This paper presents an exhaustive experimental study on the performance of a new design of generalized sampled-data hold function (GSHF) introduced in Ugalde, Bárcena, and Basterretxea (2012).
We present a generalized sampled-data hold function that combines arbitrary z-domain zero-placement ability with zero-order hold behavior under constant input, thus exhibiting minimal intersample ripple by design.
In this paper, a novel switching control architecture for linear time-invariant (LTI) systems using generalized sampled-data hold functions (GSHF) is proposed to reduce the magnitude of the transient response.
It is also shown how the existing results aiming at designing a decentralized controller of a certain type such as generalized sampled-data hold function, finite-dimensional linear time-varying, and sampled-data can be utilized to design a decentralized overlapping controller of a desired form, in order to achieve any design specification.
The feasibility of the system is demonstrated by a generalized sample scenario from the chemo-physical analysis domain.
This paper studies the sampled-data H2 smoothing problem in which a given A/D device (sampler) is allowed to be a generalized sampler and a D/A device (hold) is designed.
Five space time designs were compared under a first order autoregressive time series model for the spatial means, through the average and generalized sampling variances of the estimated spatial means, and through the sampling variance of the estimated linear trend.
It is shown that the formalism of asymptotic series expansions recently developed by the authors for computing the solutions of non autonomous differential equations, can be profitably employed to obtain the equivalent model to a nonlinear continuous system under generalized sampling procedures.
The encoding can be similarly formulated as generalized sampling [16].
The above example is a special case of a generalized sampling theorem for generalized integral transforms.
DISP uses physical layer coding, generalized sampling and nonlinear signal processing to build optical imaging and spectroscopy systems spanning x-ray to radio wave frequencies.
