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Rotational symmetry of solutions of some nonlinear problems in statistical mechanics and in geometry
Sagun Chanillo
,
Michael Kiessling
School of Arts and Sciences, Mathematics
Research output
:
Contribution to journal
›
Article
›
peer-review
128
Scopus citations
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Dive into the research topics of 'Rotational symmetry of solutions of some nonlinear problems in statistical mechanics and in geometry'. Together they form a unique fingerprint.
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Keyphrases
Statistical Mechanics
100%
Nonlinear Problems
100%
Rotational Symmetry
100%
Symmetry of Solutions
100%
Extremization
100%
Interacting Particle Systems
50%
Nonlinear Equations
50%
Symmetry Breaking
50%
Monotone
50%
Invariance Property
50%
Structural Invariance
50%
Rotationally Symmetric Solutions
50%
Symmetric Decreasing Rearrangement
50%
Moving Planes
50%
Particle Geometry
50%
Moving Plane Method
50%
Mathematics
Nonlinear Problem
100%
Statistical Mechanics
100%
Rotational Symmetry
100%
Extremization
100%
Nonlinear Equation
50%
Interacting Particle Systems
50%
Symmetry Breaking
50%
Invariance Property
50%