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ÏÅÐÑÎÍÀËÜÍÀ ÑÒÎвÍÊÀ


ÐÅÇÞÌÅ

Ï.².Á.: ªâãåí Þð³éîâè÷ ÎÂѲÉ.
Äàòà íàðîäæåííÿ: 30 áåðåçíÿ 1983 ðîêó.
Çàê³í÷èâ Ñëîâ'ÿíñêèé äåðæàâíèé ïåäàãîã³÷íèé óí³âåðñèòåò â 2005 ðîö³.


ÑÏÈÑÎÊ ÍÀÓÊÎÂÈÕ ÏÐÀÖÜ

  1. Îâñ³é ª.Þ. Íàáëèæåííÿ êëàñ³â íåïåðåðâíèõ ïåð³îäè÷íèõ ôóíêö³é óçàãàëüíåíèìè ñóìàìè. - Ïðîáëåìè òåî𳿠íàáëèæåííÿ ôóíêö³é òà ñóì³æí³ ïèòàííÿ: Çá³ðíèê ïðàöü ²í-òó ìàòåìàòèêè ÍÀÍ Óêðà¿íè. - Ò.4, ¹1. – Êè¿â: ²í-ò ìàòåìàòèêè ÍÀÍ Óêðà¿íè, 2007. – Ñ.212–246.
  2. Ñåðäþê À.Ñ., Îâñ³é ª.Þ. Íàáëèæåííÿ íà êëàñàõ ö³ëèõ ôóíêö³é ñóìàìè Âàëëå Ïóññåíà. - Òåîð³ÿ íàáëèæåííÿ ôóíêö³é òà ñóì³æí³ ïèòàííÿ: Çá³ðíèê ïðàöü ²í-òó ìàòåìàòèêè ÍÀÍ Óêðà¿íè. - Ò.5, ¹1. – Êè¿â: ²í-ò ìàòåìàòèêè ÍÀÍ Óêðà¿íè, 2008. – Ñ.334–351.
  3. Ñåðäþê À.Ñ., Îâñèé Å.Þ. Ïðèáëèæåíèÿ êëàññîâ îáîáùåííûìè ñóìììàìè Çèãìóíäà// Óêðà¿íñüêèé ìàòåìàòè÷íèé æóðíàë. - 2009. - 61, ¹4. – Ñ.524–537.
  4. Îâñ³é ª.Þ. Íàáëèæåííÿ êëàñ³â óçàãàëüíåíèìè òðèãîíîìåòðè÷íèìè ïîë³íîìàìè. - Ê.: ²í-ò ìàòåìàòèêè ÍÀÍ Óêðà¿íè, 2009. - 104 ñ. (Ïðåïðèíò/ ÍÀÍ Óêðà¿íè. ²íñòèòóò ìàòåìàòèêè; 2009.2)
  5. Serdyuk A, Ovsii I. On the best approximation of certain classes of periodic functions by trigonometric polynomials// Azerbaijan Journal of Mathematics. - 2011. - 1, ¹1. – P.129–144.

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