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SUNY Geneseo University - Fall 2012

Textbooks for Course MATH-Mathematics 371

Section 01

      
Basic Complex Analysis ()
by Jerrold E. Marsden, Michael J. Hoffman, Terry Marsden
Hardcover, 600 Pages, Published

ISBN-10: 0-7167-2877-X        / 071672877X

ISBN-13: 978-0-7167-2877-1 / 9780716728771

Jerrold E. Marsden, Michael J. Hoffman. If p 0, then e(P+£r 1, so \g(T)\ +eT ' /(p + t) and thus p(g) max[0,p (/)], the above gives Rez p(g} and Proposition 8.1.3 gives (p')(z) = zg(z) - g(Q). But g'(t) = /(*), and g(0) = 0, so /(z) = zg(z) and thus g(z) = f(z)/z. 21. If B 0 and t 0, then -e


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