Konrad Bajer's papers
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K. Bajer & J. K. Kowalczynski 1985
A class of solutions of the Einstein-Maxwell equations.
J. Math. Phys. 26, 6, 1330-1333.
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K. Bajer & H. K. Moffatt 1990
On a class of steady confined Stokes flows with chaotic streamlines.
J. Fluid Mech. 212, 337-363.
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K. Bajer, H. K. Moffatt & F. Nex 1990
Steady confined Stokes flows with chaotic streamlines.
In Topological Fluid Mechanics, Proc. IUTAM Symp. (ed. H. K.
Moffatt & A. Tsinober). Cambridge University Press.
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K. Bajer & H. K. Moffatt 1992
Chaos associated with fluid inertia.
In Topological aspects of the dynamics of fluids and plasmas (ed.
H. K. Moffatt et al.), pp. 517-534. Kluwer.
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K. Bajer. 1994
Hamiltonian formulation of the equations of streamlines in three-dimensional
steady flows.
Chaos, Solitons & Fractals, 4 (6) pp. 895-911.
Reprinted in Chaos Applied to Fluid Mixing (ed. H. Aref &
M. S. El Nashie), pp. 151-167. Pergamon.
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K. Bajer. 1995 (gzipped postscript,
68K)
High Reynolds number vortices with magnetic field in non-axisymmetric
strain.
In Small-Scale Structures in Three-Dimensional Hydrodynamic and
Magnetohydrodynamic Turbulence
(ed. M. Meneguzzi, A. Pouquet & P. L. Sulem). Lecture Notes in
Physics, vol. 462, pp. 255-264. Springer.
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K. Bajer & H. K. Moffatt 1997
(gzipped PDF, 714K)
On the effect of a central vortex on a stretched magnetic flux tube.
J. Fluid Mech. 339, 121-142.
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K. Bajer 1997
Flux expulsion by a point vortex. (gzipped
PDF, 179K)
European J. Mech. B-Fluids, 17 (4)
653-664.
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K. Bajer & H. K. Moffatt 1997
Theory of non-axisymmetric Burgers vortex with arbitrary Reynolds number.