Study classifies 3D superflows with icosahedral symmetry.
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5 results for “superflows”
problem Classifying 3D superflows with specific symmetry groups.
method Analyzes projective flows with rational vector fields and specific symmetry groups.
result Identifies all 3D superflows with icosahedral symmetry.
The paper classifies superflows in 2D and explores their properties in 3D.
problem Classifying and understanding superflows in various dimensions.
method Developed a theory of projective flows, focusing on superflows with high symmetry.
result Classified all 2-dimensional superflows and explored 3-dimensional ones.
Classifies 2D complex superflows with finite symmetry groups.
problem Classifying 2D complex superflows with finite symmetry groups.
method Analyzes projective flows and rational vector fields.
result Identifies all 2D complex superflows with finite symmetry groups of .
We give a natural definition of geodesics on a Riemannian supermanifold and extend the usual geodesic flow defined on the cotangent bundle of the body of the supermanifold, associated to the induced Riemannian structure on the body, to a geodesic "superflow" on the cotangent bundle of the supermanifold. Integral curves…
New Beltrami vector fields with polyhedral symmetries discovered.
problem Finding Beltrami vector fields with specific symmetries.
method Constructing vector fields with polyhedral symmetries using solutions to the Helmholtz equation.
result All simplest Beltrami fields with polyhedral symmetries are calculated.