| New modified Runge–Kutta–Nyström methods for the numerical integration of the Schrödinger equation Z Kalogiratou, T Monovasilis, TE Simos Computers & Mathematics with Applications 60 (6), 1639-1647, 2010 | 183 | 2010 |
| An optimized two-step hybrid block method for solving general second order initial-value problems H Ramos, Z Kalogiratou, T Monovasilis, TE Simos Numerical Algorithms 72, 1089-1102, 2016 | 181 | 2016 |
| Symplectic integrators for the numerical solution of the Schrödinger equation Z Kalogiratou, T Monovasilis, TE Simos Journal of Computational and Applied Mathematics 158 (1), 83-92, 2003 | 174 | 2003 |
| Exponentially fitted symplectic Runge–Kutta–Nyström methods T Monovasilis, Z Kalogiratou, TE Simos Appl. Math. Inf. Sci 7 (1), 81-85, 2013 | 162 | 2013 |
| A family of trigonometrically fitted partitioned Runge–Kutta symplectic methods T Monovasilis, Z Kalogiratou, TE Simos Applied Mathematics and Computation 209 (1), 91-96, 2009 | 159 | 2009 |
| A new approach on the construction of trigonometrically fitted two step hybrid methods Z Kalogiratou, T Monovasilis, H Ramos, TE Simos Journal of Computational and Applied Mathematics 303, 146-155, 2016 | 123 | 2016 |
| Construction of exponentially fitted symplectic Runge–Kutta–Nyström methods from partitioned Runge–Kutta methods T Monovasilis, Z Kalogiratou, TE Simos Mediterranean Journal of Mathematics 13, 2271-2285, 2016 | 123 | 2016 |
| Exponentially fitted symplectic methods for the numerical integration of the Schrödinger equation T Monovasilis, Z Kalogiratou, TE Simos Journal of mathematical chemistry 3 (37), 263-270, 2005 | 91 | 2005 |
| Trigonometrically fitted and exponentially fitted symplectic methods for the numerical integration of the Schrödinger equation T Monovasilis, Z Kalogiratou, TE Simos Journal of mathematical chemistry 3 (40), 257-267, 2006 | 85 | 2006 |
| Modified two‐step hybrid methods for the numerical integration of oscillatory problems T Monovasilis, Z Kalogiratou, H Ramos, TE Simos Mathematical Methods in the Applied Sciences 40 (14), 5286-5294, 2017 | 84 | 2017 |
| Symplectic partitioned Runge–Kutta methods with minimal phase-lag T Monovasilis, Z Kalogiratou, TE Simos Computer Physics Communications 181 (7), 1251-1254, 2010 | 84 | 2010 |
| Numerical solution of the two-dimensional time independent Schrödinger equation with Numerov-type methods Z Kalogiratou, T Monovasilis, TE Simos Journal of mathematical chemistry 37 (3), 271-279, 2005 | 69 | 2005 |
| New second-order exponentially and trigonometrically fitted symplectic integrators for the numerical solution of the time-independent Schrödinger equation T Monovasilis, TE Simos Journal of mathematical chemistry 3 (42), 535-545, 2007 | 61 | 2007 |
| Symplectic methods for the numerical integration of the Schrödinger equation T Monovasilis, TE Simos Computational materials science 38 (3), 526-532, 2007 | 59 | 2007 |
| Runge–Kutta type methods with special properties for the numerical integration of ordinary differential equations Z Kalogiratou, T Monovasilis, G Psihoyios, TE Simos Physics Reports 536 (3), 75-146, 2014 | 57 | 2014 |
| Computation of the eigenvalues of the Schrödinger equation by symplectic and trigonometrically fitted symplectic partitioned Runge–Kutta methods T Monovasilis, Z Kalogiratou, TE Simos Physics Letters A 372 (5), 569-573, 2008 | 54 | 2008 |
| Families of third and fourth algebraic order trigonometrically fitted symplectic methods for the numerical integration of Hamiltonian systems T Monovasilis, Z Kalogiratou, TE Simos Computer Physics Communications 177 (10), 757-763, 2007 | 54 | 2007 |
| Two new phase-fitted symplectic partitioned Runge–Kutta methods T Monovasilis, Z Kalogiratou, TE Simos International Journal of Modern Physics C 22 (12), 1343-1355, 2011 | 50 | 2011 |
| A Fifth‐order Symplectic Trigonometrically Fitted Partitioned Runge‐Kutta Method Z Kalogiratou, T Monovasilis, TE Simos AIP conference proceedings 936 (1), 313-317, 2007 | 42 | 2007 |
| Trigonometrical fitting conditions for two derivative Runge-Kutta methods T Monovasilis, Z Kalogiratou, TE Simos Numerical Algorithms 79, 787-800, 2018 | 39 | 2018 |
