hw4 - f be an entire function and suppose that there exist...

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Complex Analysis Spring 2001 Homework IV Due Friday May 11 1. Conway, chapter 4, section 2, problem 10. Before working on the next problem, be sure to review Prop. 1.6 in Chapter 3. 2. Conway, chapter 4, section 2, problem 13. 3. Conway, chapter 4, section 3, problem 6. 4. Let
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Unformatted text preview: f be an entire function, and suppose that there exist positive numbers K and m such that < f ( z ) ≤ K + m log(1 + | z | ) for all z ∈ C. Prove that f is constant. 5. Conway, chapter 6, section 2, problem 1. 6. Conway, chapter 6, section 2, problem 3....
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This note was uploaded on 10/22/2009 for the course MATH 552 taught by Professor Snider during the Spring '01 term at USC.

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