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[1] Yongyong Cai and Jie Shen. Error estimates for a fully discretized scheme to a Cahn-Hilliard phase-field model for two-phase incompressible flows. Math. Comp.
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[2] Erik Burman, Peter Hansbo and Mats G. Larson. A cut finite element method with boundary value correction. Math. Comp.
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[3] D. M. Williams. An entropy stable, hybridizable discontinuous Galerkin method for the compressible Navier-Stokes equations. Math. Comp. 87 (2018) 95-121.
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[4] Masahisa Tabata and Shinya Uchiumi. An exactly computable Lagrange--Galerkin scheme for the Navier--Stokes equations and its error estimates. Math. Comp. 87 (2018) 39-67.
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[5] Hailiang Liu and Hairui Wen. Error estimates for the AEDG method to one-dimensional linear convection-diffusion equations. Math. Comp. 87 (2018) 123-148.
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[6] Bangti Jin, Raytcho Lazarov, Vidar Thomée and Zhi Zhou. On nonnegativity preservation in finite element methods for subdiffusion equations. Math. Comp. 86 (2017) 2239-2260.
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[7] Buyang Li and Zhimin Zhang. Mathematical and numerical analysis of the time-dependent Ginzburg--Landau equations in nonconvex polygons based on Hodge decomposition. Math. Comp. 86 (2017) 1579-1608.
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[8] Bernardo Cockburn, Guosheng Fu and Francisco Javier Sayas. Superconvergence by $M$-decompositions. Part I: General theory for HDG methods for diffusion. Math. Comp. 86 (2017) 1609-1641.
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[9] Yao Cheng, Xiong Meng and Qiang Zhang. Application of generalized Gauss--Radau projections for the local discontinuous Galerkin method for linear convection-diffusion equations. Math. Comp. 86 (2017) 1233-1267.
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[10] Buyang Li and Weiwei Sun. Maximal $L^p$ analysis of finite element solutions for parabolic equations with nonsmooth coefficients in convex polyhedra. Math. Comp. 86 (2017) 1071-1102.
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[11] John W. Barrett, Harald Garcke and Robert Nürnberg. Finite element approximation for the dynamics of asymmetric fluidic biomembranes. Math. Comp. 86 (2017) 1037-1069.
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[12] Christian Klingenberg, Gero Schnücke and Yinhua Xia. Arbitrary Lagrangian-Eulerian discontinuous Galerkin method for conservation laws: Analysis and application in one dimension. Math. Comp. 86 (2017) 1203-1232.
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[13] Assyr Abdulle and Patrick Henning. Localized orthogonal decomposition method for the wave equation with a continuum of scales. Math. Comp. 86 (2017) 549-587.
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[14] Francis J. Narcowich, Stephen T. Rowe and Joseph D. Ward. A novel Galerkin method for solving PDES on the sphere using highly localized kernel bases. Math. Comp. 86 (2017) 197-231.
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[15] Yanlai Chen, Bernardo Cockburn and Bo Dong. Superconvergent HDG methods for linear, stationary, third-order equations in one-space dimension. Math. Comp. 85 (2016) 2715-2742.
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[16] Yingda Cheng, Ching-Shan Chou, Fengyan Li and Yulong Xing. $L^2$ stable discontinuous Galerkin methods for one-dimensional two-way wave equations. Math. Comp. 86 (2017) 121-155.
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[17] Martin Campos Pinto and Eric Sonnendrücker. Gauss-compatible Galerkin schemes for time-dependent Maxwell equations. Math. Comp. 85 (2016) 2651-2685.
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[18] Alexandre Ern and Friedhelm Schieweck. Discontinuous Galerkin method in time combined with a stabilized finite element method in space for linear first-order PDEs. Math. Comp. 85 (2016) 2099-2129.
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[19] Vivien Desveaux, Markus Zenk, Christophe Berthon and Christian Klingenberg. Well-balanced schemes to capture non-explicit steady states: Ripa model. Math. Comp. 85 (2016) 1571-1602.
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[20] G. Murali Mohan Reddy and Rajen K. Sinha. On the Crank-Nicolson anisotropic a posteriori error analysis for parabolic integro-differential equations. Math. Comp. 85 (2016) 2365-2390.
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[21] Olivier Bokanowski, Yingda Cheng and Chi-Wang Shu. Convergence of discontinuous Galerkin schemes for front propagation with obstacles. Math. Comp. 85 (2016) 2131-2159.
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[22] Georgios Akrivis. Stability properties of implicit--explicit multistep methods for a class of nonlinear parabolic equations. Math. Comp. 85 (2016) 2217-2229.
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[23] Georgios Akrivis and Emmanuil Katsoprinakis. Backward difference formulae: New multipliers and stability properties for parabolic equations. Math. Comp. 85 (2016) 2195-2216.
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[24] D. C. Antonopoulos and V. A. Dougalis. Error estimates for the standard Galerkin-finite element method for the shallow water equations. Math. Comp. 85 (2016) 1143-1182.
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[25] Christophe Berthon and Christophe Chalons. A fully well-balanced, positive and entropy-satisfying Godunov-type method for the shallow-water equations. Math. Comp. 85 (2016) 1281-1307.
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[26] Xiong Meng, Chi-Wang Shu and Boying Wu. Optimal error estimates for discontinuous Galerkin methods based on upwind-biased fluxes for linear hyperbolic equations. Math. Comp. 85 (2016) 1225-1261.
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[27] Adam Andersson and Stig Larsson. Weak convergence for a spatial approximation of the nonlinear stochastic heat equation. Math. Comp. 85 (2016) 1335-1358.
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[28] Waixiang Cao and Zhimin Zhang. Superconvergence of Local Discontinuous Galerkin methods for one-dimensional linear parabolic equations. Math. Comp. 85 (2016) 63-84.
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[29] Klaus Deckelnick, Jakob Katz and Friedhelm Schieweck. A $C^1$--finite element method for the Willmore flow of two-dimensional graphs. Math. Comp. 84 (2015) 2617-2643.
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[30] Sören Bartels, Ricardo H. Nochetto and Abner J. Salgado. A total variation diminishing interpolation operator and applications. Math. Comp. 84 (2015) 2569-2587.
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Results: 1 to 30 of 138 found      Go to page: 1 2 3 4 > >>