MathSciDoc: An Archive for Mathematician ∫

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Byun J, Cho H R. Explicit description for the automorphism group of the Kohn-Nirenberg domain[J]. Mathematische Zeitschrift, 2008, 263(2): 295-305.

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Tadeusz Iwaniec · Gaven Martin. Quasiregular mappings in even dimensions. 1993.

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Iwaniec T, Lutoborski A. Integral estimates for null Lagrangians[J]. Archive for Rational Mechanics and Analysis, 1993, 125(1): 25-79.

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Tadeusz Iwaniec. p-Harmonic tensors and quasiregular mappings. 1992.

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Stephen Semmes. Finding curves on general spaces through quantitative topology, with applications to Sobolev and Poincaré inequalities. 1996.

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Tadeusz Iwaniec · Pekka Koskela · Gaven Martin. Mappings ofBMO-distortion and beltrami-type operators. 2002.

1

Thuburn J, Lagneau V. Eulerian Mean, Contour Integral, and Finite-Amplitude Wave Activity Diagnostics Applied to a Single-Layer Model of the Winter Stratosphere[J]. Journal of the Atmospheric Sciences, 1999, 56(5): 689-710.

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Cao D, Liu Z, Wei J, et al. Regularization of point vortices for the Euler equation in dimension two[J]. Archive for Rational Mechanics and Analysis, 2012, 212(1): 179-217.

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Nikolai N. On Stationary Solutions of Two-Dimensional Euler Equation[J]. Archive for Rational Mechanics and Analysis, 2012, 209(3): 729-745.

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Albrecht T R, Elcrat A R, Miller K G, et al. Steady vortex dipoles with general profile functions[J]. Journal of Fluid Mechanics, 2011: 85-95.

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Elcrat A R, Nicolio O. An iteration for steady vortices in rearrangement classes[J]. Nonlinear Analysis-theory Methods \u0026 Applications, 1995, 24(3): 419-432.

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Elcrat A R, Miller K G. Rearrangements in steady multiple vortex flows[J]. Communications in Partial Differential Equations, 1995: 1481-1490.

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Amiri N, Zivarirezapour M. MAXIMIZATION AND MINIMIZATION PROBLEMS RELATED TO A $p$-LAPLACIAN EQUATION ON A MULTIPLY CONNECTED DOMAIN[J]. Taiwanese Journal of Mathematics, 2015, 19(1): 243-252.

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Daomin Cao · Shuangjie Peng · Shusen Yan. Planar vortex patch problem in incompressible steady flow. 2015.

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Abbott T G, Abel Z, Charlton D, et al. Hinged Dissections Exist[J]. Discrete and Computational Geometry, 2012, 47(1): 150-186.

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Benko D. A New Approach to Hilbert\u0027s Third Problem[J]. American Mathematical Monthly, 2007.

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Driss Misane · Vladik Kreinovich. The necessity to check consistency explains the use of parallelepipeds in describing uncertainty. 1996.

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Luo F. CONTINUITY OF THE VOLUME OF SIMPLICES IN CLASSICAL GEOMETRY[J]. Communications in Contemporary Mathematics, 2004, 08(03): 411-431.

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Abbott T G, Abel Z, Charlton D, et al. Hinged Dissections Exist[J]. Discrete and Computational Geometry, 2012, 47(1): 150-186.