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Results 1 to 25 of 1909

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Convergence of Boobnov-Galerkin method exemplifiedELISHAKOFF, I; ZINGALES, M.AIAA journal. 2004, Vol 42, Num 9, pp 1931-1933, issn 0001-1452, 3 p.Article

A comparative study of the Galerkin approximation utilized in the Timoshenko beam theoryDADFARNIA, Mohsen; JALILI, Nader; ESMAILZADEH, Ebrahim et al.Journal of sound and vibration. 2005, Vol 280, Num 3-5, pp 1132-1142, issn 0022-460X, 11 p.Article

A quadrature-free discontinuous Galerkin method for the level set equationMARCHANDISE, Emilie; REMADE, Jean-Francois; CHEVAUGEON, Nicolas et al.Journal of computational physics (Print). 2006, Vol 212, Num 1, pp 338-357, issn 0021-9991, 20 p.Article

A Galerkin-Petrov method for singular integral equationsELLIOTT, D.Journal of the Australian Mathematical Society. Series B. Applied mathematics. 1983, Vol 25, Num 2, pp 261-275, issn 0334-2700Article

Generalized finite difference scheme using mainly orthogonal and locally barycentric dual mesh for electromagnetic problemsBERNARD, L; PICHON, L.EPJ. Applied physics (Print). 2010, Vol 52, Num 2, issn 1286-0042, 23307.p1-23307.p1Article

A simple weighted essentially nonoscillatory limiter for Runge―Kutta discontinuous Galerkin methodsXINGHUI ZHONG; SHU, Chi-Wang.Journal of computational physics (Print). 2013, Vol 232, Num 1, pp 397-415, issn 0021-9991, 19 p.Article

Fundamental natural frequencies of double-walled carbon nanotubesELISHAKOFF, Isaac; PENTARAS, Demetris.Journal of sound and vibration. 2009, Vol 322, Num 4-5, pp 652-664, issn 0022-460X, 13 p.Article

Discontinuous Least-Squares Spatial Discretization Schemes for the One-Dimensional Slab-Geometry Sn EquationsLEI ZHU; MOREL, Jim E.Nuclear science and engineering. 2010, Vol 164, Num 3, pp 205-220, issn 0029-5639, 16 p.Article

Wavelet-Galerkin solver for the analysis of optical waveguidesBARAI, Samit; SHARMA, Anurag.Journal of the Optical Society of America. A, Optics, image science, and vision (Print). 2009, Vol 26, Num 4, pp 931-937, issn 1084-7529, 7 p.Article

Stabilization mechanisms in discontinuous Galerkin finite element methodsBREZZI, F; COCKBURN, B; MARINI, L. D et al.Computer methods in applied mechanics and engineering. 2006, Vol 195, Num 25-28, pp 3293-3310, issn 0045-7825, 18 p.Article

Meshless structural analyses of complex shape models using implicit surface representationsHASEGAWA, Kyoko; NAKATA, Susumu; TANAKA, Satoshi et al.Journal of plasma physics. 2006, Vol 72, pp 1081-1086, issn 0022-3778, 6 p., 6Conference Paper

Galerkin projections for delay differential equationsWAHI, Pankaj; CHATTERJEE, Anindya.Journal of dynamic systems, measurement, and control. 2005, Vol 127, Num 1, pp 80-87, issn 0022-0434, 8 p.Article

Locally divergence-free discontinuous Galerkin methods for the Maxwell equationsCOCKBURN, Bernardo; FENGYAN LI; SHU, Chi-Wang et al.Journal of computational physics (Print). 2004, Vol 194, Num 2, pp 588-610, issn 0021-9991, 23 p.Article

Consistent pseudo-derivatives in meshless methodsKRONGAUZ, Y; BELYTSCHKO, T.Computer methods in applied mechanics and engineering. 1997, Vol 146, Num 3-4, pp 371-386, issn 0045-7825Article

Accurate solution to scattering by a semi-circular grooveLINTON, C. M.Wave motion. 2009, Vol 46, Num 3, pp 200-209, issn 0165-2125, 10 p.Article

A symmetric Galerkin BEM for multi-connected bodies : a new approachPEREZ-GAVILAN, J. J; ALIABADI, M. H.Engineering analysis with boundary elements. 2001, Vol 25, Num 8, pp 633-638, issn 0955-7997Article

Superconvergence in high-order Galerkin finite element methodsLIN QUN; ZHOU JUNMING.Computer methods in applied mechanics and engineering. 2007, Vol 196, Num 37-40, pp 3779-3784, issn 0045-7825, 6 p.Article

Wavelet-Galerkin method for computations of electromagnetic fields : Computation of connection coefficientsSHIYOU YANG; GUANGZHENG NI; HO, S. L et al.IEEE transactions on magnetics. 2000, Vol 36, Num 4, pp 644-648, issn 0018-9464, 1Conference Paper

Numerical evolution of axisymmetric vacuum spacetimes: a code based on the Galerkin methodDE OLIVEIRA, H. P; RODRIGUES, E. L.Classical and quantum gravity (Print). 2011, Vol 28, Num 23, issn 0264-9381, 235011.1-235011.16Article

Local discontinuous Galerkin methods for nonlinear schrödinger equationsYAN XU; SHU, Chi-Wang.Journal of computational physics (Print). 2005, Vol 205, Num 1, pp 72-97, issn 0021-9991, 26 p.Article

Numerical simulation of Rayleigh-Bènard instability in solutions containing ions of three typesALEKSANDROV, R. S; GRIGIN, A. P; DAVYDOV, A. D et al.Russian journal of electrochemistry. 2002, Vol 38, Num 6, pp 616-619, issn 1023-1935Article

A mixed galerkin and collocation approach for treating edge and corner problems in the boundary element methodSHEN, J; STERZ, O.IEEE transactions on magnetics. 1998, Vol 34, Num 5, pp 3296-3299, issn 0018-9464, 1Conference Paper

APPLICABILITY OF THE GALERKIN-PETROV METHOD IN QUANTUM CHEMISTRY. THE QUARTIC OSCILLATOR PROBLEMBANGUDU EA; JANKOWSKI K; DION DR et al.1973; CHEM. PHYS. LETTERS; NETHERL.; DA. 1973; VOL. 19; NO 3; PP. 418-421; BIBL. 11 REF.Serial Issue

Recovering SUPG using Petrov-Galerkin formulations enriched with adjoint residual-free bubblesFRANCA, L. P; RUSSO, A.Computer methods in applied mechanics and engineering. 2000, Vol 182, Num 3-4, pp 333-339, issn 0045-7825Conference Paper

On the Convergence of DGFEM Applied to the Discrete Ordinates Transport Equation for Structured and Unstructured Triangular MeshesYAQI WANG; RAGUSA, Jean C.Nuclear science and engineering. 2009, Vol 163, Num 1, pp 56-72, issn 0029-5639, 17 p.Article

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