Results 101 to 110 of about 2,945,859 (241)
The Generalized Reparameterization Gradient [PDF]
The reparameterization gradient has become a widely used method to obtain Monte Carlo gradients to optimize the variational objective. However, this technique does not easily apply to commonly used distributions such as beta or gamma without further approximations, and most practical applications of the reparameterization gradient fit Gaussian ...
arxiv
DESTRUCTION OF FERROMAGNETIG MATERIAL PARTICLES IN MAGNETOVIBRATING LAYER WITH HIGH POROSITY
The dependence of fineness ratio of magnetic material powders in the magnetovibrating layer on the gradient of magnetic field induction is analyzed.
Yury M. Vernigorov, Natalia N. Frolova
doaj
Atomistic simulations of plasticity heterogeneity in gradient nano-grained FCC metals
Gradient nano-grained (GNG) metals are an emerging class of heterogeneous structured materials with extraordinary mechanistic performances and unnatural plasticity mechanisms, which are unachievable in traditional homogeneous nanocrystalline metals. Here,
Like Xu+3 more
doaj
The geothermal gradient and heat flow distributions on fields at the axial part of the south-western side of the Dnieper-Donets basin are analyzed. The distributions of geothermal parameters on gas and oil fields are compared.
A.P. Usenko
doaj +1 more source
DESTRUCTION OF FERROMAGNETIG MATERIAL PARTICLES IN MAGNETOVIBRATING LAYER WITH HIGH POROSITY
The dependence of fineness ratio of magnetic material powders in the magnetovibrating layer on the gradient of magnetic field induction is analyzed.
Yury M. Vernigorov, Natalia N. Frolova
doaj
Tree species coexistence has often been explained through either negative distance-dependent/density-dependent (NDD) mortality or resource-based niche partitioning.
Sarah McCarthy-Neumann, I. Ibáñez
semanticscholar +1 more source
The ternary Cu3SbSe4 thermoelectric material with diamond-like structure exhibit good thermoelectric performance in the middle temperature region.
Lin Bo+7 more
doaj
Lower gradient estimates for viscosity solutions to first-order Hamilton--Jacobi equations depending on the unknown function [PDF]
In this paper, we derive the lower bounds for the gradients of viscosity solutions to the Hamilton--Jacobi equation, where the convex Hamiltonian depends on the unknown function. We obtain gradient estimates using two different methods. First, we utilize the equivalence between viscosity solutions and Barron--Jensen solutions to study the properties of
arxiv
Multiple solutions for a nonlinear elliptic equation on ${\bf R}^N$ with nonlinear dependence on the gradient [PDF]
Chao-Nien Chen
openalex +1 more source