Results 211 to 220 of about 549,916 (266)
Discrete-Time Impedance Control for Dynamic Response Regulation of Parallel Soft Robots. [PDF]
Khan AH, Li S.
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Inverse Design of Amorphous Materials With Targeted Properties
AMDEN is a diffusion model framework for the inverse design of amorphous materials with targeted properties. By incorporating Hamiltonian Monte Carlo refinement into the denoising process, the framework overcomes the challenge of generating thermally relaxed disordered structures.
Jonas A. Finkler +4 more
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Discrete-Time Visual Servoing Control with Adaptive Image Feature Prediction Based on Manipulator Dynamics. [PDF]
Liu C, Ye C, Shi H, Lin W.
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Characteristics of attrition within the SuperMIX cohort of people who inject drugs: a multiple event discrete-time survival analysis. [PDF]
Abdelsalam S +7 more
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Robust H ∞ filter design for discrete time switched interconnected systems with time-varying delays. [PDF]
Arthi G, Antonyronika M, Ma YK.
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Networks of queues in discrete time
Zeitschrift für Operations Research, 1983We study a new class of networks of queues whose nodes operate in round-robin fashion and other ways of interest to computer science. We compute a stationary law of product form for the Markov process describing the state of the network. Moreover, we obtain the conditional expected travel time of a job given the job's requested processing times at ...
Hans Daduna, Rolf Schaßberger
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The Reactability of Discrete Time Systems
IEEE Control Systems Letters, 2023An important property of a dynamical system is its reactivity, i.e., the initial rate of growth of the norm of the state vector. However, most literature on reactivity has focused on continuous time systems. Here we define the reactivity of discrete time systems and apply it to characterize the dynamics of network systems and Markov chains.
Amirhossein Nazerian +3 more
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On the discrete-time normal form
IEEE Transactions on Automatic Control, 1998The paper studies analytic, discrete-time control systems of the form \[ x(k+1)= F(x(k), u(k)),\tag{\(*\)} \] \(x\in \mathbb{R}^n\), \(u\in\mathbb{R}^p\), equipped with a \(p\)-dimensional analytic output map \(y(k)= \varphi(x(k))\) such that the relative degree \(r= (r_1,r_2,\dots, r_p)\) of the system is well defined around the equilibrium point \((0,
CALIFANO, Claudia +2 more
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Theory of Probability & Its Applications, 1989
See the review in Zbl 0646.60054.
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See the review in Zbl 0646.60054.
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