value 
The value of composition games and (0,1) normalization games (III)


As we have studied Shapley value [14,15], we will give some proofs of the theorems.


Under suitable conditions, by using the comparison theorem, the existence and asymptotic behavior of solution for the boundary value problems are studied.


In this paper, we apply the coincidence degree theory to study nonlinear second order impulsive periodic boundary value problems (PBVP).


The asymptotic theory of initial value problems for semilinear wave equations in three space dimensions


This paper deals with the asymptotic theory of initial value problems for semilinear wave equations in three space dimensions.


79 competitive online algorithm for two processor realtime systems with uniform value density


And the value will be achieved if and only if the task is completed by its deadline.


The goal of the scheduler is to obtain as much value as possible.


A boundary element method for a nonlinear boundary value problem in steadystate heat transfer in dimension three


The singularly perturbed nonlocal boundary value problems for higher order nonlinear elliptic equations


In this paper, a class of singular perturbation of nonlocal boundary value problems for elliptic partial differential equations of higher order is considered by using the differential inequalities.


A necessary and sufficient condition for singular nonlinear secondorder boundary value problems to have positive solutions


Boundary value problems for a class of quasilinear differential systems with singular nonlinearities


Existence of solutions of SturmLiouville boundary value problems for nonlinear second order impulsive differential equations in


In this paper, the fixed point theorem is applied to investigate the existence of solutions of SturmLiouville boundary value problems for nonlinear second order impulsive differential equations in Banach spaces.


Some of their asymptotic properties are described, and the fittedvalue influence and variance components are compared by means of robust covariances.


This paper deals with the steady state bifurcation of the KS equation in two spatial dimensions with periodic boundary value condition and of zero mean.


Different from rational quadratic Bézier curves, the value is generally related with the location of the ray, and the necessary and sufficient condition of the ratio being independent of the ray's location is showed.


The packing problem is to determine the value P(v,m) for every integer v ≥ m.

