Results 221 to 230 of about 64,168 (258)
Some of the next articles are maybe not open access.
Statistical Mechanics of High Polymer Solutions
Australian Journal of Chemistry, 1948The configurational partition function for random mixtures containing any numbers of components which can consist of simple, simple chain, branched chain, or closed ring molecules is examined. Using a general statistical method a set of partial differential equations is obtained for the appropriate combinatory factor.
openaire +1 more source
Statistical Mechanics of Sterically Interacting Ring Polymers
Journal of the Physical Society of Japan, 1984This paper derives a new model describing sterically interacting polymers in a solution, a finite fraction of which forms closed rings. The model is closely related to a magnetic partition function for classical spin model, but vanishing limit ( n →0) for the internal degrees of freedom is not assumed. For given average molecular weights and amounts of
openaire +1 more source
The statistical mechanics of complex polymers
2018This thesis is not available on this repository until the author agrees to make it public. If you are the author of this thesis and would like to make your work openly available, please contact us: thesis@repository.cam.ac.uk.
openaire +1 more source
Statistical Mechanics of Flexible High Polymers at Surfaces
The Journal of Chemical Physics, 1957The isotherm corresponding to monolayer adsorption and the equation of state of a monolayer at a liquid interface are derived. As previously, we replace the number of segments per chain actually deposited, by an average value, which is proportional to t½ (t total number of segments) and depends on chain flexibility.
H. L. Frisch, Robert Simha
openaire +1 more source
Statistical boundary value problems of polymer mechanics
Polymer Mechanics, 1972Research on statistical boundary value problems with applications in the mechanics of reinforced polymers is briefly reviewed. The common features of the models and mathematical methods used in connection with polycrystalline metals and materials of the glass-reinforced plastic type are noted.
openaire +1 more source
Statistical mechanics of polymer networks of any topology
Journal of Statistical Physics, 1989The statistical mechanics is considered of any polymer network with a prescribed topology, in dimensiond, which was introduced previously. The basic direct renormalization theory of the associated continuum model is established. It has a very simple multiplicative structure in terms of the partition functions of the star polymers constituting the ...
openaire +1 more source
Statistical Mechanics of End-Attached Polymer Interfaces
1998This dissertation discusses several closely related problems involving end attached polymers at interfaces. The studies share a numerical self-consistent field approach which is described in detail in Chapter 1. In Chapter 2, we consider irreversible polymer brushes (polymers densely end tethered to a surface). First, we discuss the adequacy of second
openaire +1 more source
Statistical mechanics of localized states in conducting polymers
Synthetic Metals, 1987Abstract We derive the thermodynamics of the electrochemical doping of a polymer chain with localized charged states, taking into account the effects of size and mutual interactions. The possible compressibility of the states gives rise to an overdoping with an apparent capacitance-like relation between charge and potential. Then we study the case of
openaire +1 more source
Statistical mechanical treatment of the polymer model
1971These Ecole polytechnique federale de Lausanne EPFL, n° 128 (1971) Reference doi:10.5075/epfl-thesis-128Print copy in library catalog Record created on 2005-03-16, modified on 2016-08 ...
openaire +1 more source
Irreversible Statistical Mechanics of Polymer Chains. II. Viscosity
The Journal of Chemical Physics, 1971The Fokker–Planck diffusion equation derived in the previous paper is applied to Erpenbeck–Kirkwood theory on the viscosity of polymer solutions. The Newtonian viscosity for ring polymers is given by ηN = 2ckT ∑ σ = 1N τσ / (1 + iωτσ), where τσ is the relaxation time, c is the number of polymers in unit volume, and kT has the usual meaning.
openaire +1 more source

