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master's thesis
Mittag-Lefflerov razvoj
Zagreb: University of Zagreb, Faculty of Science, 2014. urn:nbn:hr:217:216558
Miletić, Mladena
University of Zagreb
Faculty of Science
Department of Mathematics

Institutional repository: Repository of the Faculty of Science

Cite this document

Miletić, M. (2014). Mittag-Lefflerov razvoj (Master's thesis). Zagreb: University of Zagreb, Faculty of Science. Retrieved from https://urn.nsk.hr/urn:nbn:hr:217:216558

Miletić, Mladena. "Mittag-Lefflerov razvoj." Master's thesis, University of Zagreb, Faculty of Science, 2014. https://urn.nsk.hr/urn:nbn:hr:217:216558

Miletić, Mladena. "Mittag-Lefflerov razvoj." Master's thesis, University of Zagreb, Faculty of Science, 2014. https://urn.nsk.hr/urn:nbn:hr:217:216558

Miletić, M. (2014). 'Mittag-Lefflerov razvoj', Master's thesis, University of Zagreb, Faculty of Science, accessed 01 November 2024, https://urn.nsk.hr/urn:nbn:hr:217:216558

Miletić M. Mittag-Lefflerov razvoj [Master's thesis]. Zagreb: University of Zagreb, Faculty of Science; 2014 [cited 2024 November 01] Available at: https://urn.nsk.hr/urn:nbn:hr:217:216558

M. Miletić, "Mittag-Lefflerov razvoj", Master's thesis, University of Zagreb, Faculty of Science, Zagreb, 2014. Available at: https://urn.nsk.hr/urn:nbn:hr:217:216558

Metadata
TitleMittag-Lefflerov razvoj
AuthorMladena Miletić
MentorGoran Muić (mentor)
Committee memberGoran Muić (predsjednik povjerenstva)
Committee memberMatija Kazalicki (član povjerenstva)
Committee memberMarcela Hanzer (član povjerenstva)
Committee memberVedran Krčadinac (član povjerenstva)
GranterUniversity of Zagreb
Faculty of Science
(Department of Mathematics)
Zagreb
Defense date and country2014-09-24, Croatia
Scientific / art field,
discipline and subdiscipline		NATURAL SCIENCES
Mathematics
Abstract
Za svaku točku s diskretnog skupa \(S\), koji je podskup skupa \(\mathbb{C}\), imamo zadan glavni dio Laurentovog razvoja \(h_s \left( \frac{1}{z-s} \right)\). Dokazali smo da postoji analitička funkcija \(f : \mathbb{C} \backslash S \to \mathbb{C}\) koja u točkama \(s \in S\) ima zadani glavni dio Laurentovog razvoja \(h_s \left( \frac{1}{z-s} \right)\). Tvrdnje smo dokazali za konačan i za beskonačan skup \(S\).
Abstract (english)
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 \(h_s \left( \frac{1}{z-s} \right)\). 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 \(h_s \left( \frac{1}{z-s} \right)\). Mathematical statements have been proved for infinite and finite \(S\) set.
Keywords
Keywords (english)
Languagecroatian
URN:NBNurn:nbn:hr:217:216558
Study programmeTitle: Mathematical Statistics
Study programme type: university
Study level: graduate
Academic / professional title: magistar/magistra matematike (magistar/magistra matematike)
Type of resourceText
File originBorn digital
Access conditionsOpen access
Terms of useLicence In copyright icon
Created on2019-01-24 12:18:42