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The main results
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QUALIFYING EXAMINATION JANUARY 1995 MATH 523 1. Consider the initial value problem (1 − z 3)zx + zy = 0 z(x,0) = f(x) where f
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SOLVED: Suppose a harmonic function OH domain D € C which obtains its minimum value u(p) at an interior point p € D. Show that is constant (NB: We are discussing a
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ON THE MAXIMUM PRINCIPLE FOR HARMONIC FUNCTIONS §1. Introduction It is well known that if U(z), |z| < 1, is a harmonic funct
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The main results
MAT 351: Partial Differential Equations Assignment 10, due December 5, 2016
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