integrable
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intégrable — [ ɛ̃tegrabl ] adj. • 1704; de intégrer ♦ Math. Qui peut être intégré. Fonction intégrable, qui admet une intégrale. Équation différentielle intégrable, qui admet des solutions. ● intégrable adjectif Se dit d une fonction numérique d une ou de… … Encyclopédie Universelle
Integrable — In te*gra*ble, a. (Math.) Capable of being integrated. [1913 Webster] … The Collaborative International Dictionary of English
integrable — adj. Mat. Que se puede integrar … Diccionario de la lengua española
integrable — [in′tə grə bəl] adj. that can be integrated … English World dictionary
integrable — ► adjetivo 1 Que se puede integrar o unir: ■ este módulo es integrable en el sistema. 2 MATEMÁTICAS Se aplica a la función que admite una integral. * * * integrable adj. Susceptible de ser integrado. * * * integrable. adj. Mat. Que se puede… … Enciclopedia Universal
integrable — ˈintəgrəbəl adjective Etymology: integrate (III) + able : capable of being integrated a differential equation that is integrable an integrable function … Useful english dictionary
integrable — adjective Date: circa 1741 capable of being integrated < integrable functions > • integrability noun … New Collegiate Dictionary
integrable — {{＃}}{{LM I43904}}{{〓}} {{［}}integrable{{］}} ‹in·te·gra·ble› {{《}}▍ adj.inv.{{》}} Que puede entrar a formar parte de un todo … Diccionario de uso del español actual con sinónimos y antónimos
integrable — integrate ► VERB 1) combine or be combined to form a whole. 2) bring or come into equal participation in an institution or body. 3) Mathematics find the integral of. DERIVATIVES integrable adjective integrative adjective integrator noun … English terms dictionary
Integrable system — In mathematics and physics, there are various distinct notions that are referred to under the name of integrable systems. In the general theory of differential systems, there is Frobenius integrability, which refers to overdetermined systems. In… … Wikipedia
Integrable function — In mathematics, an integrable function is a function whose integral exists. Unless specifically stated, the integral in question is usually the Lebesgue integral. Otherwise, one can say that the function is Riemann integrable (i.e., its Riemann… … Wikipedia
