CE 261: Homework #5
Spring 1998


Introduction to Linear Systems Theory and the Fourier Transform

Instructor: Dr. Craig M. Wittenbrink

Office: Applied Science Bldg. #309

HP Phone: (650) 857 2329
UCSC Phone: (408) 459 4099

Due: Thursday, May 21, 1998. Assignments are due at the beginning of class. Please put your full name, and the assignment number on the upper right of the assignment.

Do the following problems from your text, Castleman, Digital Image Processing:
9.1, 9.4, 9.6, and 10.3

P.5 In addition calculate the Fourier transform of the following function:
f(t) = 5(1-|t|/10) for |t| < 10, and 0 otherwise, or a triangular pulse centered at zero, of amplitude 5, and extent -10 to 10.

P.6 Calculate the Fourier transform of f(t) = 5 cos(4t).

Copyright, Craig Wittenbrink, 1998.

craig_wittenbrink@hpl.hp.com
Last modified Thursday, 14-May-1998 13:25:44 PDT.

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