Modeling repulsive forces on fibres via knot energies
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Publication:5920190
DOI10.2478/MLBMB-2014-0004zbMath1412.92080OpenAlexW2029742616MaRDI QIDQ5920190
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Publication date: 21 May 2019
Published in: Computational and Mathematical Biophysics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.2478/mlbmb-2014-0004
Cites Work
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- Energy of a knot
- Family of energy functionals of knots
- Energy functionals of knots. II
- Möbius energy of knots and unknots
- Global curvature and self-contact of nonlinearly elastic curves and rods
- On the minimum ropelength of knots and links
- Knots.
- Circles minimize most knot energies
- Stationary points of O'Hara's knot energies
- Regularity theory for tangent-point energies: the non-degenerate sub-critical case
- THE ENERGY SPACES OF THE TANGENT POINT ENERGIES
- DNA, Knots and Tangles
- BOUNDEDNESS AND REGULARIZING EFFECTS OF O'HARA'S KNOT ENERGIES
- Towards a regularity theory for integral Menger curvature
- TANGENT-POINT SELF-AVOIDANCE ENERGIES FOR CURVES
- Regularizing and self-avoidance effects of integral Menger curvature
- Global curvature, thickness, and the ideal shapes of knots
- EXISTENCE OF IDEAL KNOTS
- A note on integral Menger curvature for curves
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