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- Singular_perturbation abstract "In mathematics, more precisely in perturbation theory, a singular perturbation problem is a problem containing a small parameter that cannot be approximated by setting the parameter value to zero. This is in contrast to regular perturbation problems, for which an approximation can be obtained by simply setting the small parameter to zero. More precisely, the solution cannot be uniformly approximated by an asymptotic expansionas . Here is the small parameter of the problem and are a sequence of functions of of increasing order, such as . This is in contrast to regular perturbation problems, for which a uniform approximation of this form can be obtained. Singularly perturbed problems are generally characterized by dynamics operating on multiple scales. Several classes of singular perturbations are outlined below.".
- Singular_perturbation wikiPageID "525234".
- Singular_perturbation wikiPageRevisionID "546565007".
- Singular_perturbation hasPhotoCollection Singular_perturbation.
- Singular_perturbation subject Category:Differential_equations.
- Singular_perturbation subject Category:Nonlinear_control.
- Singular_perturbation subject Category:Perturbation_theory.
- Singular_perturbation type Abstraction100002137.
- Singular_perturbation type Communication100033020.
- Singular_perturbation type DifferentialEquation106670521.
- Singular_perturbation type DifferentialEquations.
- Singular_perturbation type Equation106669864.
- Singular_perturbation type MathematicalStatement106732169.
- Singular_perturbation type Message106598915.
- Singular_perturbation type Statement106722453.
- Singular_perturbation comment "In mathematics, more precisely in perturbation theory, a singular perturbation problem is a problem containing a small parameter that cannot be approximated by setting the parameter value to zero. This is in contrast to regular perturbation problems, for which an approximation can be obtained by simply setting the small parameter to zero. More precisely, the solution cannot be uniformly approximated by an asymptotic expansionas .".
- Singular_perturbation label "Singular perturbation".
- Singular_perturbation sameAs Usikan_singular.
- Singular_perturbation sameAs m.02lj_5.
- Singular_perturbation sameAs Q7524249.
- Singular_perturbation sameAs Q7524249.
- Singular_perturbation sameAs Singular_perturbation.
- Singular_perturbation wasDerivedFrom Singular_perturbation?oldid=546565007.
- Singular_perturbation isPrimaryTopicOf Singular_perturbation.