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· 286-290 · 291-295 · 296-300 · 301-305 · 306-310 · 311-315 · 316-320 · 321-325 · 326-330 · 331-335 · 336-340 ·few questions on solutions (1st attachment) question pertaining to residue(2nd attachment)
Subject:
Math
Topic:
Complex Variables
Posting ID:
59801
OTA ID:
103300
(See attached file for full problem description)
Subject:
Math
Topic:
Complex Variables
Posting ID:
60032
OTA ID:
101298
If p(z)=a0+a1z+.....+anz^n ia a polynomial and max|p(z)|=M for |z|=1, show that each coefficient ak is bounded by M. Note:(a0 means a subscript 0, a1z means a subscript 1 times z, anz^n means a subscript n times z to the n power, and ak means a subscript k)
Subject:
Math
Topic:
Complex Variables
Posting ID:
60786
OTA ID:
101298
Cauchy principal value, residue
Verify the integral formula with the aid of residues. 1.) Show that the p.v. of the integral of (x^2+1)/(x^4+1) from 0 to infinite = (pi)/(sqrt 2). Note: p.v.=principal value; pi is approximately 3.14; sqrt 2=square root of 2 Please show all work and explain the steps, especially how you found the zeros of the function.
Subject:
Math
Topic:
Complex Variables
Posting ID:
60900
OTA ID:
101298
Open mapping theorem. Complex Analysis
Let P : C -> R be defined by P(z) = Re z; show that P is an open map but it is not a closed map. ( Hint: Consider the set F = { z : Imz = ( Re z)^-1 and Re z doesn't equal to 0}.) Please explain every step and justify.
Subject:
Math
Topic:
Complex Variables
Posting ID:
60955
OTA ID:
101298
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