The auxiliary principle technique is extended to investigate a class of generalized set-valued strongly nonlinear variational-like inequalities.
The shape independent scaling rule is testified in our work which develop the variational calculations to obtain the exciton binding energy in square and rectangular quantum well wires.
Background error covariance is an important part of variational data assimilation system, which is used to spread the observation information to other grid points and vertical levels of the model.
The new variational principles can fully characterize the initial-boundary-value problem of this dynamics.
On generalized nonlinear variational inequalities in locally convex Hausdorff topological vector spaces
At each iteration, the proposed subproblem consists of a strongly monotonic linear variational inequality and a well-conditioned system of nonlinear equations, which is easily to be solved.
You can find the thousand culture of Europe in those furniture, even a little change of a leafs lines in the decoration, is showing the changing of their culture, these furniture past a long time of variational taste test, and now become the standard.
Regarding initial stresses as parameters, a variational principle of displacement is suggested.
On this basis the self-consistent energy band calculation and the empirically adjusted method are discussed, thus a general picture for the zone-variational method is shown.
Analogue to variational principles in solid mechanics, variational principles in heat conduction are developed by the method of weighted residuals in this paper.
In the present paper some theorems for variational inequalities and minimax inequality are obtained in hyperconvex metric spaces.
The three dimensional variational difference method was applied to dynamic analysis of thin shells.
By the variational method, the governing equation of the plate non-linear theory is solved, and he relationship between load and deformation of a single spring leaf is obtained.
Based on Gurtin type variational principle a finite element method for initial value problems is presented by functional analysis. It is used for problems of beams dynamics.
The paper studied the variational process of leaf area index LAI, leaf chlorophyll density ch.
By use of the variational method, the potential energy principle of a elastic system on a variable domain is discussed.
The existence of a homoclinic orbit for a singular second order planar Hamiltonian system is proved by using variational methods.
國文精選館
