Matches in DBpedia 2014 for { <http://dbpedia.org/resource/Two-sided_Laplace_transform> ?p ?o. }
Showing items 1 to 21 of
21
with 100 items per page.
- Two-sided_Laplace_transform abstract "In mathematics, the two-sided Laplace transform or bilateral Laplace transform is an integral transform closely related to the Fourier transform, the Mellin transform, and the ordinary or one-sided Laplace transform. If ƒ(t) is a real or complex valued function of the real variable t defined for all real numbers, then the two-sided Laplace transform is defined by the integralThe integral is most commonly understood as an improper integral, which converges if and only if each of the integralsexists. There seems to be no generally accepted notation for the two-sided transform; the used here recalls "bilateral". The two-sided transformused by some authors isIn pure mathematics the argument t can be any variable, and Laplace transforms are used to study how differential operators transform the function.In science and engineering applications, the argument t often represents time (in seconds), and the function ƒ(t) often represents a signal or waveform that varies with time. In these cases, the signals are transformed by filters, that work like a mathematical operator, but with a restriction. They have to be causal, which means that the output in a given time t cannot depend on an output which is a higher value of t.When working with functions of time, ƒ(t) is called the time domain representation of the signal, while F(s) is called the s-domain representation. The inverse transformation then represents a synthesis of the signal as the sum of its frequency components taken over all frequencies, whereas the forward transformation represents the analysis of the signal into its frequency components.".
- Two-sided_Laplace_transform wikiPageID "1502985".
- Two-sided_Laplace_transform wikiPageRevisionID "550205427".
- Two-sided_Laplace_transform hasPhotoCollection Two-sided_Laplace_transform.
- Two-sided_Laplace_transform subject Category:Integral_transforms.
- Two-sided_Laplace_transform comment "In mathematics, the two-sided Laplace transform or bilateral Laplace transform is an integral transform closely related to the Fourier transform, the Mellin transform, and the ordinary or one-sided Laplace transform.".
- Two-sided_Laplace_transform label "Transformada de Laplace bilateral".
- Two-sided_Laplace_transform label "Transformation bilatérale de Laplace".
- Two-sided_Laplace_transform label "Two-sided Laplace transform".
- Two-sided_Laplace_transform label "Zweiseitige Laplace-Transformation".
- Two-sided_Laplace_transform label "Двустороннее преобразование Лапласа".
- Two-sided_Laplace_transform label "両側ラプラス変換".
- Two-sided_Laplace_transform sameAs Zweiseitige_Laplace-Transformation.
- Two-sided_Laplace_transform sameAs Transformation_bilatérale_de_Laplace.
- Two-sided_Laplace_transform sameAs 両側ラプラス変換.
- Two-sided_Laplace_transform sameAs Transformada_de_Laplace_bilateral.
- Two-sided_Laplace_transform sameAs m.056dtl.
- Two-sided_Laplace_transform sameAs Q1785576.
- Two-sided_Laplace_transform sameAs Q1785576.
- Two-sided_Laplace_transform wasDerivedFrom Two-sided_Laplace_transform?oldid=550205427.
- Two-sided_Laplace_transform isPrimaryTopicOf Two-sided_Laplace_transform.