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We present here the concept of ideal geometric representations of knots which are defined as minimal length trajectories of uniform diameter tubes forming a given type of knot.
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Key Phrases - Statistically Improbable Phrases (SIPs):
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mean writhe, harmonic knots, knot energy functional, average crossing number, minimal edge number, energy functions for knots, ideal geometric representations, knotted solitons, minimal lattice curvature, knot conformations, open thickness, front repulsion, minimal edge index, polygonal thickness, lattice knots, ideal energy function, vortex knots, knotted polymers, writhe values, different knot types, particular knot type, prime knot types, topological knot type, same knot type, gel velocity
Key Phrases - Capitalized Phrases (CAPs):
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Janse van Rensburg, Monte Carlo, Department of Mathematics, Topology Appl, New York, University of Iowa, World Scientific, Fluid Mech, Cambridge University Press, Rawdon Plate, American Mathematical Society, Geometric Topology, Andrzej Stasiak, Knot Theory Ramifications, Vsevolod Katritch, Annals of Math, Differential Geom, University of Illinois, Academic Press, Experimental Math, Jacques Dubochet, Jon Simon, Lord Kelvin, The Knot Book, York University
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