activity
20122016
most citedInvestigating spinning test particles: spin supplementary conditions and the Hamiltonian formalism

53 citations · 175 across the 7 of their papers we have counts for

collaborators

7 papers

gr-qc2016★ 29 cited

The dynamics of a spinning particle in a linear in spin Hamiltonian approximation

Georgios Lukes-Gerakopoulos, Matthaios Katsanikas, Panos A. Patsis +1

We investigate for order and chaos the dynamical system of a spinning test particle of mass moving in the spacetime background of a Kerr black hole of mass M. This system is ap…

gr-qc2015★ 26 cited

Comparing Hamiltonians of a spinning test particle for different tetrad fields

Daniela Kunst, Tomáš Ledvinka, Georgios Lukes-Gerakopoulos +1

This work is concerned with suitable choices of tetrad fields and coordinate systems for the Hamiltonian formalism of a spinning particle derived in [E. Barausse, E. Racine, and A.…

cond-mat.supr-con2015

A splitting integrator for the BCS equations of superconductivity

Jonathan Seyrich

The BCS equations are the centerpiece of the microscopic description of superconductivity. Their space discretization yields a system of coupled ordinary differential equations. In…

math-ph2015★ 8 cited

Comparing the full time-dependent Bogoliubov--de-Gennes equations to their linear approximation: A numerical investigation

Christian Hainzl, Jonathan Seyrich

In this paper we report on the results of a numerical study of the nonlinear time-dependent Bardeen--Cooper--Schrieffer (BCS) equations, often also denoted as Bogoliubov--de--Genne…

gr-qc2014★ 53 cited

Investigating spinning test particles: spin supplementary conditions and the Hamiltonian formalism

Georgios Lukes-Gerakopoulos, Jonathan Seyrich, Daniela Kunst

In this paper we report the results of a thorough numerical study of the motion of spinning particles in Kerr spacetime with different prescriptions. We first evaluate the Mathisso…

physics.comp-ph2013★ 23 cited

Gauss collocation methods for efficient structure preserving integration of post-Newtonian equations of motion

Jonathan Seyrich

In this work, we present the hitherto most efficient and accurate method for the numerical integration of post-Newtonian equations of motion. We first transform the Poisson system…

gr-qc2012★ 36 cited

A Symmetric Integrator for non-integrable Hamiltonian Relativistic Systems

Jonathan Seyrich, Georgios Lukes-Gerakopoulos

By combining a standard symmetric, symplectic integrator with a new step size controller, we provide an integration scheme that is symmetric, reversible and conserves the values of…