string(3) "122"

Àâòîð	Òèï	Êàòåãîðèÿ	Ïóáëèêàöèÿ	Ðåäàêöèÿ
Ãë. àñ. ä-ð Àíà Äèìèòðîâà Ìèõàéëîâà	Ñ èìïàêò ôàêòîð	Öèòèðàíèÿ	An improved estimate for the number of zeros of Abelian integrals for cubic Hamiltonians, E. Horozov and A. Mihajlova // Nonlinearity, 23 (2010), pp. 3053-3069 å öèòèðàíà â On the number of zeros of Abelian integral for a class of cubic Hamiltonian systems J Yang - Dynamical Systems, 2019 - Taylor & Francis	23.06.2021
Ãë. àñ. ä-ð Àíà Äèìèòðîâà Ìèõàéëîâà	Ñ èìïàêò ôàêòîð	Öèòèðàíèÿ	An improved estimate for the number of zeros of Abelian integrals for cubic Hamiltonians, E.Horozov and A. Mihajlova // Nonlinearity, 23 (2010), pp. 3053-3069 å öèòèðàíà â On the Number of Zeros of Abelian Integral for a Class of Cubic Hamilton Systems with the Phase Portrait “Butterfly” J Yang, S Sui, L Zhao - Qualitative Theory of Dynamical Systems, 2019 - Springer	23.06.2021
Ãë. àñ. ä-ð Àíà Äèìèòðîâà Ìèõàéëîâà	Ñ èìïàêò ôàêòîð	Öèòèðàíèÿ	An improved estimate for the number of zeros of Abelian integrals for cubic Hamiltonians, E. Horozov and A. Mihajlova // Nonlinearity, 23 (2010), pp. 3053-3069 å öèòèðàíà â On the Algebraic Structure and the Number of Zeros of Abelian Integral for a Class of Hamiltonians with Degenerate Singularities J Yang - Bulletin of the Brazilian Mathematical Society, New …, 2018 - Springer	23.06.2021
Ãë. àñ. ä-ð Àíà Äèìèòðîâà Ìèõàéëîâà	Ñ èìïàêò ôàêòîð	Öèòèðàíèÿ	An improved estimate for the number of zeros of Abelian integrals for cubic Hamiltonians, E. Horozov and A. Mihajlova // Nonlinearity, 23 (2010), pp. 3053-3069 å öèòèðàíà â The cyclicity of period annuli for a class of cubic Hamiltonian systems with nilpotent singular points J Yang, L Zhao - Journal of Differential Equations, 2017 - Elsevier	23.06.2021
Ãë. àñ. ä-ð Àíà Äèìèòðîâà Ìèõàéëîâà	Ñ èìïàêò ôàêòîð	Öèòèðàíèÿ	An improved estimate for the number of zeros of Abelian integrals for cubic Hamiltonians, E. Horozov and A. Mihajlova, Nonlinearity 23 (2010), pp. 3053-3069 e öèòèðàíà â Zeros of Abelian integrals for a quartic Hamiltonian with figure-of-eight loop through a nilpotent saddle J Yang, L Zhao - Nonlinear Analysis: Real World Applications, 2016 - Elsevier	23.06.2021
Ãë. àñ. ä-ð Àíà Äèìèòðîâà Ìèõàéëîâà	 ãîäèøíèê	Ñòàòèè	Îöåíêà íà áðîÿ íà íóëèòå íà åäíà ìíîãîçíà÷íà ôóíêöèÿ,÷àñò I-âà.// Ãîäèøíèê íà Øóìåíñêèÿ óíèâåðñèòåò, Ôàêóëòåò ïî ìàòåìàòèêà è èíôîðìàòèêà, òîì XIX C, 2018 ã., ñòð. 129-148. ISSN 1311-834 X.	11.04.2019
Ãë. àñ. ä-ð Àíà Äèìèòðîâà Ìèõàéëîâà	 ñáîðíèê	Ñòàòèè	Åäíî íåðàâåíñòâî çà Àáåëåâ èíòåãðàë // MATTEX 2014, Ñáîðíèê íàó÷íè òðóäîâå, òîì 1 (2014), ñòð.91-97.	26.11.2014
Ãë. àñ. ä-ð Àíà Äèìèòðîâà Ìèõàéëîâà	 ñáîðíèê	Ñòàòèè	Âúðõó åäèí Àáåëåâ èíòåãðàë // MATTEX 2012, Ñáîðíèê íàó÷íè òðóäîâå, òîì 1 (2012), ñòð.108-114	04.11.2014
Ãë. àñ. ä-ð Àíà Äèìèòðîâà Ìèõàéëîâà	 íàó÷íî ñïèñàíèå	Ñòàòèè	Îáù âèä íà íÿêîè Ëîðåíö-èíâàðèàíòíè äèôåðåíöèàëíè ìíîãîîáðàçèÿ. // Ìàòåìàòèêà è ìàòåìàòè÷åñêî îáðàçîâàíèå, 1985, ñ. 263-268	04.06.2013
