Absorbing boundaries for wave propagation problems

Solution of the Schrödinger equation by a spectral method

Michael D. Feit, J. A. Fleck, A. Steiger · Journal of Computational Physics · 1982 · 3.3K citations

Natural Sciences, Physics, Differential Equations +13

The dispersion of surface waves on multilayered media*

N. A. Haskell · Bulletin of the Seismological Society of America · 1953 · 2.1K citations

Natural Sciences, Earth Sciences, Geophysics +16

An accurate and efficient scheme for propagating the time dependent Schrödinger equation

Hillel Tal‐Ezer, Ronnie Kosloff · The Journal of Chemical Physics · 1984 · 1.5K citations

Natural Sciences, Physics, Computational Physics +14

A fourier method solution for the time dependent Schrödinger equation as a tool in molecular dynamics

Dan Kosloff, Ronnie Kosloff · Journal of Computational Physics · 1983 · 1.3K citations

Natural Sciences, Chemistry, Physics +16

Absorbing boundary conditions for acoustic and elastic wave equations

Robert W. Clayton, Björn Engquist · Bulletin of the Seismological Society of America · 1977 · 1.3K citations · Full text

Natural Sciences, Computational Engineering, Physics +17