Exponential Runge–Kutta methods for the Schrödinger equation

Explicit Exponential Runge--Kutta Methods for Semilinear Parabolic Problems

Marlis Hochbruck, Alexander Ostermann · SIAM Journal on Numerical Analysis · 2005 · 430 citations · Full text

Numerical Analysis, Numerical Computation, Engineering +9

A Gautschi-type method for oscillatory second-order differential equations

Marlis Hochbruck, Christian Lubich · Numerische Mathematik · 1999 · 238 citations · Full text

Numerical Analysis, Oscillation Theory, Nonlinear Equation +2

Long-Time-Step Methods for Oscillatory Differential Equations

Bosco Garcı́a-Archilla, J. M. Sanz‐Serna, Robert D. Skeel · SIAM Journal on Scientific Computing · 1998 · 225 citations

Numerical Analysis, Fast Forces, Method Of Fundamental Solution +14

Exponential Runge–Kutta methods for parabolic problems

Marlis Hochbruck, Alexander Ostermann · Applied Numerical Mathematics · 2004 · 191 citations · Full text

Numerical Analysis, Engineering, Exponential Runge–kutta Methods +4

Conservation of energy, momentum and actions in numerical discretizations of non-linear wave equations

David Cohen, Ernst Hairer, Christian Lubich · Numerische Mathematik · 2008 · 128 citations

Numerical Analysis, Engineering, Physics +8