We consider the problem of establishing Flory-like formulas for the nu-exponent of polymer chains on fractals. For the theta-regime the short-range screening of three-body interactions, together with scale-invariance arguments, is invoked, producing a Flory formula with very good results. We briefly consider the extension of such arguments to branched polymers at the theta point
We study the adsorption problem of linear polymers, immersed in a good solvent, when the container o...
While stretching of a polymer along a flat surface is hardly different from the classical Pincus pro...
International audienceWhile stretching of a polymer along a flat surface is hardly different from th...
We consider the problem of establishing Flory-like formulas for the $\nu$-exponent of polymer chains...
We derive a new expression for the Flory exponent describing the average radius of gyration of polym...
We propose a new form of free energy for polymeric fractals (chain-like, branched or membranes) base...
We define a r-fractal as a self-similar structure built from N basic units, and with a maximum gyrat...
This paper discusses the behavior of polymers with arbitrary connectivity in restricted geometries, ...
Randomly branched polymer chains (or trees) are a classical subject of polymer physics with connecti...
We use Flory's approximation to calculate the upper critical dimension, dc, below which mean field ...
The Flory theory for a single polymer chain is derived as the lowest order of a cumulant expansion....
Although Flory's approximation describes very well the radius $r$ of a polymer, it disagrees sharply...
We present a Flory approximant for the size exponent and the crossover exponent of a self-avoiding w...
We review recent results of the field theoretical renormalization group analysis on the scaling prop...
The wandering exponent $\nu$ for an isotropic polymer is predicted remarkably well by a simple argum...
We study the adsorption problem of linear polymers, immersed in a good solvent, when the container o...
While stretching of a polymer along a flat surface is hardly different from the classical Pincus pro...
International audienceWhile stretching of a polymer along a flat surface is hardly different from th...
We consider the problem of establishing Flory-like formulas for the $\nu$-exponent of polymer chains...
We derive a new expression for the Flory exponent describing the average radius of gyration of polym...
We propose a new form of free energy for polymeric fractals (chain-like, branched or membranes) base...
We define a r-fractal as a self-similar structure built from N basic units, and with a maximum gyrat...
This paper discusses the behavior of polymers with arbitrary connectivity in restricted geometries, ...
Randomly branched polymer chains (or trees) are a classical subject of polymer physics with connecti...
We use Flory's approximation to calculate the upper critical dimension, dc, below which mean field ...
The Flory theory for a single polymer chain is derived as the lowest order of a cumulant expansion....
Although Flory's approximation describes very well the radius $r$ of a polymer, it disagrees sharply...
We present a Flory approximant for the size exponent and the crossover exponent of a self-avoiding w...
We review recent results of the field theoretical renormalization group analysis on the scaling prop...
The wandering exponent $\nu$ for an isotropic polymer is predicted remarkably well by a simple argum...
We study the adsorption problem of linear polymers, immersed in a good solvent, when the container o...
While stretching of a polymer along a flat surface is hardly different from the classical Pincus pro...
International audienceWhile stretching of a polymer along a flat surface is hardly different from th...