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Further, the stability of the closed loop system on the sliding mode is analyzed by using recent results on Lyapunov stability theory for fractional order systems.
In this paper we investigate several methods to numerically approximate nonconservative hyperbolic systems, we discuss why these convergence errors arise, and by using recent results established by Alouges and Merlet we give an approximate description of what weak solutions these numerical solutions converge to.
However, all these cases can be handled by using recent results from [2].
More precisely, the authors [22] obtained, by using recent results of Bonanno [23], for the following boundary value problem for fractional order differential equations: textstylebegin{cases} _{t}D_{b}^{alpha}({_{a}^{c}D_{t}^{alpha}}u(t))+u(t)=lambda f t,u),quad a< t< b, u(a)=u(b)=0, end{cases} the existence of at least two nonzero solutions.
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By using some recent results of H∞ optimization, a solution of the optimization problem is then presented via a linear matrix inequality (LMI) formulation.
Our aims are to give the existence and uniqueness theorem of solution for a general form of the interval fractional integral equation by using some recent results of fixed point of weakly contractive mappings on partially ordered sets, and use these results in order to investigate the existence and uniqueness result of solution for problem (1.1).
give the existence and uniqueness theorem of solution for a general form of the interval fractional integral equation by using some recent results of fixed point of weakly contractive mappings on partially ordered sets, and use these results in order to investigate the existence and uniqueness result of solution for problem (1.1).
Results are illustrated using recent Hungarian census, mortality, birth and migration data.
Local environments for each celestial body are modeled by using results from the most recent targeted spacecraft, and integrated into the design environments.
Using the recent result that underspread linear systems are approximately diagonalized by biorthogonal Weyl-Heisenberg bases, we arrive at a canonical formulation of modulation and code design.
This is supported by recent results using nuclear markers (CK and TPI-A) that show significant genetic divergence between Rwembaita Swamp and Inlet Stream West populations of B. neumayeri (Harniman unpublished data).
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