FRINK Linked Data Fragments server

Matches in SemOpenAlex for { <https://semopenalex.org/work/W2775353314> ?p ?o ?g. }

• W2775353314 endingPage "127" @default.
• W2775353314 startingPage "111" @default.
• W2775353314 abstract "In this paper, we introduce and analyze a weak Galerkin finite element method for numerically solving the coupling of fluid flow with porous media flow. Flows are governed by the Stokes equations in primal velocity–pressure formulation and Darcy equation in the second order primary formulation, respectively, and the corresponding transmission conditions are given by mass conservation, balance of normal forces, and the Beavers–Joseph–Saffman law. By using the weak Galerkin approach, we consider the two-dimensional problem with the usual polynomials of degree k≥1 for the velocity and hydraulic head, while polynomials of degree k−1 for the pressure, the velocity and hydraulic head is enhanced by polynomials of degree k−1 on the edge of a finite element partition. This new method has a lot of attractive computational features: more general finite element partitions of arbitrary polygons with certain shape regularity, fewer degrees of freedom and parameter free. Stability and error estimates of optimal order are obtained. Moreover, numerical experiences are presented to illustrate the good performance, confirm the optimal order of convergence and verify the efficiency of the proposed weak Galerkin method in this paper. We also deal with finite element partitions consisting of general meshes, such as triangular mesh, quadrilateral mesh, hexagonal-dominant mesh and Voronoi mesh for the numerical weak Galerkin approximation." @default.
• W2775353314 created "2017-12-22" @default.
• W2775353314 creator A5071320185 @default.
• W2775353314 creator A5081675173 @default.
• W2775353314 creator A5086480330 @default.
• W2775353314 date "2018-05-01" @default.
• W2775353314 modified "2023-09-29" @default.
• W2775353314 title "A weak Galerkin finite element method for a coupled Stokes–Darcy problem on general meshes" @default.
• W2775353314 cites W1079293919 @default.
• W2775353314 cites W1935825599 @default.
• W2775353314 cites W1964238980 @default.
• W2775353314 cites W1967052603 @default.
• W2775353314 cites W1974103047 @default.
• W2775353314 cites W1998894128 @default.
• W2775353314 cites W2001118081 @default.
• W2775353314 cites W2004848415 @default.
• W2775353314 cites W2006715653 @default.
• W2775353314 cites W2008633979 @default.
• W2775353314 cites W2009648807 @default.
• W2775353314 cites W2011966235 @default.
• W2775353314 cites W2012201881 @default.
• W2775353314 cites W2015396183 @default.
• W2775353314 cites W2015526039 @default.
• W2775353314 cites W2017533067 @default.
• W2775353314 cites W2022137026 @default.
• W2775353314 cites W2022525937 @default.
• W2775353314 cites W2027417374 @default.
• W2775353314 cites W2027509489 @default.
• W2775353314 cites W2036020610 @default.
• W2775353314 cites W2039955529 @default.
• W2775353314 cites W2052683789 @default.
• W2775353314 cites W2054058803 @default.
• W2775353314 cites W2057715207 @default.
• W2775353314 cites W2057858884 @default.
• W2775353314 cites W2058879110 @default.
• W2775353314 cites W2061391294 @default.
• W2775353314 cites W2064882189 @default.
• W2775353314 cites W2068259126 @default.
• W2775353314 cites W2071509664 @default.
• W2775353314 cites W2077271644 @default.
• W2775353314 cites W2084195801 @default.
• W2775353314 cites W2085797730 @default.
• W2775353314 cites W2087891891 @default.
• W2775353314 cites W2088910140 @default.
• W2775353314 cites W2089856426 @default.
• W2775353314 cites W2097116154 @default.
• W2775353314 cites W2100969493 @default.
• W2775353314 cites W2107589277 @default.
• W2775353314 cites W2111450821 @default.
• W2775353314 cites W2114934298 @default.
• W2775353314 cites W2115423556 @default.
• W2775353314 cites W2120736888 @default.
• W2775353314 cites W2166605122 @default.
• W2775353314 cites W2168914934 @default.
• W2775353314 cites W2220914931 @default.
• W2775353314 cites W2223681941 @default.
• W2775353314 cites W2398034978 @default.
• W2775353314 cites W2498110242 @default.
• W2775353314 cites W2528180255 @default.
• W2775353314 cites W2538269009 @default.
• W2775353314 cites W2585829483 @default.
• W2775353314 cites W2602943478 @default.
• W2775353314 cites W2610631004 @default.
• W2775353314 cites W261270725 @default.
• W2775353314 cites W2883313970 @default.
• W2775353314 cites W2963942541 @default.
• W2775353314 cites W3103174241 @default.
• W2775353314 doi "https://doi.org/10.1016/j.cam.2017.11.011" @default.
• W2775353314 hasPublicationYear "2018" @default.
• W2775353314 type Work @default.
• W2775353314 sameAs 2775353314 @default.
• W2775353314 citedByCount "23" @default.
• W2775353314 countsByYear W27753533142019 @default.
• W2775353314 countsByYear W27753533142020 @default.
• W2775353314 countsByYear W27753533142021 @default.
• W2775353314 countsByYear W27753533142022 @default.
• W2775353314 countsByYear W27753533142023 @default.
• W2775353314 crossrefType "journal-article" @default.
• W2775353314 hasAuthorship W2775353314A5071320185 @default.
• W2775353314 hasAuthorship W2775353314A5081675173 @default.
• W2775353314 hasAuthorship W2775353314A5086480330 @default.
• W2775353314 hasBestOaLocation W27753533141 @default.
• W2775353314 hasConcept C105569014 @default.
• W2775353314 hasConcept C121332964 @default.
• W2775353314 hasConcept C127413603 @default.
• W2775353314 hasConcept C134306372 @default.
• W2775353314 hasConcept C135628077 @default.
• W2775353314 hasConcept C151756577 @default.
• W2775353314 hasConcept C181757486 @default.
• W2775353314 hasConcept C183447037 @default.
• W2775353314 hasConcept C186899397 @default.
• W2775353314 hasConcept C187320778 @default.
• W2775353314 hasConcept C19191322 @default.
• W2775353314 hasConcept C2524010 @default.
• W2775353314 hasConcept C25878781 @default.
• W2775353314 hasConcept C28826006 @default.
• W2775353314 hasConcept C31487907 @default.
• W2775353314 hasConcept C33923547 @default.

• next