A. Browder, “Topology in the Complex Plane,” The American Mathematical Monthly, Vol. 107 No. 10, 2006, pp. 393-401.
https://getinfo.de/app/Topology-in-the-Complex-Plane/id/BLSE%3ARN079983226

has been cited by the following article:

• TITLE: Logarithm of a Function, a Well-Posed Inverse Problem

  AUTHORS: Silvia Reyes Mora, Víctor A. Cruz Barriguete, Denisse Guzmán Aguilar

  KEYWORDS: Logarithm Function; Inverse Problem; Stability

  JOURNAL NAME: American Journal of Computational Mathematics, Vol.4 No.1, January 22, 2014

  ABSTRACT: It poses the inverse problem that consists in finding the logarithm of a function. It shows that when the function is holomorphic in a simply connected domain , the solution at the inverse problem exists and is unique if a branch of the logarithm is fixed. In addition, it’s demonstrated that when the function is continuous in a domain , where is Hausdorff space and connected by paths. The solution of the problem exists and is unique if a branch of the logarithm is fixed and is stable; for what in this case, the inverse problem turns out to be well-posed.