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²ííà Êëþ÷íèê
²ííà Êëþ÷íèê
Öåíòðàëüíîóêðà¿íñüêèé äåðæàâíèé óí³âåðñèòåò ³ìåí³ Âîëîäèìèðà Âèííè÷åíêà
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Title
Cited by
Cited by
Year
On the asymptotic integration of a linear system of differential equations with a small parameter in the coefficients of some derivatives
AM Samoilenko, IH Klyuchnyk
Nonlinear oscillations 2 (12), 213-243, 2009
52009
˳í³éíà ñèñòåìà äèôåðåíö³àëüíèõ ð³âíÿíü ç òî÷êîþ çâîðîòó
IH Klyuchnyk
Ukrains’ kyi Matematychnyi Zhurnal 62 (5), 625–642-625–642, 2010
42010
Àíàë³òè÷í³ ìåòîäè ðîçâ’ÿçóâàííÿ ïîêàçíèêîâèõ íåð³âíîñòåé ç ïàðàìåòðîì
²Ã Êëþ÷íèê
ÍÀÓÊβ ÇÀÏÈÑÊÈ. Ñåð³ÿ: ÏÐÎÁËÅÌÈ ÌÅÒÎÄÈÊÈ Ô²ÇÈÊÎ-ÌÀÒÅÌÀÒÈ×Íί ² …, 2021
32021
Asymptotic solutions of a system of differential equations with multiple turning point.
IH Klyuchnyk
Ukrainian Mathematical Journal 61 (11), 2009
32009
ÔÎÐÌÓÂÀÍÍß ÒÂÎÐ×ί ÎÑÎÁÈÑÒÎÑÒ² Ó×Íß ÍÀ ÓÐÎÊÀÕ ÌÀÒÅÌÀÒÈÊÈ
²Ã Êëþ÷íèê, Ë ²çþì÷åíêî, Ì Ãàºâñüêèé
Íàóêîâ³ çàïèñêè. Ñåð³ÿ: Ïåäàãîã³÷í³ íàóêè, 121-125, 2021
22021
Çàñòîñóâàííÿ ñó÷àñíèõ òåõíîëîã³é ïðè âèâ÷åí³ ô³çèêî–ìàòåìàòè÷íèõ äèñöèïë³í
²Ã Êëþ÷íèê
ÍÀÓÊβ ÇÀÏÈÑÊÈ. Ñåð³ÿ: ÏÐÎÁËÅÌÈ ÌÅÒÎÄÈÊÈ Ô²ÇÈÊÎ-ÌÀÒÅÌÀÒÈ×Íί ² …, 2015
22015
Äåÿê³ îñîáëèâîñò³ âèêëàäàííÿ äèôåðåíö³àëüíèõ ð³âíÿíü
²Ã Êëþ÷íèê, ÒÌ Çàâãîðîäíÿ
Íàóêîâèé â³ñíèê Íàö³îíàëüíîãî óí³âåðñèòåòó á³îðåñóðñ³â ³ ïðèðîäîêîðèñòóâàííÿ …, 2014
22014
Îðãàí³çàö³ÿ íàâ÷àëüíî¿ ä³ÿëüíîñò³ ó÷í³â ïðîô³ëüíèõ êëàñ³â (íà ïðèêëàä³ ³íòåãðîâàíèõ çàâäàíü âèñîêîãî ð³âíÿ ç ìàòåìàòèêè)
Ë ²ÇÞÌ×ÅÍÊÎ, ²Ã ÊËÞ×ÍÈÊ, Ì ÃÀªÂÑÜÊÈÉ
³ñíèê ×åðêàñüêîãî íàö³îíàëüíîãî óí³âåðñèòåòó ³ìåí³ Áîãäàíà Õìåëüíèöüêîãî …, 2020
12020
Linear system of differential equations with turning point
IH Klyuchnyk
Ukrainian Mathematical Journal 62 (5), 716-739, 2010
