Missing in Mudbug (Ghost-in-Law Mystery, Book 5) by Jana DeLeon

By Jana DeLeon

After an eventful first week at the activity, online game Warden Jadyn St. James is excited the small bayou city of Mudbug, Louisiana, turns out to have fallen again into its common regimen. but if FBI agent Raissa Bordeaux is abducted, Jadyn is sure the short-lived peace has come to an abrupt finish. data don’t lie, and Jadyn is familiar with that the longer Raissa continues to be lacking, the fewer most probably she’ll be stumbled on alive. Sheriff Colt Bertrand is familiar with the FBI won’t permit him perform their research, yet is sure the federal brokers aren’t as certified as he's to find a person lacking within the swamps surrounding Mudbug. And even though he’s been warding off the gorgeous online game warden, Colt is certain that teaming up with Jadyn provides him the easiest probability of discovering Raissa. With the clock ticking, Colt and Jadyn defy FBI orders and release their seek, yet can they locate Raissa earlier than it’s too overdue?

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12) Kurz ausgedriickt: Das Faltungsprodukt im Zeitbereich wird in das algebraische Produkt im Frequenzbereich transformiert. Wendet man in diesem Sinn die Fourier-Transformation auf die Siitze der Faltungsalgebra in Abschn. 6 an, dann wird sofort einsichtig, warum die Faltungsalgebra viele Eigenschaften der normalen Algebra zeigt. 18) s(t) = s(t) * ~(t) O----e S(f) = S(f) . ff{~(t)} sofort ff{~(t)} =1 oder ~(t) O----e 1. 13) Der Dirac-StoB, das Einselement der Faltungsalgebra, wird also in die Konstante Eins transformiert.

12) Kurz ausgedriickt: Das Faltungsprodukt im Zeitbereich wird in das algebraische Produkt im Frequenzbereich transformiert. Wendet man in diesem Sinn die Fourier-Transformation auf die Siitze der Faltungsalgebra in Abschn. 6 an, dann wird sofort einsichtig, warum die Faltungsalgebra viele Eigenschaften der normalen Algebra zeigt. 18) s(t) = s(t) * ~(t) O----e S(f) = S(f) . ff{~(t)} sofort ff{~(t)} =1 oder ~(t) O----e 1. 13) Der Dirac-StoB, das Einselement der Faltungsalgebra, wird also in die Konstante Eins transformiert.

Je kUrzer also ein Signal im Zeitbereieh ist, desto breiter ist das FourierSpektrum dieses Signals. In direktem Zusammenhang hiermit steht das sogenannte "Zeitgesetz der Nachrichtentechnik". Dieses besagt, daB bei gegebenem Nachrichtenkanal das Produkt aus der Vbertragungsbandbreite und der Zeit, die fUr die Obertragung einer Nachriehtenmenge aufzuwenden ist, konstant ist (s. auch Abschn. 2). tdt. e S(f)e- j2 1t/to. 42) 2. Fourier-Transformation 30 Der Ausdruck exp( - j 2njto) wird Verschiebungsjaktor genannt.

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