Results 141 to 150 of about 9,050,649 (204)

Bifurcation and Frequency Properties of S-Type Neuronic Oscillators. [PDF]

open access: yesJ Phys Chem Lett
Bisquert J   +3 more
europepmc   +1 more source

Role of C-Jun N-Terminal Kinases on a Stressed Epithelium: Time for Testing Isoform Specificity. [PDF]

open access: yesBiology (Basel)
Shashikanth N   +5 more
europepmc   +1 more source

On the Exponential Stability of Singularly Perturbed Systems

SIAM Journal on Control and Optimization, 1992
For singularly perturbed systems \(\dot x=f(t,x,z,\mu)\), \(\mu\dot z=g(t,x,z,\mu)\), \textit{A. Saberi} and \textit{H. Khalil} [IEEE Trans. Autom. Control AC--29, 542-550 (1984; Zbl 0538.93049)] have shown that if both the reduced-order system \((\mu=0)\) and the boundary-layer system are exponentially stable, then also the full-order system is stable
Martin J. Corless, Luigi Glielmo
exaly   +3 more sources

Finite-Time Fuzzy Control for Nonlinear Singularly Perturbed Systems With Input Constraints

open access: yesIEEE Transactions on Fuzzy Systems, 2022
Singularly perturbed systems have found widespread applications in practice. The existing results on singularly perturbed systems mainly focused on the Lyapunov asymptotic stability, which are unable to deal with the cases that the system states cannot ...
Wei Xing Zheng, Shengyuan Xu
exaly   +2 more sources

Linear Singularly Perturbed Systems

Ukrainian Mathematical Journal, 2002
This paper deals with singularly perturbed linear systems of the form \[ \epsilon B(t)\dot x=(A_0(t)+\epsilon A_1(t))x. \] The case is studied where the matrix pencil \(A_0(t)-\lambda B(t)\) is singular so that \(\det B(t)\equiv0\) and \(\det(A_0(t)-\lambda B(t))\equiv0\).
Starun, I. I., Shkil', M. I.
openaire   +1 more source

ON THE CONTROL OF SINGULARLY PERTURBED NONLINEAR SYSTEMS

IFAC Proceedings Volumes, 1992
Abstract Using the integral manifold concept, a recent systematic method to control e-perturbed nonlinear systems is here extended to a rather wide class of singularly perturbed MIMO systems. This class includes singularly perturbed systems exibiting an affine structure in the control after order reduction.
Barbot J. P.   +3 more
openaire   +2 more sources

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