The achievable rates in moderate SNR values were obtained in [34, 35], where the interference alignment scheme is suitable for a class of integer-interference channel, where all cross-link channel gains are integer or rational.
Up to now, only a few works have been given to investigate this problem, for instance, by using the stability theory of fractional-order linear system, Ref. [25] investigated modified general functional projective synchronization between a class of integer-order and fractional-order chaotic systems.
Backstepping design method has been widely applied in stabilizing a general class of integer-order nonlinear systems.
It can be seen that the cross-layer optimization problem (35a)–(35h) belongs to a class of well-known mixed-integer linear programs (MILPs).
In this paper, we design and analyze a simple, greedy algorithm for checking the linear and integer feasibility of a class of linear programs called Horn programs.
A class of delayed FO systems with single non-integer order element, exhibiting both sluggish and oscillatory open loop responses, have been controlled here.
Fractional differential equations (FDEs) refer to a class of differential equations which use derivatives of non-integer order [1, 2].
This paper investigates the problem of output-feedback control for a class of stochastic high-order nonlinear systems with a ratio of odd integers power.
In this paper, a new variable partitioning strategy in Benders decomposition method is applied that enables us to deal with a wide class of mixed-integer nonlinear programming problems including fixed-charge multicommodity network design (FMND) problems under congestion effects.
This paper presents a decomposition approach for a quite general class of mixed-integer dynamic optimization problems that is capable of guaranteeing a global solution despite the nonconvexities inherent to the dynamic optimization subproblems.
This problem belongs to the class of nonlinear integer optimization programs, which have no general global optimal solution.
