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In [[applied mathematics]], a '''trapping region''' of a [[dynamical system]] is a region such that ...tial dynamical systems'', Philadelphia: Society for Industrial and Applied Mathematics, 2007.</ref> ...

In [[applied mathematics]], '''Fujita–Storm equation''' is a [[nonlinear]] [[partial differential eq {{applied-math-stub}} ...

In [[mathematics]], the '''quasi-commutative property''' is an extension or generalization o ==Applied to matrices== ...

For [[applied mathematics]], in [[nonlinear control]] theory, a [[non-linear system]] of the form <ma ...arbitrarily small, a starting configuration close enough to the [[Origin (mathematics)|origin]] of the system can be found that is asymptotically stabilizable by ...

{{Short description|Mathematics problem}} In [[applied mathematics]], a '''nonlinear complementarity problem (NCP)''' with respect to a mappin ...

...joint sets]] is greater than or equal to the sum of values of the function applied to each of the sets separately. This definition is analogous to the notion Let <math>\Omega</math> be a [[set (mathematics)|set]] and <math>f \colon 2^{\Omega} \rightarrow \mathbb{R}</math> be a [[s ...

In [[applied mathematics]], the '''fast sweeping method''' is a [[numerical method]] for solving [[b ...in <math>\mathbb{R}^n</math>, <math>f(\mathbf{x})</math> is a [[function (mathematics)|function]] with positive values, <math>\partial \Omega</math> is a well-be ...

| awards = Fellow of the Society for Industrial and Applied Mathematics ...cess-date=28 February 2022 |website=Committee on Computational and Applied Mathematics (CCAM)}}</ref> ...

{{Short description|Applied mathematical theory}} In [[applied mathematics]], '''antieigenvalue theory''' was developed by [[Karl Gustafson]] from 196 ...

{{Short description|Inference rule that may be applied to only a particular segment of an expression}} ...always applied to a whole logical expression, a rule of replacement may be applied to only a particular segment. Within the context of a [[logical proof]], [[ ...

{{Short description|Mathematics concept}} ...obability theory]], '''Lorden's inequality''' is a bound for the [[moment (mathematics)|moment]]s of overshoot for a stopped sum of [[random variable]]s, first pu ...

...of sinc numerical methods | journal = Journal of Computational and Applied Mathematics | volume = 121 | pages = 379–420 | year = 2000 | issue = 1–2 | doi-access = ...he Sinc numerical methods | journal = Journal of Computational and Applied Mathematics | volume = 164-165 | pages = 673–689 | year = 2004 | doi-access = free }}</ ...

{{Short description|Concept in mathematics}} ...e the [[Faddeev–LeVerrier algorithm]], it performs no divisions, so may be applied to a wider range of algebraic structures. ...

In [[applied mathematics]], a '''steerable filter''' <ref name="Freeman-Adelson-1991"/> {{applied-math-stub}} ...

...on|publisher=Academic Press|year=1971 |series=Computer Science and Applied Mathematics |lccn=73-170124 |isbn=0127730508}}</ref> * [[Z-matrix_(mathematics)|Z-matrix]]—every L-matrix is a Z-matrix ...

{{Short description|Probability distribution in applied statistics}} In applied statistics, the '''Marshall–Olkin exponential distribution''' is any member ...

{{Short description|French applied mathematician and mathematical physicist}} ...e Boutet de Monvel-Berthier'''){{r|nee}} is a French [[applied mathematics|applied mathematician]] and [[mathematical physics|mathematical physicist]], and a ...

...gradient]] of a scalar field, here an ''M x M'' square amplitude [[matrix (mathematics)|matrix]]. An important property of the gradient representation is the foll ...10''', 147 (1999), {{doi|10.1142/S0129183199000103}}.</ref> Usually GPA is applied for spatio-temporal pattern analysis in physics and environmental sciences ...

...st=Wright|year =1934}}. The word "Maitland" in the name of the [[Function (mathematics)|function]] seems to be the result of confusing Edward Maitland Wright's mi {{applied-math-stub}} ...

{{Short description|Subfunctor in mathematics}} In [[mathematics]], a '''preradical''' is a [[subfunctor]] of the [[identity functor]] in th ...