920 citations
Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.
- National Academy of Sciences of UkraineUA354 papers
- Lviv UniversityUA86 papers
- Coventry UniversityGB63 papers
- Lviv Polytechnic National UniversityUA61 papers
- Johannes Kepler University of LinzAT57 papers
- Centre National de la Recherche ScientifiqueFR55 papers
- Otto-von-Guericke-Universität MagdeburgDE42 papers
- University of Pavol Jozef ŠafárikSK27 papers
- Université de LorraineFR26 papers
- Georgetown UniversityUS21 papers
- Max Planck Institute for the Physics of Complex SystemsDE20 papers
- Institute of Physical ChemistryPL16 papers
5 papers · 2 filters
On the construction of high-order force gradient algorithms for integration of motion in classical and quantum systems
Igor Omelyan, Ihor Mryglod, Reinhard Folk
A consequent approach is proposed to construct symplectic force-gradient algorithms of arbitrarily high orders in the time step for precise integration of motion in classical and q…
Optimized Forest-Ruth- and Suzuki-like algorithms for integration of motion in many-body systems
Igor Omelyan, Ihor Mryglod, Reinhard Folk
An approach is proposed to improve the efficiency of fourth-order algorithms for numerical integration of the equations of motion in molecular dynamics simulations. The approach is…
Optimized Verlet-like algorithms for molecular dynamics simulations
Igor Omelyan, Ihor Mryglod, Reinhard Folk
New explicit velocity- and position-Verlet-like algorithms of the second order are proposed to integrate the equations of motion in many-body systems. The algorithms are derived on…
3D Ising System in an External Field. Recurrence Relations for the Asymmetric Model
I. V. Pylyuk, M. P. Kozlovskii
The 3D one-component spin system in an external magnetic field is studied using the collective variables method. The integration of the partition function of the system over the ph…
Surface critical behavior of random systems at the special transition
Z. Usatenko, Chin-Kun Hu
We study the surface critical behavior of semi-infinite quenched random Ising-like systems at the special transition using three dimensional massive field theory up to the two-loop…