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Ïðåï. . Ìèëåí Äèìîâ Ïàâëîâ
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 ãîäèøíèê
| Ñòàòèè
| Nikolay Yankov, Milen Pavlov, Teaching cryptology using the visual e-learning program Cryptool 2, Proceedings College Dobrich, vol. XVI, 2024, ISSN 2367-8356, pp. 138-145 |
20.11.2024 |
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Ïðåï. . Ìèëåí Äèìîâ Ïàâëîâ
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Ñ èìïàêò ôàêòîð
| Ñòàòèè
| Georgiev Georgi Hristov, Pavlov Milen Dimov, Curvature Based Offsets to Elliptic Cylinders, International Journal of Pure and Applied Mathematics, Volume 120, No. 2 (2018), 229--242. |
03.12.2018 |
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Ïðåï. . Ìèëåí Äèìîâ Ïàâëîâ
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 íàó÷íî ñïèñàíèå
| Äîêëàäè
| Georgiev Georgi Hristov, Pavlov Milen Dimov, Similarity Functions on Surfaces and Generalized Focal Surfaces, In: 13th International Conference on Geometry and Applications, Varna (Bulgaria), September 1–5, 2017, J. Geom. 109: 17 (2018), 5-6, https://doi.org/10.1007/s00022-018-0422-6. |
12.10.2018 |
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Ïðåï. . Ìèëåí Äèìîâ Ïàâëîâ
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Ñ èìïàêò ôàêòîð
| Ñòàòèè
| Georgiev Georgi Hristov, Pavlov Milen Dimov, Focal and Generalized Focal Surfaces of Parabolic Cylinders, ARPN Journal of Engineering and Applied Sciences, Vol. 13, No. 15 (2018), 4458-4465. |
12.10.2018 |
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Ïðåï. . Ìèëåí Äèìîâ Ïàâëîâ
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Ñ èìïàêò ôàêòîð
| Ñòàòèè
| Georgiev, Georgi Hristov, Pavlov, Milen Dimov, Focal Surfaces of Hyperbolic Cylinders, American Institute of Physics CP, Vol. 1910(2017), 0500051–0500058, https://doi.org/10.1063/1.5013987. |
26.01.2018 |
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Ïðåï. . Ìèëåí Äèìîâ Ïàâëîâ
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Ñ èìïàêò ôàêòîð
| Ñòàòèè
| Georgiev, Georgi Hristov, Pavlov, Milen Dimov, Curvature Dependent Offsets to Elliptic Cones, Far East Journal of Mathematical Sciences, Volume 102, Issue 11,(2017), 2757 - 2783, http://dx.doi.org/10.17654/MS102112757. |
26.01.2018 |
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Ïðåï. . Ìèëåí Äèìîâ Ïàâëîâ
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 ñáîðíèê
| Ñòàòèè
| Ôîêàëíè ïîâúðõíèíè íà õåëèêîèäàëíè ïîâúðõíèíè // Íàó÷íè òðóäîâå, ÏÊ-Äîáðè÷//, ò.IX, Øóìåí, 2016, (ñ.126-133). |
08.12.2016 |
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Ïðåï. . Ìèëåí Äèìîâ Ïàâëîâ
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 ñáîðíèê
| Ñòàòèè
| Ïàðàìåòðè÷íè êðèâè è ïîâúðõíèíè íà Áåçèå â êîìïþòúðíàòà ãðàôèêà // Íàó÷íè òðóäîâå, ÏÊ-Äîáðè÷//, ò.VIII, Øóìåí, 2015, (â ñúàâò. ñ È. Èáðÿì), (ñ. 213-220). |
08.07.2016 |
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Ïðåï. . Ìèëåí Äèìîâ Ïàâëîâ
