Results 1 to 10 of about 1,441,726 (163)
Dynamic Uncertainty for Compensated Second-Order Systems [PDF]
Sensors, 2010 The compensation of LTI systems and the evaluation of the according uncertainty is of growing interest in metrology. Uncertainty evaluation in metrology ought to follow specific guidelines, and recently two corresponding uncertainty evaluation schemes ...
Clemens Elster +2 more
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Nonlinear Systems of Second-Order ODEs [PDF]
Boundary Value Problems, 2008 We study existence of positive solutions of the nonlinear system −(p1(t,u,v)u′)′= h1(t)f1(t,u,v) in (0,1); −(p2(t,u,v)v′)′=h2(t)f2(t,u,v) in (0,1); u(0)=u(1)=v(0)=v(1)=0, where p1(t,u,v)=1/(a1(t)+c1g1(u,v)) and p2(t,u,v)
Patricio Cerda, Pedro Ubilla
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On Mixed Problems for Quasilinear Second-Order Systems
International Journal of Differential Equations, 2010 The paper is devoted to the study of initial-boundary value problems for quasilinear second-order systems. Existence and uniqueness of the solution in the space 𝐻𝑠(Ω×[0,𝑇]), with 𝑠>𝑑/2+3, is proved in the case where Ω is a half-space of ℜ𝑑.
Rita Cavazzoni
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On Second-Order Cone Positive Systems [PDF]
SIAM Journal on Control and Optimization, 2021 Internal positivity offers a computationally cheap certificate for external (input-output) positivity of a linear time-invariant system. However, the drawback with this certificate lies in its realization dependency. Firstly, computing such a realization requires to find a polyhedral cone with a potentially high number of extremal generators that lifts
Christian Grussler, Anders Rantzer
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Approximate controllability of second order infinite dimensional systems [PDF]
Archives of Control Sciences, 2021 In the paper approximate controllability of second order infinite dimensional system with damping is considered. Applying linear operators in Hilbert spaces general mathematical model of second order dynamical systems with damping is presented.
Jerzy Klamka, Asatur Zh. Khurshudyan
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Stabilization Domains for Second Order Delay Systems
IEEE Access, 2021 In this paper, an analytic condition is given for determining delayed positive feedback controller for stabilizing an oscillatory system. The $\tau $ -decomposition and $D$ -decomposition methods are employed in deriving this condition.
Sami Elmadssia +4 more
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Collocation Methods for Second Order Systems
Robotics: Science and Systems XVIII, 2022 Trabajo presentado en el Robotics: Science and Systems, celebrado en Nueva York (Estados Unidos), del 27 de junio al 1 de julio de ...
Moreno Martín, Siro +2 more
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Second Order Krotov Method for Discrete-Continuous Systems
Известия Иркутского государственного университета: Серия "Математика", 2020 In the late 1960s and early 1970s, a new class of problems appeared in the theory of optimal control. It was determined that the structure of a number of systems or processes is not homogeneous and can change over time. Therefore, new mathematical models
I.V. Rasina, O. V. Danilenko
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Second-order Volterra system identification
IEEE Transactions on Signal Processing, 2000 The paper deals with second-order Volterra system identification. The system is described as \[ y(n)= h_0+ \sum^\infty_{i=0} h_1(i) u(n- i)+ \sum^\infty_{i= 0} \sum^\infty_{j=0} h_2(i,j) u(n-i) u(n- j)+ \eta(n) \] with input \(u\), output \(y\) and disturbance \(\eta\).
Koukoulas, P, Kalouptsidis, N
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Superlinear systems of second-order ODE’s
Nonlinear Analysis: Theory, Methods & Applications, 2008 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
De Figueiredo, Djairo G., Ubilla, Pedro
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