First-authored, refereed papers of Thomas Neukirch

A list of first-authored, refereed publications of Thomas Neukirch, derived from the SAO/NASA Astrophysics Data System (ADS). The number in brackets after each title indicates the number of citations that the paper has received.

Orcid ID: 0000-0002-7597-4980

List of publications ordered by citations
Number of papers: 24
No. of citations: 324

2020

1. A family of Vlasov-Maxwell equilibrium distribution functions describing a transition from the Harris sheet to the force-free Harris sheet [11]
   Neukirch, T., Wilson, F. & Allanson, O., Journal of Plasma Physics, 86, 825860302
2. Kinetic Models of Tangential Discontinuities in the Solar Wind [25]
   Neukirch, T., Vasko, I. Y., Artemyev, A. V. & Allanson, O., ApJ, 891, 86

2019

1. Analytical Three-dimensional Magnetohydrostatic Equilibrium Solutions for Magnetic Field Extrapolation Allowing a Transition from Non-force-free to Force-free Magnetic Fields [9]
   Neukirch, Thomas & Wiegelmann, Thomas, Solar Physics, 294, 171
2. Magnetohydrodynamics of laboratory and astrophysical plasmas: by H. Goedbloed, R. Keppens and S. Poedts, Cambridge, Cambridge University Press, 2019, 974 pp., £110.00 (hardback), ISBN: 9781107123922. Scope: textbook, monograph, reference. Level: advanced undergraduate, postgraduate, early career researcher, researcher, specialist. [1]
   Neukirch, Thomas, Contemporary Physics, 60, 202

2018

1. Collisionless current sheet equilibria [13]
   Neukirch, T., Wilson, F. & Allanson, O., Plasma Physics and Controlled Fusion, 60, 014008

2010

1. On the Relationship between Equilibrium Bifurcations and Ideal MHD Instabilities for Line-Tied Coronal Loops [4]
   Neukirch, T. & Romeou, Z., Solar Physics, 261, 87

2009

1. A detailed investigation of the properties of a Vlasov-Maxwell equilibrium for the force-free Harris sheet [33]
   Neukirch, T., Wilson, F. & Harrison, M. G., Physics of Plasmas, 16, 122102
2. Three-dimensional analytical magnetohydrostatic equilibria of rigidly rotating magnetospheres in cylindrical geometry [7]
   Neukirch, Thomas, Geophysical and Astrophysical Fluid Dynamics, 103, 535

2001

1. A class of accelerated solutions of the two-dimensional ideal magnetohydrodynamic equations [6]
   Neukirch, T. & Cheung, D. L. G., Proceedings of the Royal Society of London Series A, 457, 2547

2000

1. Generalization of a special class of time-dependent solutions of the two-dimensional magnetohydrodynamic equations to arbitrary pressure profiles [4]
   Neukirch, Thomas & Priest, E. R., Physics of Plasmas, 7, 3105

1999

1. A new method for calculating a special class of self-consistent three-dimensional magnetohydrostatic equilibria [24]
   Neukirch, Thomas & Rastätter, Lutz, A&A, 348, 1000

1998

1. An approximate self-consistent theory of the magnetic field of fluted penumbrae [4]
   Neukirch, T. & Martens, P. C. H., A&A, 332, 1075
2. Self-consistent models of incompressible stationary reconnection by weakly two dimensional extension of magnetic annihilation [1]
   Neukirch, Thomas, Physica Scripta Volume T, 74, 30

1997

1. 3D solar magnetohydrostatic structures [4]
   Neukirch, T., Physics and Chemistry of the Earth, 22, 405
2. Three dimensional simulation studies on bright points in the solar corona [5]
   Neukirch, T., Dreher, J. & Birk, G. T., Advances in Space Research, 19, 1861
3. Nonlinear self-consistent three-dimensional arcade-like solutions of the magnetohydrostatic equations. [25]
   Neukirch, T., A&A, 325, 847

1996

1. Some remarks on two-dimensional incompressible stationary reconnection [5]
   Neukirch, T. & Priest, E. R., Physics of Plasmas, 3, 3188

1995

1. Quasi-equilibria: A special class of time-dependent solutions of the two-dimensional magnetohydrodynamic equations [6]
   Neukirch, T., Physics of Plasmas, 2, 4389
2. A stationary fluid model of field-aligned electric fields and closure of Birkeland currents [5]
   Neukirch, T., Birk, G. T., Finger, K. & Schindler, K., Journal of Geophysical Research, 100, 23647
3. On self-consistent three-dimensional analytic solutions of the magnetohydrostatic equations. [55]
   Neukirch, T., A&A, 301, 628

1993

1. Deformation of a magnetic dipole field by trapped particles [18]
   Neukirch, T., Journal of Geophysical Research, 98, 3753
2. Equilibria of charge-separated rigidly rotating relativistic magnetospheres [34]
   Neukirch, T., A&A, 274, 319
3. Bifurcation Analysis of a Simple Analytic Model of Self-propagating Star Formation [15]
   Neukirch, Thomas & Hesse, Michael, ApJ, 411, 840

1988

1. An analytic theory of self-propagating star formation. [10]
   Neukirch, Thomas & Feitzinger, Johannes V., MNRAS, 235, 1343