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 ñáîðíèê
| Ñòàòèè
| Ì. Ïàâëîâ, Ïðåäñòàâÿíå íà ãåîìåòðèÿòà ÷ðåç êîìïþòúðíà àëãåáðà â ëàáîðàòîðíèòå óïðàæíåíèÿ íà êîëåæàíñêàòà ñïåöèàëíîñò Íà÷àëíà ó÷èëèùíà ïåäàãîãèêà è èíôîðìàöèîííè òåõíîëîãèè //, Íàó÷íè òðóäîâå, ÏÊ-Äîáðè÷//, ò.VI, Øóìåí, 2013, (ñ.160-166). |
27.11.2014 |
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Ïðåï. . Ìèëåí Äèìîâ Ïàâëîâ
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Äðóãè
| Ó÷åáíè ïîìàãàëà
| Îïðåäåëåí èíòåãðàë. Íåñîáñòâåí èíòåãðàë. Ïðèëîæåíèÿ, ÖÄÎ Øóìåíñêè Óíèâåðñèòåò, 2013, ISBN 978-954-577-809-4. |
27.11.2014 |
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Ïðåï. . Ìèëåí Äèìîâ Ïàâëîâ
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Äðóãè
| Ó÷åáíè ïîìàãàëà
| Èçñëåäâàíå íà ôóíêöèÿ. Íåîïðåäåëåí èíòåãðàë, ÖÄÎ Øóìåíñêè Óíèâåðñèòåò, 2014, ISBN 978-954-577-873-5 |
27.11.2014 |
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Ïðåï. . Ìèëåí Äèìîâ Ïàâëîâ
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 ñáîðíèê
| Ñòàòèè
| Ïàâëîâ, Ì. Àíàëèòè÷íî ïðåäñòàâÿíå íà ïàðàëåëíè ïîâúðõíèíè // Íàó÷íè òðóäîâå, ÏÊ-Äîáðè÷//, ò.VII, Øóìåí, 2014, (ñ.153-158). |
27.11.2014 |
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Ïðåï. . Ìèëåí Äèìîâ Ïàâëîâ
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 ñáîðíèê
| Äîêëàäè
| Ì. Ïàâëîâ, Èçïîëçâàíå íà êîìïþòúðíàòà àëãåáðà â ãåîìåòðèÿòà çà ïðåïîäàâàíå è çà íàó÷íè èçñëåäâàíèÿ è ïðèëîæåíèÿ â èçêóñòâîòî // Ìåæäóíàðîäåí ñåìèíàð „ Îáðàçîâàíèå çà âñè÷êè”, Âàðíà, 2004/2007, (â ñúàâò. ñ: Ãð.Ñòàíèëîâ, Ò. Ìàòåâà) |
25.11.2013 |
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Ïðåï. . Ìèëåí Äèìîâ Ïàâëîâ
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 ñáîðíèê
| Ñòàòèè
| Ì. Ïàâëîâ, Ñèñòåìàòèçàöèÿ íà ó÷åáíèòå çàäà÷è ïî ìàòåìàòèêà â êîëåæàíñêèòå ïåäàãîãè÷åñêè ñïåöèàëíîñòè // Þáèë. íàó÷. ïðàêò. êîíô.“Íàóêàòà, ìåòîäèêàòà è ó÷èëèùåòî - êîíôëèêòíè òî÷êè, ñðåùè è ðàçìèíàâàíèÿ” Ï.Ó., Ôèëèàë - Ñìîëÿí, 2002,(ñ.28-32), (â ñúàâò. ñ: Ñë. Ñëàâîâà). |
25.11.2013 |
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Ïðåï. . Ìèëåí Äèìîâ Ïàâëîâ
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 ñáîðíèê
| Ñòàòèè
| Ì. Ïàâëîâ, Maple â ëàáîðàòîðíèòå óïðàæíåíèÿ ïî ìàòåìàòè÷åñêè àíàëèç // Íàó÷íî-ïðèëîæíà êîíôåðåíöèÿ ïî ìàòåìàòèêà èíôîðìàòèêà è êîìïþòúðíè íàóêè, Âåëèêî Òúðíîâî, 2006, ñ. 309 - 313, (â ñúàâò. ñ: Ò. Ìàòåâà). |
25.11.2013 |
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Ïðåï. . Ìèëåí Äèìîâ Ïàâëîâ
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 ñáîðíèê
| Ñòàòèè
| Pavlov, M., Mathematical Analysis with Computer Algebra System “Mathematica” in Mathematical Analysis // International conference Computer methods in science and education, Varna, 2008,(ñ. 248-252). |
25.11.2013 |
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Ïðåï. . Ìèëåí Äèìîâ Ïàâëîâ
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 ñáîðíèê
| Ñòàòèè
