Let B± = B¯(±1; 1 2 ), G = B(0; 3)−(B+∪B−). Let γ1, γ2, γ3 be curves whose traces are |z−1| = 1, |z+1| = 1, and |z| = 2, respectively. Give γ1, γ2, and γ3 orientations such that n(γ1;w)+n(γ2;w)+n(γ3;w) = 0 for all w in C − G.
Let B± = B¯(±1; 1 2 ), G = B(0; 3)−(B+∪B−). Let γ1, γ2, γ3 be curves whose traces are |z−1| = 1, |z+1| = 1, and |z| = 2, respectively. Give γ1, γ2, and γ3 orientations such that n(γ1;w)+n(γ2;w)+n(γ3;w) = 0 for all w in C − G.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Question
. Let B± = B¯(±1; 1
2
), G = B(0; 3)−(B+∪B−). Let γ1, γ2, γ3 be curves whose traces are |z−1| = 1,
|z+1| = 1, and |z| = 2, respectively. Give γ1, γ2, and γ3 orientations such that n(γ1;w)+n(γ2;w)+n(γ3;w) =
0 for all w in C − G.
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