| A higher-order boundary treatment for Cartesian-grid methods H Forrer, R Jeltsch Journal of Computational Physics 140 (2), 259-277, 1998 | 149 | 1998 |
| Stability of explicit time discretizations for solving initial value problems R Jeltsch, O Nevanlinna Numerische Mathematik 37 (1), 61-91, 1981 | 114 | 1981 |
| Generalized disks of contractivity for explicit and implicit Runge-Kutta methods G Dahlquist CM-P00069451, 1979 | 106 | 1979 |
| Waveform relaxation with overlapping splittings R Jeltsch, B Pohl SIAM Journal on Scientific Computing 16 (1), 40-49, 1995 | 78 | 1995 |
| Stability and accuracy of time discretizations for initial value problems R Jeltsch, O Nevanlinna Numerische Mathematik 40 (2), 245-296, 1982 | 65 | 1982 |
| Stiff Stability and Its Relation to A_0-and A(0)-Stability R Jeltsch SIAM Journal on Numerical Analysis 13 (1), 8-17, 1976 | 44 | 1976 |
| On curl-preserving finite volume discretizations for shallow water equations R Jeltsch, M Torrilhon BIT Numerical Mathematics 46, 35-53, 2006 | 40 | 2006 |
| Essentially optimal explicit Runge–Kutta methods with application to hyperbolic–parabolic equations M Torrilhon, R Jeltsch Numerische Mathematik 106, 303-334, 2007 | 35 | 2007 |
| Multistep methods using higher derivatives and damping at infinity R Jeltsch Mathematics of Computation 31 (137), 124-138, 1977 | 33 | 1977 |
| Largest disk of stability of explicit Runge-Kutta methods R Jeltsch, O Nevanlinna BIT Numerical Mathematics 18 (4), 500-502, 1978 | 31 | 1978 |
| Stability on the imaginary axis andA-stability of linear multistep methods R Jeltsch BIT Numerical Mathematics 18 (2), 170-174, 1978 | 29 | 1978 |
| Complete characterization of multistep methods with an interval of periodicity for solving 𝑦′′= 𝑓 (𝑥, 𝑦) R Jeltsch Mathematics of Computation 32 (144), 1108-1114, 1978 | 28 | 1978 |
| Stability of quadrature rule methods for first kind Volterra integral equations CJ Gladwin, R Jeltsch BIT Numerical Mathematics 14 (2), 144-151, 1974 | 28 | 1974 |
| Note onA-stability of multistep multiderivative methods R Jeltsch BIT Numerical Mathematics 16 (1), 74-78, 1976 | 23 | 1976 |
| Error estimators for the position of discontinuities in hyperbolic conservation laws with source terms which are solved using operator splitting R Jeltsch, P Klingenstein Computing and Visualization in Science 1, 231-249, 1999 | 22 | 1999 |
| On the stability properties of Brown's multistep multiderivative methods R Jeltsch, L Kratz Numerische Mathematik 30, 25-38, 1978 | 20 | 1978 |
| Multidimensional schemes for nonlinear systems of hyperbolic conservation laws M Fey, R Jeltsch, AT Morel PITMAN RESEARCH NOTES IN MATHEMATICS SERIES, 19-35, 1996 | 19 | 1996 |
| The method of transport for nonlinear systems of hyperbolic conservation laws in several space dimensions M Fey, R Jeltsch, J Maurer, AT Morel SAM Research Report 1997, 1997 | 18 | 1997 |
| Accuracy barriers of two time level difference schemes for hyperbolic equations R Jeltsch, JH Smit SIAM journal on numerical analysis 24 (1), 1-11, 1987 | 17 | 1987 |
| A Simple Multidimensional Euler-Scheme M Fey, R Jeltsch SAM Research Report 1992, 1992 | 16 | 1992 |
Harish KumarDepartment of Mathematics, IIT Delhi, New-Delhi, India.Verified email at maths.iitd.ac.in
