GENERALIZED ATMOSPHERIC SAMPLING OF KNOTTED POLYGONS
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Publication:3173281
DOI10.1142/S0218216511009170zbMath1228.57007MaRDI QIDQ3173281
E. J. Janse van Rensburg, Andrew Rechnitzer
Publication date: 27 September 2011
Published in: Journal of Knot Theory and Its Ramifications (Search for Journal in Brave)
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Related Items (9)
The stick number of rail arcs ⋮ The compressibility of minimal lattice knots ⋮ Lattice knots in a slab ⋮ A study of polymer knots using a simple knot invariant consisting of multiple contour integrals ⋮ New evidence on the asymptotics of knotted lattice polygons via local strand-passage models ⋮ Microcanonical simulations of adsorbing self-avoiding walks ⋮ Ring polymer chains confined in a slit geometry of two parallel walls: the massive field theory approach ⋮ Adsorption of lattice polymers with quenched topologies ⋮ The free energy of compressed lattice knots
Cites Work
- Unnamed Item
- Knots in random walks
- The number of smallest knots on the cubic lattice
- Bounds for the minimum step number of knots in the simple cubic lattice
- Generalized atmospheric Rosenbluth methods (GARM)
- Generalized atmospheric sampling of self-avoiding walks
- Monte Carlo methods for the self-avoiding walk
- Knots in self-avoiding walks
- Asymptotics of knotted lattice polygons
- The BFACF algorithm and knotted polygons
- Ergodicity of the BFACF algorithm in three dimensions
- Critical exponents of theN-vector model
- MINIMAL KNOTTED POLYGONS ON THE CUBIC LATTICE
- Canonical Monte Carlo determination of the connective constant of self-avoiding walks
- MINIMAL KNOTS IN THE CUBIC LATTICE
- Self-avoiding walk enumeration via the lace expansion
- Atmospheres of polygons and knotted polygons
- On the Number of Self-Avoiding Walks. II
- On the Number of Self-Avoiding Walks
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