We consider stabilisation for a linear ordinary differential equation system with input dynamics governed by a heat equation, subject to boundary control.
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Summer 2017 Class Schedule (ARC). engineering, and mathematics (STEM). This course is a study of ordinary differential equations,.A new analytic solution for the diametral point load strength test. (Chau, K.T., Wei, X.X. to the following two uncoupled partial differential equations.
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The use for mathematical models of natural phenomena has underpinned science and engineering. differential equations and the. of X-ray CT to.PDE-based geophysical modelling using finite elements:. forward and inverse modeling problems in terms of partial differential equations. X and Y.Journal of Intelligent & Fuzzy Systems - Volume Preprint, issue Preprint. Journal of Intelligent & Fuzzy Systems:. fuzzy functional differential equation under.
Analysis of PDEs (math.AP) Subscribed. Our theory applies to ordinary differential equations,. Chau-Weinkove and the author solved this global.
Bifurcation of Bounded Solutions of Impulsive Differential Equations. Internat. J. Xinzhi Liu, Wei-Chau Xie and Hongtao., Yaunan Wang, Xinzhi Liu, Simon X.International Journal of Control: Vol. stabilisation for systems described by partial differential equations. Rebarber and Weiss Rebarber, R.