Ãë. àñ. ä-ð Àíà Äèìèòðîâà Ìèõàéëîâà	Â ãîäèøíèê	Ñòàòèè	An estimate of the period of the periodical solution of the autonomous system of differential equations. // Annuaire Univ. Sofia Fac. Math. Inf., 1 , Tome 91, 1997, pp 107 –114. (Â ñúàâò. ñ Í. Ãåîðãèåâ)	04.06.2013
Ãë. àñ. ä-ð Àíà Äèìèòðîâà Ìèõàéëîâà	 ñáîðíèê	Ñòàòèè	Âúðõó åäíà ñèñòåìà äèôåðåíöèàëíè óðàâíåíèÿ îò òðåòè ðåä. // Íàó÷íè òðóäîâå - Ñáîðíèê îò Þáèëåéíàòà íàó÷íà ñåñèÿ ñ ìåæäóíàðîäíî ó÷àñòèå íà ÂÂÎÂÓ “Â.Ëåâñêè”, Â. Òúðíîâî, êí. 65, , ñòð. 29-36. ( ñúàâò. ñ Í. Ãåîðãèåâ)	04.06.2013
Ãë. àñ. ä-ð Àíà Äèìèòðîâà Ìèõàéëîâà	 ãîäèøíèê	Ñòàòèè	Èçñëåäâàíå íà íÿêîè àáåëåâè èíòåãðàëè â îêîëíîñò íà êðàéíèòå èì îñîáåíè òî÷êè. // Ãîäèøíèê íà ØÓ “Åï. Ê. Ïðåñëàâñêè”, ÔÌÈ, òîì XV C, 2002, ñ. 204-217	04.06.2013
Ãë. àñ. ä-ð Àíà Äèìèòðîâà Ìèõàéëîâà	Â ãîäèøíèê	Ñòàòèè	Èçâîä íà åäíà ñèñòåìà íà Ïèêàð-Ôóêñ çà àáåëåâè èíòåãðàëè. // Ãîäèøíèê íà ØÓ “Åï. Ê. Ïðåñëàâñêè”, ÔÌÈ, òîì XV C, 2002, ñ. 194-204	04.06.2013
Ãë. àñ. ä-ð Àíà Äèìèòðîâà Ìèõàéëîâà	Äðóãè	Ñòàòèè	Êîìïþòúðíà ïðîãðàìà íà ñèñòåìàòà “Mathematica” çà íàìèðàíå ïðèáëèæåíè ðåøåíèÿ íà ñèñòåìè ëèíåéíè îáèêíîâåíè äèôåðåíöèàëíè óðàâíåíèÿ îò ïúðâè ðåä ñàíàëèòè÷íè êîåôèöèåíòè. Èçîáðàçÿâàíå äâèæåíèåòî ïî îðáèòèòå íà ðåøåíèÿòà. // Êîìïþòúðíè ñèñòåìè è èíôîðìàöèîííè òåõíîëîãèè, Âåëèêî Òúðíîâî, , ñòð. 71-78	04.06.2013
Ãë. àñ. ä-ð Àíà Äèìèòðîâà Ìèõàéëîâà	 ñáîðíèê	Ñòàòèè	Èçñëåäâàíå íà íÿêîè àáåëåâè èíòåãðàëè âúðõó åäíî – öèêëè îò ðèìàíîâàòà ïîâúðõíèíà â îêîëíîñò íà áåçêðàéíàòà òî÷êà ïîñðåäñòâîì ñèñòåìà íà Ïèêàð – Ôóêñ.//Ñáîðíèê íàó÷íè òðóäîâå, ïîñâåòåí íà 100 ã. îò ðîæäåíèåòî íà Äæ. Àòàíàñîâ, Øóìåí, 4-5.12., Óíèâåðñèòåòñêî èçäàòåëñòâî “Åï. Ê. Ïðåñëàâñêè”, ò. I, Øóìåí, 2004, ñòð. 82-88	04.06.2013
Ãë. àñ. ä-ð Àíà Äèìèòðîâà Ìèõàéëîâà	 íàó÷íî ñïèñàíèå	Ñòàòèè	Estimate for the number of zeros of Abelian integral on elliptic curves. // Serdica, Math. J. 30 (2004),pp 1-16	04.06.2013
Ãë. àñ. ä-ð Àíà Äèìèòðîâà Ìèõàéëîâà	Â ñáîðíèê	Ñòàòèè	A Picard-Fuchs system for Abelian integrals, deduced by means of the package “Mathematica”. Part II .// Applications of Mathematics in Engineering and Economics” `31,2006, pp. 197-208	04.06.2013
Ãë. àñ. ä-ð Àíà Äèìèòðîâà Ìèõàéëîâà	Â ñáîðíèê	Ñòàòèè	A Picard-Fuchs system for Abelian integrals, deduced by means of the package “Mathematica”. Part I // Applications of Mathematics in Engineering and Economics’31 2006,pp. 188-196	04.06.2013
Ãë. àñ. ä-ð Àíà Äèìèòðîâà Ìèõàéëîâà	Â ñáîðíèê	Ñòàòèè	A result concerning the behaviour of basic Abelian integrals near to the infinite point // Applications of Mathematics in Engineering and Economics’32 ,2007, pp. 30 - 38	04.06.2013
Ãë. àñ. ä-ð Àíà Äèìèòðîâà Ìèõàéëîâà	Äðóãè	Ñòàòèè	An improved estimate for the number of zeros of Abelian integrals for cubic Hamiltonians // Nonlinearity, 23 (2010), pp. 3053-3069. (Â ñúàâò. ñ Åìèë Õîðîçîâ)	04.06.2013