laplace operator

  • 21Laplace-Gleichung — Lösung der Laplace Gleichung auf einem Kreisring mit den Dirichlet Randwerten u(r=2)=0 und u(r=4)=4sin(5*θ) Die Laplace Gleichung (nach Pierre Simon Laplace) ist die elliptische partielle Differentialgleichung zweiter Ordnung ΔΦ = 0 für eine… …

    Deutsch Wikipedia

  • 22Laplace transform — Math. a map of a function, as a signal, defined esp. for positive real values, as time greater than zero, into another domain where the function is represented as a sum of exponentials. Cf. Fourier transform. [1940 45; after P. S. LAPLACE] * * *… …

    Universalium

  • 23Laplace equation — Math. the second order partial differential equation indicating that the Laplace operator operating on a given function results in zero. Cf. harmonic (def. 4c). [1835 45; after P. S. LAPLACE] * * * …

    Universalium

  • 24Laplace equation — Math. the second order partial differential equation indicating that the Laplace operator operating on a given function results in zero. Cf. harmonic (def. 4c). [1835 45; after P. S. LAPLACE] …

    Useful english dictionary

  • 25Laplace–Runge–Lenz vector — Throughout this article, vectors and their magnitudes are indicated by boldface and italic type, respectively; for example, left| mathbf{A} ight| = A. In classical mechanics, the Laplace–Runge–Lenz vector (or simply the LRL vector) is a vector… …

    Wikipedia

  • 26Laplace invariant — In differential equations, the Laplace invariant of any of certain differential operators is a certain function of the coefficients and their derivatives. Consider a bivariate hyperbolic differential operator of the second order:partial x ,… …

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  • 27Operator (mathematics) — This article is about operators in mathematics. For other uses, see Operator (disambiguation). In basic mathematics, an operator is a symbol or function representing a mathematical operation. In terms of vector spaces, an operator is a mapping… …

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  • 28Laplace-Beltrami operator/Proofs — div is adjoint to dThe claim is made that −div is adjoint to d ::int M df(X) ;omega = int M f , operatorname{div} X ;omega Proof of the above statement::int M (fmathrm{div}(X) + X(f)) omega = int M (fmathcal{L} X + mathcal{L} X(f)) omega :: = int …

    Wikipedia

  • 29Laplace transform — In mathematics, the Laplace transform is one of the best known and most widely used integral transforms. It is commonly used to produce an easily soluble algebraic equation from an ordinary differential equation. It has many important… …

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  • 30Delta-Operator — Laplace o operatorius statusas T sritis automatika atitikmenys: angl. delta operator; Laplacian operator vok. Delta Operator, m; Laplace Operator, m; Laplacescher Operator, m rus. дельта оператор, m; оператор Лапласа, m pranc. opérateur laplacien …

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