Mathematical terminology

Ansatz

In physics and mathematics, an ansatz (/ˈænsæts/; German: [ˈʔanzats], meaning: "initial placement of a tool at a work piece", plural Ansätze /ˈænsɛtsə/; German: [ˈʔanzɛtsə]) is an educated guess or an additional assumption made to help solve a problem, and which may later be verified to be part of the solution by its results. (Wikipedia).

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Maßtheorie - Teil 11 - Beweis des Satzes von Lebesgue

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Hitler gets a Haircut.

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Satz von Fubini

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Systems of linear first-order odes | Lecture 39 | Differential Equations for Engineers

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From playlist Differential Equations for Engineers

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Inhomogeneous term: polynomials | Lecture 23 | Differential Equations for Engineers

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From playlist Differential Equations for Engineers

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Homogeneous ode with constant coefficients | Lecture 13 | Differential Equations for Engineers

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From playlist Differential Equations for Engineers

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String excitations in the anti-ferromagnetic Heisenberg-Ising chain (Remote Talk) by Jianda Wu

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Diffusion equation (separation of variables) | Lecture 53 | Differential Equations for Engineers

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From playlist Differential Equations for Engineers

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Definition of the Laplace transform | Lecture 29 | Differential Equations for Engineers

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From playlist Differential Equations for Engineers

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Series solution of the Airy's equation (Part A) | Lecture 37 | Differential Equations for Engineers

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From playlist Differential Equations for Engineers

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Series solution of a differential equation | Lecture 36 | Differential Equations for Engineers

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From playlist Differential Equations for Engineers

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Sophia Economou - Problem-tailored variational quantum algorithms - IPAM at UCLA

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Satz von Radon-Nikodým und Zerlegungssatz von Lebesgue

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From playlist Maßtheorie und Integrationstheorie

Related pages

Parameter | Differential equation | Guesstimate | Method of undetermined coefficients | Mathematics | Linear algebra | Set (mathematics) | Calculus of variations | Bayesian inference | Boundary value problem | Approximation | Bethe ansatz | Cluster analysis | Least squares | Coupled cluster