Existence of solutions and stability of a class of parabolic systems perturbed by generalized white noise on the boundaryFootnote^∗
^∗This work was supported in part by the Natural Science and Engineering Research Council of Canada under grant No. A7109

N.U. Ahmed Department of Electrical Engineering, University of Ottawa, Ottawa, Canada

S.K. Biswas Department of Electrical Engineering, University of Ottawa, Ottawa, Canada

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N.U. Ahmed. (1985) Abstract stochastic evolution equations on banach spaces. Stochastic Analysis and Applications 3:4, pages 397-432.
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BERNT ØKSENDAL, FRANK PROSKE & MIKAEL SIGNAHL. (2011) THE CAUCHY PROBLEM FOR THE WAVE EQUATION WITH LÉVY NOISE INITIAL DATA. Infinite Dimensional Analysis, Quantum Probability and Related Topics 09:02, pages 249-270.
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Qingxin Zhu & N.U. Ahmed. (1995) Some results on parabolic equations in Banach space. Nonlinear Analysis: Theory, Methods & Applications 24:9, pages 1305-1319.
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N. U. Ahmed. 1987. Control Problems for Systems Described by Partial Differential Equations and Applications. Control Problems for Systems Described by Partial Differential Equations and Applications 105 120 .

H. Riaz, S.K. Biswas & N.U. Ahmed. (1986) Stochastic modelling and stabilization of galloping transmission lines. Electric Power Systems Research 10:2, pages 137-143.
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S. Biswas & N. Ahmed. (1985) Stabilization of systems governed by the wave equation in the presence of distributed white noise. IEEE Transactions on Automatic Control 30:10, pages 1043-1045.
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Existence of solutions and stability of a class of parabolic systems perturbed by generalized white noise on the boundaryFootnote^∗
^∗This work was supported in part by the Natural Science and Engineering Research Council of Canada under grant No. A7109

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Existence of solutions and stability of a class of parabolic systems perturbed by generalized white noise on the boundaryFootnote∗∗This work was supported in part by the Natural Science and Engineering Research Council of Canada under grant No. A7109

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Existence of solutions and stability of a class of parabolic systems perturbed by generalized white noise on the boundaryFootnote^∗
^∗This work was supported in part by the Natural Science and Engineering Research Council of Canada under grant No. A7109