Polygon Indices and Superbridge Indices of Torus Knots and Links
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Publication:4351687
DOI10.1142/S0218216597000170zbMath0881.57002OpenAlexW1981972490WikidataQ59448491 ScholiaQ59448491MaRDI QIDQ4351687
Publication date: 19 February 1998
Published in: Journal of Knot Theory and Its Ramifications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1142/s0218216597000170
Related Items (26)
New superbridge index calculations from non-minimal realizations ⋮ THERE ARE ONLY FINITELY MANY 3-SUPERBRIDGE KNOTS ⋮ SUPERBRIDGE INDEX OF COMPOSITE KNOTS ⋮ New Stick Number Bounds from Random Sampling of Confined Polygons ⋮ AN INTRODUCTION TO THE SUPERCROSSING INDEX OF KNOTS AND THE CROSSING MAP ⋮ A COMPUTATION OF SUPERBRIDGE INDEX OF KNOTS ⋮ Equilateral stick number of knots ⋮ STICK AND RAMSEY NUMBERS OF TORUS LINKS ⋮ All prime knots through 10 crossings have superbridge index ≤ 5 ⋮ Lattice stick number of spatial graphs ⋮ Stick number of spatial graphs ⋮ Knots with exactly 10 sticks ⋮ Duality properties of indicatrices of knots ⋮ CLASP MOVES AND STICK NUMBER ⋮ CONSTRUCTING ALGEBRAIC LINKS FOR LOW EDGE NUMBERS ⋮ KNOTTED HAMILTONIAN CYCLES IN LINEAR EMBEDDING OF K7 INTO ℝ3 ⋮ PLANAR AND SPHERICAL STICK INDICES OF KNOTS ⋮ AN UPPER BOUND ON STICK NUMBER OF KNOTS ⋮ New computations of the superbridge index ⋮ Stick knots ⋮ THE PROJECTION STICK INDEX OF KNOTS ⋮ Stick numbers of 2-bridge knots and links ⋮ Superbridge and bridge indices for knots ⋮ Knot projections with a single multi-crossing ⋮ Supercoiled tangles and stick numbers of 2-Bridge links ⋮ On stick number of knots and links
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