getdp / GetDP: a General Environment for the Treatment of Discrete

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Title	GetDP: a General Environment for the Treatment of Discrete
Description	GetDP A General Environment for the Treatment of Discrete Problems Patrick Dular and Christophe Geuzaine Download \| Documentation \| Licensing \| Links \| Ge
Keywords	free, finite element, solver, finite elements, integral equations, boundary elements, partial differential equations, numerical methods, electromagnetism, electromagnetics, thermal, thermics, mechanical, mechanics, acoustics, couplings, Gmsh

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WebSite	getdp.info
Host IP	139.165.160.20
Location	Belgium

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getdp.info Valuation

US$1,130,566

Last updated: 2023-05-13 20:14:04

getdp.info has Semrush global rank of 9,361,957. getdp.info has an estimated worth of US$ 1,130,566, based on its estimated Ads revenue. getdp.info receives approximately 130,450 unique visitors each day. Its web server is located in Belgium, with IP address 139.165.160.20. According to SiteAdvisor, getdp.info is safe to visit.

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Purchase/Sale Value	US$1,130,566
Daily Ads Revenue	US$1,044
Monthly Ads Revenue	US$31,308
Yearly Ads Revenue	US$375,696
Daily Unique Visitors	8,697
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HtmlToTextCheckTime:2023-05-13 20:14:04

GetDP A General Environment for the Treatment of Discrete Problems Patrick Dular and Christophe Geuzaine Download | Documentation | Licensing | Links | GetDP is a free finite element solver using mixed elements to discretize de Rham-type complexes in one, two and three dimensions. The main feature of GetDP is the closeness between the input data defining discrete problems (written by the user in ASCII data files) and the symbolic mathematical expressions of these problems. For example, to solve the Poisson equation div(a grad(v)) = f on a domain D , an input file (" .pro " file) would contain something like this: FunctionSpace { { Name H1; Type Form0; BasisFunction { { Name sn; NameOfCoef vn; Function BF_Node; Support D; Entity NodesOf[All]; } } } } Formulation{ { Name Poisson; Type FemEquation; Quantity { { Name v; Type Local; NameOfSpace H1; } } Equation { Integral { [ a[] * Dof{d v}, {d v} ] ; In D; Jacobian V; Integration I; } Integral { [ f[], {v} ] ; In D; Jacobian V;

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