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Convolution - Rutgers University

Systematrest(zero initialconditions)duetoanyinputistheconv olutionofthatinputandthesystemimpulseres ponse. Wehavealreadyseenandderivedthisresultint hefrequencydomaininChapters3,4,and5,henc e,themainconvolutiontheoremis applicableto, anddomains,thatis,it , , PrenticeHall, and isdefinedby Inthisintegralisa dummyvariableofintegration,andisa ,wefirstintroducethenotionofthesignaldur ation. Thedurationofa signal isdefinedbythetimeinstants and forwhichforeveryoutsidetheinterval thesignalis equaltozero,thatis, , . Signalsthathavefinitedurationareoftencal ledtime-limitedsignals. Forexample,rectangularandtriangularpulse saretime-limitedsignals, :Theslidescontainthecopyrightedmaterialf romLinearDynamicSystemsandSignals, PrenticeHall, 21)Commutativity 2)Distributivity 3)Associativity 4)DurationLetthesignals and havethedurations,respectively,definedbyt hetimeintervals and then Theslidescontainthecopyrightedmaterialfr omLinearDynamicSystemsandSignals, PrenticeHall, 35)TimeShiftingLet

that is, it is applicable to both continuous-and discrete-timelinear systems. In this chapter, we study the convolution concept in the time domain. The slides contain the copyrighted material from Linear Dynamic Systems and Signals, Prentice Hall, …

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