Miletić, Mladena (2014) MittagLefflerov razvoj. Diploma thesis, Faculty of Science > Department of Mathematics.

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Abstract
For each point s of a discrete subset $S$, which is the subset of $\mathbb{C}$, we are given the main part of Laurent series $h_s \left( \frac{1}{zs} \right)$. We have proved that then there exists an analytic function $f : \mathbb{C} \backslash S \to \mathbb{C}$ which in points $s \in S$ has got the given main part of Laurent series $h_s \left( \frac{1}{zs} \right)$. Mathematical statements have been proved for infinite and finite $S$ set.
Item Type:  Thesis (Diploma thesis) 

Supervisor:  Muić, Goran 
Date:  2014 
Number of Pages:  30 
Subjects:  NATURAL SCIENCES > Mathematics 
Divisions:  Faculty of Science > Department of Mathematics 
Depositing User:  Iva Prah 
Date Deposited:  08 Jun 2015 12:52 
Last Modified:  08 Jun 2015 12:52 
URI:  http://digre.pmf.unizg.hr/id/eprint/4028 
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