activity
19962026
most citedCylindrical ideal magnetohydrodynamic equilibria with incompressible flows

36 citations · 367 across the 61 of their papers we have counts for

collaborators

63 papers

physics.plasm-ph2026

Physics-Informed Kolmogorov-Arnold Networks for Grad-Shafranov Tokamak Equilibria

D. A. Kaltsas, A. Kuiroukidis, J. Liu +2

We employ equation-driven, physics-constrained deep learning to solve the fixed-boundary Grad-Shafranov (GS) equilibrium problem, constructing axisymmetric magnetohydrodynamic equi…

physics.plasm-ph2026

A special exact class of three-dimensional equilibria of a magnetized plasma exhibiting closed and nested toroidal magnetic surfaces

D. A. Kaltsas, A. I. Kuiroukidis, G. N. Throumoulopoulos

We construct a special class of three-dimensional (3D) equilibria with pressure anisotropy which showcase closed, nested toroidal magnetic surfaces that are strongly asymmetric in…

physics.plasm-ph2025★ 1 cited

Imposing quasineutrality on electrostatic plasmas via the Dirac theory of constraints

D. A. Kaltsas, J. W. Burby, P. J. Morrison +2

We present a method for imposing quasineutrality and, more generally, charge density conservation in the Vlasov-Poisson (VP) and Vlasov-Ampère (VA) systems, which describe electros…

physics.plasm-ph2025

Hybrid fluid-kinetic cylindrical equilibria with axial background magnetic field

D. A. Kaltsas, A. I. Kuiroukidis, G. N. Throumoulopoulos

Self-consistent, one-dimensional quasineutral screw-pinch equilibria are constructed within a hybrid model that couples fluid electrons with kinetic ions governed by the Vlasov equ…

math-ph2025

Hamiltonian formulation of the quasineutral Vlasov-Poisson system

J. W. Burby, D. A. Kaltsas, P. J. Morrison +2

Slow manifold reduction and the theory of Poisson-Dirac submanifolds are used to deduce a Hamiltonian formulation for a quasineutral limit of the planar, collisionless, magnetized…

physics.plasm-ph2024

New axisymmetric equilibria with flow from an expansion about the generalized Solov'ev solution

A. I. Kuiroukidis, D. A. Kaltsas, G. N. Throumoulopoulos

We construct analytic solutions to the generalized Grad-Shafranov equation, which incorporates both toroidal and poloidal flows. This is achieved by adopting a general linearizing…