buckli
Perturbation (Mathematics) --- Singular perturbations (Mathematics) --- Differential equations --- Perturbation equations --- Perturbation theory --- Approximation theory --- Dynamics --- Functional analysis --- Mathematical physics --- Asymptotic theory
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