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612-822-4611
Laplace Transform

Laplace Transform

Paperback

General Education

Currently unavailable to order

ISBN10: 1387215892
ISBN13: 9781387215898
Publisher: Lulu.com
Pages: 92
Weight: 0.30
Height: 0.22 Width: 6.00 Depth: 9.00
Language: English
Let f(t) be a function of t defined all for all t > 0 then the laplace transforms of f(t) denoted by L{f(t)} is defined by L{f(t)}=∫_0 ∞▒e (-st) f(t)dt This integral exists (i.e ., has some finite value ) It is a function of s, say F(s) or f(s) i.e ., L{f(t)}= L(f) = F(s) = f ̅(s) ∴f(t) = L (-1) (f) =L (-1) { f(s)} Thenf(t) is called inverse Laplace Transform off ̅(s) The symbolL, which transforms f(t) into f(s) is called the Laplace Transformation operator .

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General Education