Extensive Monte Carlo data analysis gives clear evidence that collapsed linear polymers in two dimensions fall in the universality class of athermal, dense self-avoiding walks, as conjectured by Duplantier [Phys. Rev. Lett. 71, 4274 (1993)]. However, the boundary of the globule has self-affine roughness and does not determine the anticipated nonzero topological boundary contribution to entropic exponents. Scaling corrections are due to subleading contributions to the partition function corresponding to polymer configurations with one end located on the globule-solvent interface
A random walk which can visit each lattice site at most twice is considered. The universality of sel...
We study the thermodynamics of an exactly solvable model of a self-interacting, partially directed s...
Abstract. Various interacting lattice path models of polymer collapse in two dimensions demonstrate ...
Extensive Monte Carlo data analysis gives clear evidence that collapsed linear polymers in two di...
The density crossover scaling of various thermodynamic properties of solutions and melts of self-avo...
A random walk which can visit each lattice site at most twice is considered. The universality of sel...
The statistics of a polymer chain confined inside a system which is limited by a parabolic-like surf...
We compute the exponent fl for self-avoiding walks in three dimensions. We get fl = 1:1575 \Sigma 0:...
Abstract. The coil-globule collapse of dilute linear polymers in a poor solvent is generally thought...
The average size and shape of a polymer coil confined in a slit between two parallel plates depends ...
We study the correction-to-scaling exponents for the two-dimensional self-avoid-ing walk, using a co...
International audienceThis paper considers an undirected polymer chain on ℤ^d, d ≥ 2, with i.i.d. ra...
Athermal polymer solutions are approximated by an assembly of nonintersecting self-avoiding walks on...
We present improved simulations of three-dimensional self-avoiding walks with one end attached to an...
The nature of the θ point for a polymer in two dimensions has long been debated, with a variety of c...
A random walk which can visit each lattice site at most twice is considered. The universality of sel...
We study the thermodynamics of an exactly solvable model of a self-interacting, partially directed s...
Abstract. Various interacting lattice path models of polymer collapse in two dimensions demonstrate ...
Extensive Monte Carlo data analysis gives clear evidence that collapsed linear polymers in two di...
The density crossover scaling of various thermodynamic properties of solutions and melts of self-avo...
A random walk which can visit each lattice site at most twice is considered. The universality of sel...
The statistics of a polymer chain confined inside a system which is limited by a parabolic-like surf...
We compute the exponent fl for self-avoiding walks in three dimensions. We get fl = 1:1575 \Sigma 0:...
Abstract. The coil-globule collapse of dilute linear polymers in a poor solvent is generally thought...
The average size and shape of a polymer coil confined in a slit between two parallel plates depends ...
We study the correction-to-scaling exponents for the two-dimensional self-avoid-ing walk, using a co...
International audienceThis paper considers an undirected polymer chain on ℤ^d, d ≥ 2, with i.i.d. ra...
Athermal polymer solutions are approximated by an assembly of nonintersecting self-avoiding walks on...
We present improved simulations of three-dimensional self-avoiding walks with one end attached to an...
The nature of the θ point for a polymer in two dimensions has long been debated, with a variety of c...
A random walk which can visit each lattice site at most twice is considered. The universality of sel...
We study the thermodynamics of an exactly solvable model of a self-interacting, partially directed s...
Abstract. Various interacting lattice path models of polymer collapse in two dimensions demonstrate ...