Hence, we can solve the infinity problem by empirically setting a limit value of m θ.
When considering certain H-infinity problems and LQG problems and so on in some discrete control linear systems, the assumption that Q is positive definite is only required.
It has been effectively applied to complicated boundary and infinity regional problem.
We can use this theorem to discuss the bifurcation from infinity for problem (1.1) and obtain further information on the location and behavior of the bifurcating sets of solutions.
Let us introduce the problem at infinity associated with problem (1.2) as.
In this work, an approach to easily solve the nonlinear H-infinity control problem is proposed.
For switched linear systems with linear fractional time-varying uncertainties, the robust H-infinity control problem is investigated by using linear matrix inequality (LMI) in this paper.
However, these same infinities also cause problems.
Thus, the only critical points at infinity associated to problem (28) correspond to ( y ) ∞ : = 1 K ( y ) n − 2 σ n δ ( y, ∞ ), y ∈ K +.
Proposition 3.1 [ λ 1 ( b ∞ ), λ 1 ( b ∞ ) ] is a bifurcation interval of positive solutions from infinity for the problem (2.4).
Using the estimates of the gradient vector field ((partial J)) obtained in Section 3, we characterize in this section the critical points at infinity associated with problem (1.1) under ((f)_{beta} -condition.
