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[Numerical] Computing a contour of an integral function 
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#1
Sep209, 01:19 PM

P: 110

Suppose I want to compute all complex points z such that,
[tex]\int_{z^*}^z F(t) dt = 0[/tex] Here [tex]z^*[/tex] is a given constant. In general, the points z which satisfy that relation form a continuous curve beginning from the initial point. What is the best way to tackle this numerically? I'm sure it's a fairly standard numerical problem. Unfortunately, I'm just not sure where to look (in the literature). 


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