Harmonic Functions, Complex Plane. Look for a function f(x,y) on the upper plane (Im(z)>0): The function takes

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Harmonic Functions, Complex Plane.

Look for a function f(x,y) on the upper plane (Im(z)>0): The function takes value -1 when x<-1 (on the real axis), 0 when -11.

Evaluate the function for z=i, then determine limit f(1+iy) for y—> +∞

Related Book For answer-question

College Mathematics for Business Economics Life Sciences and Social Sciences

ISBN: 978-0321614001

12th edition

Authors: Raymond A. Barnett, Michael R. Ziegler, Karl E. Byleen

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Posted Date: Oct 21, 2020 10:30 AM

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Harmonic Functions, Complex Plane. Look for a function f(x,y) on the upper plane (Im(z)>0): The function takes

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College Mathematics for Business Economics Life Sciences and Social Sciences

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