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Results: 1-8 |
Results: 8

Authors: ABARBANEL S GOTTLIEB D
Citation: S. Abarbanel et D. Gottlieb, ON THE CONSTRUCTION AND ANALYSIS OF ABSORBING LAYERS IN CEM, Applied numerical mathematics, 27(4), 1998, pp. 331-340

Authors: ABARBANEL S GOTTLIEB D
Citation: S. Abarbanel et D. Gottlieb, A MATHEMATICAL-ANALYSIS OF THE PML METHOD, Journal of computational physics, 134(2), 1997, pp. 357-363

Authors: ABARBANEL S DITKOWSKI A
Citation: S. Abarbanel et A. Ditkowski, ASYMPTOTICALLY STABLE 4TH-ORDER ACCURATE SCHEMES FOR THE DIFFUSION EQUATION ON COMPLEX SHAPES, Journal of computational physics, 133(2), 1997, pp. 279-288

Authors: ABARBANEL S GOTTLIEB D CARPENTER MH
Citation: S. Abarbanel et al., ON THE REMOVAL OF BOUNDARY ERRORS CAUSED BY RUNGE-KUTTA INTEGRATION OF NONLINEAR PARTIAL-DIFFERENTIAL EQUATIONS, SIAM journal on scientific computing, 17(3), 1996, pp. 777-782

Authors: TSYNKOV SV TURKEL E ABARBANEL S
Citation: Sv. Tsynkov et al., EXTERNAL FLOW COMPUTATIONS USING GLOBAL BOUNDARY-CONDITIONS, AIAA journal, 34(4), 1996, pp. 700-706

Authors: CARPENTER MH GOTTLIEB D ABARBANEL S DON WS
Citation: Mh. Carpenter et al., THE THEORETICAL ACCURACY OF RUNGE-KUTTA TIME DISCRETIZATIONS FOR THE INITIAL-BOUNDARY VALUE-PROBLEM - STUDY OF THE BOUNDARY ERROR, SIAM journal on scientific computing, 16(6), 1995, pp. 1241-1252

Authors: CARPENTER MH GOTTLIEB D ABARBANEL S
Citation: Mh. Carpenter et al., TIME-STABLE BOUNDARY-CONDITIONS FOR FINITE-DIFFERENCE SCHEMES SOLVINGHYPERBOLIC SYSTEMS - METHODOLOGY AND APPLICATION TO HIGH-ORDER COMPACT SCHEMES, Journal of computational physics, 111(2), 1994, pp. 220-236

Authors: CARPENTER MH GOTTLIEB D ABARBANEL S
Citation: Mh. Carpenter et al., THE STABILITY OF NUMERICAL BOUNDARY TREATMENTS FOR COMPACT HIGH-ORDERFINITE-DIFFERENCE SCHEMES, Journal of computational physics, 108(2), 1993, pp. 272-295
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