Übersetzung für 'Laplace transform' von Englisch nach Deutsch

Laplace transform

Laplace-Transformation {f}math.

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inverse Laplace transform

inverse Laplace-Transformation {f}math.

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security token reference transform <STR transform>

STR-Transformation {f}comp.

Laplace probability

Laplace-Wahrscheinlichkeit {f}math.

Laplace'sch {adj}

laplaceschastron.math.phys.

Laplace filter

Laplace-Filter {m}math.

Laplace distribution

Laplace-Verteilung {f}math.stat.

Laplace plane

Laplace-Ebene {f}astron.

Laplace's equation

Laplace'sche Gleichung {f} [veraltend] [Laplace-Gleichung]electr.phys.

Laplace-Gleichung {f}math.

Laplacesche Gleichung {f} [alt] [veraltend für: Laplace-Gleichung]electr.phys.

Young-Laplace fit

Young-Laplace-Fit {m}phys.

Laplace number <La>

Laplace-Zahl {f} <La>engin.unit

Young-Laplace equation

Young-Laplace-Gleichung {f}math.

Laplace's theory

laplacesche Theorie {f}

Laplace'sche Theorie {f}

Laplace operator <Δ>

Laplace-Operator {m} <Δ>math.

Laplace's Demon

laplacescher Dämon {m}

Laplacescher Dämon {m}

Kant-Laplace's theory

Kant-Laplace'sche Theorie {f}

Kant-Laplacesche Theorie {f} [alt]

Laplace experiment [probability theory]

Laplace-Experiment {n} [Wahrscheinlichkeitstheorie]math.

• In mathematical analysis, the Laplace transform is an isomorphism mapping hard differential equations into easier algebraic equations.
• This mapping from division by 1-"r" in the power series sum domain to integration in the power series coefficient domain is a discrete form of the mapping performed by the Laplace transform.
• Since oscillators depend on nonlinearity for their operation, the usual linear frequency domain circuit analysis techniques used for amplifiers based on the Laplace transform, such as root locus and gain and phase plots (Bode plots), cannot capture their full behavior.
• The equivalent to Laplace transform in the discrete domain is the Z-transform.
• In control theory, systems are often transformed from the time domain to the complex frequency domain using the Laplace transform.

• This limit emphasizes that any point mass located at 0 is entirely captured by the Laplace transform.
• is entirely captured by the Laplace transform. Although with the Lebesgue integral, it is not necessary to take such a limit, it does appear more naturally in connection with the Laplace–Stieltjes transform.
• Note that [...] is the bilateral Laplace transform of [...]. A similar derivation can be done using the unilateral Laplace transform (one-sided Laplace transform).