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Stability properties of constrained queueing systems and scheduling policies for maximum throughput in multihop radio networks

by Ros Tassiulas, Anthony Ephremides - IEEE Transactions on Automatic Control , 1992
"... Abstruct-The stability of a queueing network with interdependent servers is considered. The dependency of servers is described by the definition of their subsets that can be activated simultaneously. Multihop packet radio networks (PRN’s) provide a motivation for the consideration of this system. We ..."
Abstract - Cited by 949 (19 self) - Add to MetaCart
. We study the problem of scheduling the server activation under the constraints imposed by the dependency among them. The performance criterion of a scheduling policy m is its throughput that is characterized by its stability region C,, that is, the set of vectors of arrival rates for which the system

stability regions of

by Warwick Tucker, Daniel Wilczak , 2009
"... rigorous lower bound for the ..."
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rigorous lower bound for the

The particel swarm: Explosion, stability, and convergence in a multi-dimensional complex space

by Maurice Clerc, James Kennedy - IEEE TRANSACTIONS ON EVOLUTIONARY COMPUTION
"... The particle swarm is an algorithm for finding optimal regions of complex search spaces through interaction of individuals in a population of particles. Though the algorithm, which is based on a metaphor of social interaction, has been shown to perform well, researchers have not adequately explained ..."
Abstract - Cited by 852 (10 self) - Add to MetaCart
The particle swarm is an algorithm for finding optimal regions of complex search spaces through interaction of individuals in a population of particles. Though the algorithm, which is based on a metaphor of social interaction, has been shown to perform well, researchers have not adequately

On the absolute stability regions . . .

by David Ketcheson, Tihamér A. Kocsis, et al. , 2013
"... Certain numerical methods for initial value problems have as stability function the nth partial sum of the exponential function. We study the stability region, i.e., the set in the complex plane over which the nth partial sum has at most unit modulus. It is known that the asymptotic shape of the par ..."
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Certain numerical methods for initial value problems have as stability function the nth partial sum of the exponential function. We study the stability region, i.e., the set in the complex plane over which the nth partial sum has at most unit modulus. It is known that the asymptotic shape

On the stability region of congestion control

by Xiaojun Lin , Ness B Shroff - Proceedings of Allerton Conference , 2004
"... Abstract It is well known that congestion control can be viewed as a distributed iterative algorithm solving a global optimization problem that maximizes the total system utility. In this paper, we study the stability region of a network employing congestion control algorithms derived from such an ..."
Abstract - Cited by 16 (0 self) - Add to MetaCart
Abstract It is well known that congestion control can be viewed as a distributed iterative algorithm solving a global optimization problem that maximizes the total system utility. In this paper, we study the stability region of a network employing congestion control algorithms derived from

and the left-sector stability region

by Long Wang
"... For the left-sector stability of interval polynomials, it suffices to check a subset of its vertex polynomials. This paper provides a recipe for construction of these critical vertices. Illustrative examples are presented. Keywords: Robust Stability, Interval Polynomials, Critical Vertices. Left-sec ..."
Abstract - Cited by 1 (1 self) - Add to MetaCart
For the left-sector stability of interval polynomials, it suffices to check a subset of its vertex polynomials. This paper provides a recipe for construction of these critical vertices. Illustrative examples are presented. Keywords: Robust Stability, Interval Polynomials, Critical Vertices. Left

Stabilizing regions in membrane proteins

by F. Dressel, A. Marsico, A. Tuukkanen, R. Winnenburg, M. Schroeder, D. Labudde, Ulrich H. E. Hansmann, Jan H. Meinke, Ipan Mohanty, Walter Nadler, Olav Zimmermann (editors, Frank Dressel, Annalisa Marsico, Anne Tuukkanen, Rainer Winnenburg, Michael Schroeder, Dirk Labudde - In From Computational to Systems Biology (CBSB08 , 2008
"... Proceedings of the NIC Workshop 2008, ..."
Abstract - Cited by 1 (1 self) - Add to MetaCart
Proceedings of the NIC Workshop 2008,

Stability of Networked Control Systems

by Wei Zhang, Michael S. Branicky, Stephen M. Phillips - IEEE Control Systems Magazine , 2001
"... This article is organized as follows. First, we review some previous work on NCSs and offer some improvements. Then, we summarize the fundamental issues in NCSs and examine them with different underlying network-scheduling protocols. We present NCS models with network-induced delay and analyze their ..."
Abstract - Cited by 315 (8 self) - Add to MetaCart
their stability using stability regions and a hybrid systems technique. Following that, we discuss methods to compensate network-induced delay and present experimental results over a physical network. Then, we model NCSs with packet dropout and multiple-packet transmission as asynchronous dynamical systems (ADSs

Subcritical Hopf Equilibrium Points in the Boundary of the Stability Region †

by J R R Gouveia Jr , F M Amaral , L F C Alberto , 2016
"... ABSTRACT. A complete characterization of the boundary of the stability region of a class of nonlinear autonomous dynamical systems is developed admitting the existence of Subcritical Hopf nonhyperbolic equilibrium points on the boundary of the stability region. The characterization of the stability ..."
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ABSTRACT. A complete characterization of the boundary of the stability region of a class of nonlinear autonomous dynamical systems is developed admitting the existence of Subcritical Hopf nonhyperbolic equilibrium points on the boundary of the stability region. The characterization

The Stability Region of the Finite-User Slotted ALOHA Protocol

by Venkat Anantharam - IEEE Trans. Inform. Theory , 1991
"... A version of the discrete time slotted ALOHA protocol operating with finitely many buffered terminals is considered. The stability region is defined to be the set of vectors of arrival rates A = (A,..., A4) for which there exists a vector of transmission probabilities such that the system is stable. ..."
Abstract - Cited by 44 (0 self) - Add to MetaCart
A version of the discrete time slotted ALOHA protocol operating with finitely many buffered terminals is considered. The stability region is defined to be the set of vectors of arrival rates A = (A,..., A4) for which there exists a vector of transmission probabilities such that the system is stable
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