Integrate the function (f(t)=t) twice using the operational matrix (mathbf{P}) and the one-shot operational matrix (mathbf{P (
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Integrate the function \(f(t)=t\) twice using the operational matrix \(\mathbf{P}\) and the one-shot operational matrix \(\mathbf{P ( 2 )}\) in BPF domain, considering \(m=10\) and \(T=1 \mathrm{~s}\), and compare the results after computing respective MISEs.
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1 Define the BPF Function The BPF function is given by gt2km Cxsinc the ...View the full answer
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Related Book For
Control System Analysis And Identification With MATLAB Block Pulse And Related Orthogonal Functions
ISBN: 246725
1st Edition
Authors: Anish Deb, Srimanti Roychoudhury
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