A few days ago, I mentioned that I was reviewing z- and Laplace transforms. I was looking for the residue method of doing partial fraction expansions, and found some very useful notes on MathWorld. The Complex Residue page gives a derivation that actually leads to one of the equations given in Kleinrock's queueing theory textbook! In the past, to conduct such research, I would have had to go to the campus library and search through several textbooks; now I can just look up information on the web from home. I wish the web had been more built out when I was a student; it would have saved me a lot of time. (The web was just starting to come into existence when I started grad school 15 years ago.)
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A few days ago, I mentioned that I was reviewing z- and Laplace transforms. I was looking for the residue method of doing partial fraction expansions, and found some very useful notes on MathWorld. The Complex Residue page gives a derivation that actually leads to one of the equations given in Kleinrock's queueing theory textbook! In the past, to conduct such research, I would have had to go to the campus library and search through several textbooks; now I can just look up information on the web from home. I wish the web had been more built out when I was a student; it would have saved me a lot of time. (The web was just starting to come into existence when I started grad school 15 years ago.)
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