12010
Asymptotic solutions of a linear system with a small parameter in the coefficients of a part of derivatives
IH Klyuchnyk
Nonlinear Oscillations 1 (13), 35-44, 2010
12010
Ïðî àñèìïòîòè÷íå ³íòåãðóâàííÿ ë³í³éíî¿ ñèñòåìè äèôåðåíö³àëüíèõ ð³âíÿíü ç ìàëèì ïàðàìåòðîì ïðè ÷àñòèí³ çì³ííèõ
ÀÌ Ñàìîéëåíêî, ²Ã Êëþ÷íèê
Íåë³í³éí³ êîëèâàííÿ, 2009
12009
ËÎÃÀÐÈÔÌÈ ÍÀÂÊÎËÎ ÍÀÑ
À Ñë³ï÷åíêî, ² Êëþ÷íèê
Íàóêîâ³ çàïèñêè ìîëîäèõ ó÷åíèõ, 2023
2023
ÎÐÃÀͲÇÀÖ²ÉͲ ÔÎÐÌÈ ² ÏÐÈÍÖÈÏÈ ÔÎÐÌÓÂÀÍÍß ÄÎÑ˲ÄÍÈÖÜÊÈÕ Ó̲ÍÜ Ó×Í²Â Ó ÍÀÂ×ÀÍͲ ÃÅÎÌÅÒв¯
 Íîñà÷îâ, ²Ã Êëþ÷íèê
Íàóêîâ³ çàïèñêè ìîëîäèõ ó÷åíèõ, 2023
2023
Âèêîðèñòàííÿ ³íôîðìàö³éíî-êîìóí³êàö³éíèõ òåõíîëîã³é äëÿ ðîçêðèòòÿ òåìè «Âëàñòèâîñò³ òà ãðàô³êè òðèãîíîìåòðè÷íèõ ôóíêö³é»
Á Òåðåí÷èí, ²Ã Êëþ÷íèê
Íàóêîâ³ çàïèñêè ìîëîäèõ ó÷åíèõ, 2023
2023
ÑÈÑÒÅÌÀ ˲ͲÉÍÈÕ ÀËÃÅÁÐÀ¯×ÍÈÕ Ð²ÂÍßÍÜ ÏÐÈ Ï²ÄÃÎÒÎÂÖ² Ó×Ͳ ÄÎ Î˲ÌϲÀÄÈ
ΠÔàòè÷, ²Ã Êëþ÷íèê
Íàóêîâ³ çàïèñêè ìîëîäèõ ó÷åíèõ, 2023
2023
ÍÅÒÈÏβ ÇÀÄÀײ ÍÀ ÇÍÀÕÎÄÆÅÍÍß ÏÎÕ²ÄÍί, ßÊ ÇÀѲÁ ²ÍÒÅËÅÊÒÓÀËÜÍÎÃÎ ÐÎÇÂÈÒÊÓ
²Ã Êëþ÷íèê, ÍÌ Âîéíàëîâè÷,  ͳ÷èøèíà,  Êëþ÷íèê
Íàóêîâ³ çàïèñêè. Ñåð³ÿ: Ïåäàãîã³÷í³ íàóêè, 116-121, 2023
2023
Îðãàí³çàö³ÿ íàâ÷àëüíî¿ ä³ÿëüíîñò³ ó÷í³â ïðè ðîçâ’ÿçóâàíí³ íåð³âíîñòåé ç ïàðàìåòðîì òà ìîäóëåì
²Ã Êëþ÷íèê
Íàóêîâ³ çàïèñêè. Ñåð³ÿ: Ïåäàãîã³÷í³ íàóêè, 139-143, 2023
2023
ÃÌ Î˲ÔÅЖÒÀËÀÍÎÂÈÒÈÉ ÌÀÒÅÌÀÒÈÊ, ÌÅÒÎÄÈÑÒ, ÊÅвÂÍÈÊ, ÍÀÓÊÎÂÅÖÜ-ÏÐÎѲÒÍÈÊ
 ͳ÷èøèíà, ²Ã Êëþ÷íèê
Íàóêîâ³ çàïèñêè ìîëîäèõ ó÷åíèõ, 2021
2021
ÂÈÊÎÐÈÑÒÀÍÍß ÁËÎÊ-ÑÕÅÌ ÄËß ÐÎÇÂ’ßÇÓÂÀÍÍß ÇÀÄÀ× Ç ÏÀÐÀÌÅÒÐÀÌÈ
² ÊËÞ×ÍÈÊ
Ïðîäóêòèâíå íàâ÷àííÿ ìàòåìàòèêè: ç äîñâ³äó ðîáîòè ïåäàãîã³â ʳðîâîãðàäùèíè …, 2021
2021
ÊÎÌÏÅÒÅÍÒͲÑÍÈÉ Ï²ÄÕ²Ä ÄÎ Ó×Í²Â Ó ÏÐÎÖÅѲ ÍÀÂ×ÀÍÍß ÒÅÌÈ «×ÎÒÈÐÈÊÓÒÍÈÊÈ»  ÊÓÐѲ ÃÅÎÌÅÒв¯ ÎÑÍÎÂÍί ØÊÎËÈ
²Ã Êëþ÷íèê
Íàóêîâ³ çàïèñêè ìîëîäèõ ó÷åíèõ, 2020
2020
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