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A new quantization-dependent Lyapunov function is proposed to analyze the quantized feedback stabilization problem of systems with multiplicative noise.
This paper addresses the synchronization problem of systems modeled by Euler-Lagrange equations and subject to input saturations.
We discuss the existence of optimal controls for a Lagrange problem of systems governed by the second-order nonlinear impulsive differential equations in infinite dimensional spaces.
An approach is presented for the solution of the free vibration problem of systems comprised of straight and/or curved beam components.
This paper deals with the problem of systems of hyperbolic PDEs in one and two space dimensions, using the theory of part I [7].
A central problem of systems biology is to correlate set of protein-protein interaction (PPI) network with regulatory processes inside the cell.
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Thus, the stability problem of system (1 -(4) is equivalent to the stability problem of system (8 - 11).
The stability problem comes down to the eigenvalue problem of system matrix.
The structure of PWA systems presents an interesting problem of system identification.
Then the SFP (4.5) is transformed into the problem of system of linear equations.
Riel presented god class as a problem of system intelligence poorly distributed.
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Justyna Jupowicz-Kozak
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