An analysis scheme for suboptimal, minimum- time, sampled-data systems.
Sampled data system minimum time suboptimality measurement, proposing approximate analysis method for pulse amplitude modulated systems
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Sampled data system minimum time suboptimality measurement, proposing approximate analysis method for pulse amplitude modulated systems
Data sampling system compensation based on bending frequency filtering through information obtained by varying sample rate, using saturn 5 launch vehicle simulation
Sensitivity of sampled data systems with finite sampling duration derived as function of pulse width
Sampled data control system analysis, determining gain margin in unsampled loops
Current adaptive sampling schemes that can be used in sampled-data systems with variable rate sampling does not guarantee the stability of the resulting closed-loop system. A study was undertaken with the objective of finding a stable control law for multirate sampled-data systems. The problem is formulated such that the sampling interval is selected from a set of fixed number of sample intervals. A necessary and sufficient condition under which these types of systems can be stabilized is given. For a certain subclass of these types of systems, a sampling selection algorithm is given which results in a stable closed-loop system.
Sensitivity of sampled-data systems to plant variations and load disturbances
Sensitivity in sampled-data handling systems
This paper analyzes the stability of a sampled- data system consisting of a deterministic, nonlinear, time- invariant, continuous-time plant and a stochastic, discrete- time, jump linear controller. The jump linear controller mod- els, for example, computer systems and communication net- works that are subject to stochastic upsets or disruptions. This sampled-data model has been used in the analysis and design of fault-tolerant systems and computer-control systems with random communication delays without taking into account the inter-sample response. To analyze stability, appropriate topologies are introduced for the signal spaces of the sampled- data system. With these topologies, the ideal sampling and zero-order-hold operators are shown to be measurable maps. This paper shows that the known equivalence between the stability of a deterministic, linear sampled-data system and its associated discrete-time representation as well as between a nonlinear sampled-data system and a linearized representation holds even in a stochastic framework.
General theory for X transform and its use in sample data systems analysis
X-transform for open/closed loop sampled data system with zero-order hold device
In this paper an equivalence between the stochastic stability of a sampled-data system and its associated discrete-time representation is established. The sampled-data system consists of a deterministic, linear, time-invariant, continuous-time plant and a stochastic, linear, time-invariant, discrete-time, jump linear controller. The jump linear controller models computer systems and communication networks that are subject to stochastic upsets or disruptions. This sampled-data model has been used in the analysis and design of fault-tolerant systems and computer-control systems with random communication delays without taking into account the inter-sample response. This paper shows that the known equivalence between the stability of a deterministic sampled-data system and the associated discrete-time representation holds even in a stochastic framework.
Frequency time domain stability criteria for sampled data systems with monotonic nonlinearity
Optimal time regulator for sampled-data fuel control system with input saturation
Stochastic approximation applied to sampled data system parameters including sampling interval
Optimal bounded control of linear sample-data systems in terms of control matrices and regions of application
Algorithm for solving Popov stability criterion applied to sampled data systems
Approximate root locus method in S plane for sampled data systems, mapping constant frequency and constant damping ratio loci onto W plane
Parameter estimation of sampled data control systems by stochastic approximation