A Monte Carlo study of the mean-square radius of gyration R g 2 and scattering function P ( k ) with k the magnitude of the scattering vector for semiflexible ring polymers of the trefoil knot was conducted by the use of the discrete version of the Kratky–Porod (KP) wormlike ring model. The behavior of R g 2 and P ( k ) as functions of the reduced contour length λ L , defined as the total contour length L divided by the stiffness parameter λ − 1 , is clarified. A comparison is made of the results for the KP ring of the trefoil knot with those for the KP ring of the trivial knot and for the phantom KP ring without the topological constraints
Using off-lattice Monte Carlo simulation, we investigate the effects of topological constraints on t...
Stochastic simulations are used to characterize the knotting distributions of random ring polymers c...
Advanced stochastic sampling techniques are used to probe the conguration space of self-avoiding exi...
A Monte Carlo study of the mean-square radius of gyration R g 2 and scattering function...
A Monte Carlo study of the mean-square radius of gyration Rg 2 and scattering function P(k) with k t...
Monte Carlo simulations of closed random walks on a body-centered cubic lattice are used to investig...
We give two different, statistically consistent definitions of the length l of a prime knot tied ...
The behavior of unknotted and trefoil-knotted ring polymers under shear flow is here examined by mea...
We use numerical simulations to investigate how the chain length and topology of freely fluctuating ...
Melts of unconcatenated and unknotted polymer rings are a paradigm for soft matter ruled by topologi...
The statistical mechanics of a long knotted collapsed polymer is determined by a free energy with a ...
The role of the topology and its relation with the geometry of biopolymers under different physic...
By performing Monte Carlo sampling of N-steps self-avoiding polygons embedded on different Bravais l...
The behavior of unknotted and trefoil-knotted ring polymers under shear flow is here examined by mea...
We employ extensive computer simulations to investigate the conformations and the interactions of ri...
Using off-lattice Monte Carlo simulation, we investigate the effects of topological constraints on t...
Stochastic simulations are used to characterize the knotting distributions of random ring polymers c...
Advanced stochastic sampling techniques are used to probe the conguration space of self-avoiding exi...
A Monte Carlo study of the mean-square radius of gyration R g 2 and scattering function...
A Monte Carlo study of the mean-square radius of gyration Rg 2 and scattering function P(k) with k t...
Monte Carlo simulations of closed random walks on a body-centered cubic lattice are used to investig...
We give two different, statistically consistent definitions of the length l of a prime knot tied ...
The behavior of unknotted and trefoil-knotted ring polymers under shear flow is here examined by mea...
We use numerical simulations to investigate how the chain length and topology of freely fluctuating ...
Melts of unconcatenated and unknotted polymer rings are a paradigm for soft matter ruled by topologi...
The statistical mechanics of a long knotted collapsed polymer is determined by a free energy with a ...
The role of the topology and its relation with the geometry of biopolymers under different physic...
By performing Monte Carlo sampling of N-steps self-avoiding polygons embedded on different Bravais l...
The behavior of unknotted and trefoil-knotted ring polymers under shear flow is here examined by mea...
We employ extensive computer simulations to investigate the conformations and the interactions of ri...
Using off-lattice Monte Carlo simulation, we investigate the effects of topological constraints on t...
Stochastic simulations are used to characterize the knotting distributions of random ring polymers c...
Advanced stochastic sampling techniques are used to probe the conguration space of self-avoiding exi...