Deformation, Rupture, and Morphology Hysteresis of Copolymer Nanovesicles in Uniform Shear Flow. [PDF]
Liu S, Sureshkumar R.
europepmc +1 more source
Effect of Hydration on Viscoelastic Tensile Properties of Sclera. [PDF]
Hatami-Marbini H.
europepmc +1 more source
Flexible integration of natural stimuli by auditory cortical neurons. [PDF]
Ang GWY, Clopath C, Kozlov AS.
europepmc +1 more source
Efficient Method for Numerical Calculations of Molecular Vibrational Frequencies by Exploiting Sparseness of Hessian Matrix. [PDF]
Yang X, Ma H, Lu Q, Bian W.
europepmc +1 more source
Properties of bundle valuations in carrier collaboration. [PDF]
Vetschera R, Knyazev D, Rehsmann D.
europepmc +1 more source
Mathematical modelling of membrane oscillatory processes in a nonlinear viscoelastic medium via the Caputo-Fabrizio fractional operator. [PDF]
Chaban A +5 more
europepmc +1 more source
On a quasilinear system arising in the theory of superconductivity
We examine the regularity of the solution of a quasilinear system involving the curl of vector fields. This system arises in the mathematical theory of superconductivity. The C2+α regularity was obtained by Bates and Pan under the condition that Ω is simply connected and has no holes, and that the normal component of the curl of the boundary data ...
Gary Lieberman, Xing-Bin Pan
openaire +2 more sources
Quasilinear theory of quantum Fermi liquid
Quasilinear theory of a weakly turbulent quantum Fermi liquid is presented. Landau's linear theory of Fermi liquids is generalized by consideration of weak nonlinear regime.
Alkhanishvili, Davit M. +1 more
exaly +2 more sources
Related searches:
Inconsistency of quasilinear theory
The Physics of Fluids, 1983Mode-coupling terms yield non-negligible corrections to the quasilinear terms in the evolution of one-dimensional Langmuir turbulence generated by the weak warm beam instability.
Laval, G., Pesme, D.
openaire +2 more sources
Quasilinear theory of viscoelasticity
Polymer Mechanics, 1972By postulating equal contributions the number of kernels in the principal cubic theory of viscoelasticity and in the theory with regular kernels of two arguments is reduced to three. For certain quasilinear relations all the kernels and functions are determined from creep, relaxation, and simple loading and deformation tests.
V. V. Moskvitin, V. V. Kolokol'chikov
openaire +1 more source

