This squashes the multiplicity of working-class experience into a few standard tropes: the misery memoir, the escape, the clever boy or girl "done good".
Ultimately through, models of networks, especially dark networks must consider their evolving nature, fuzzy boundaries and multiplicities of node classes and diverse relationships.
It is because an induction has much in common with the multiplicity of a finite class that we erroneously call it an infinite class (PR §158).
A read class is defined as 〈 m,{ i, w) i = isoform, w = weight}〉, where m is called the multiplicity of the read class.
Our approach involves adapting a "blow up" method due to Leon Simon, which was originally applied to multiplicity one classes of minimal submanifolds.
By means of variational methods we establish existence and multiplicity of solutions for a class of nonlinear nonlocal problems involving the fractional p-Laplacian and a combined Sobolev and Hardy nonlinearity at subcritical and critical growth.
We study the multiplicity of solutions for a class of Hamiltonian systems with the -Laplacian.
This paper is concerned with the existence and multiplicity of solutions for a class of Klein-Gordon-Maxwell (KGM for short) systems in rotationally symmetric bounded domains.
In [22], by means of a direct variational method, the authors proved the existence and multiplicity of solutions to a class of p-Kirchhoff-type problem with Dirichlet boundary data.
In this paper, we present a new approach via variational methods and critical point theory to obtain the existence and multiplicity of solutions to a class of damped vibration problems with impulsive effects on time scales.
By energy estimates and by establishing a local (PS) condition, we obtain the multiplicity of solutions to a class of Brezis-Nirenberg-type problem with singular coefficients via minimax methods and the Krasnoselskii genus theory.