| Ì. Ïàâëîâ, Ïðàêòè÷åñêè óïðàæíåíèÿ ïî ìàòåìàòè÷åñêè àíàëèç ñ ïîìîùòà íà Scilab è Maple // Ïúðâà íàöèîíàëíà êîíôåðåíöèÿ ñ ìåæäóíàðîäíî ó÷àñòèå „ÌÀÒÒÅÕ 2010” Ïîñâåòåíà íà 130 ãîäèøíèíàòà îò ðîæäåíèåòî íà àêàä. Êèðèë Ïîïîâ, Øóìåíñêè óíèâåðñèòåò „Åïèñêîï Êîíñòàíòèí Ïðåñëàâñêè”, Øóìåí, 2010, (â ñúàâò. ñ: Èâåëèí Ã. Èâàíîâ, Òîíÿ Ï. Ìàòåâà), (ñ.333-337). |
25.11.2013 |
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Ïðåï. . Ìèëåí Äèìîâ Ïàâëîâ
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 ãîäèøíèê
| Ñòàòèè
| Ì. Ïàâëîâ, Maple â ëàáîðàòîðíèòå óïðàæíåíèÿ ïî àíàëèòè÷íà ãåîìåòðèÿ // Íàó÷íè òðóäîâå, ÏÊ-Äîáðè÷//, ò. ²V, Øóìåí, 2010, (ñ.148-150). |
25.11.2013 |
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Ïðåï. . Ìèëåí Äèìîâ Ïàâëîâ
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 ãîäèøíèê
| Ñòàòèè
| Ì. Ïàâëîâ, Ðàçâèòèå íà ëîãè÷åñêîòî ìèñëåíå íà êîëåæàíèòå îò ïåäàãîãè÷åñêèòå ñïåöèàëíîñòè ÷ðåç ïðàâèëàòà çà èçâîä â ñúæäèòåëíîòî ñìÿòàíå // Íàó÷íè òðóäîâå, ÏÊ-Äîáðè÷, ò. ²V, 2010, (113-114). |
25.11.2013 |
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Ïðåï. . Ìèëåí Äèìîâ Ïàâëîâ
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 ñáîðíèê
| Ñòàòèè
| Ì. Ïàâëîâ, Âúçìîæíîñòèòå íà åëåêòðîííèòå òàáëèöè çà îöåíÿâàíå ÷ðåç òåñò ïî ëèíåéíà àëãåáðà è àíàëèòè÷íà ãåîìåòðèÿ. // Ïúðâà íàöèîíàëíà êîíôåðåíöèÿ ñ ìåæäóíàðîäíî ó÷àñòèå „ÌÀÒÒÅÕ 2010” Ïîñâåòåíà íà 130 ãîäèøíèíàòà îò ðîæäåíèåòî íà àêàä. Êèðèë Ïîïîâ, Øóìåíñêè óíèâåðñèòåò „Åïèñêîï Êîíñòàíòèí Ïðåñëàâñêè”, Øóìåí, 2010, (â ñúàâò. ñ: Ñ. Âàñèëåâà), (ñ. 338-342). |
25.11.2013 |
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Ïðåï. . Ìèëåí Äèìîâ Ïàâëîâ
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 ñáîðíèê
| Ñòàòèè
| Ì. Ïàâëîâ, Åäèí ïîäõîä ïðè ïðåïîäàâàíå íà „Ìîäóë îïòèìèçàöèÿ-SOLVER” ïî äèñöèïëèíàòà „Òåêñòîîáðàáîòêà è åëåêòðîííè òàáëèöè” â êîëåæàíñêàòà ñïåöèàëíîñò Íà÷àëíà ó÷èëèùíà ïåäàãîãèêà è èíôîðìàöèîííè òåõíîëîãèè Íàó÷íà êîíôåðåíöèÿ, Ïîñâåòåíà íà 40- ãîäèøíèíàòà íà Øóìåíñêè óíèâåðñèòåò „Åïèñêîï Êîíñòàíòèí Ïðåñëàâñêè”, Øóìåí, 2011, (â ñúàâò. È. Èáðÿì), (ñ.289-292). |
25.11.2013 |
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Ïðåï. . Ìèëåí Äèìîâ Ïàâëîâ
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 ñáîðíèê
| Ñòàòèè
| Ì. Ïàâëîâ, Íÿêîè ïðèëîæåíèÿ íà îïðåäåëåíèÿ èíòåãðàë ïðåäñòàâåíè ñ CAS Maple/Íàó÷íè òðóäîâå, ÏÊ-Äîáðè÷//, ò.V, Øóìåí, 2012, (â ñúàâò. ñ: Ò.Ìàòåâà), (ñ.198-201). |
25.11.2013 |
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Ïðåï. . Ìèëåí Äèìîâ Ïàâëîâ
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 ãîäèøíèê
| Ñòàòèè
| Ì. Ïàâëîâ, Ñðàâíèòåëåí àíàëèç íà Scilab è Maple ïî îòíîøåíèå íà çàäà÷è îò Ëèíåéíàòà àëãåáðà. // Íàó÷íè òðóäîâå, ÏÊ-Äîáðè÷//, ò.V, Øóìåí, 2012, (â ñúàâò. ñ: Èâåëèí Ã. Èâàíîâ, Òîíÿ Ï. Ìàòåâà),(ñ.193-198). |
25.11.2013 |
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Ïðåï. . Ìèëåí Äèìîâ Ïàâëîâ
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 ãîäèøíèê
| Ñòàòèè
| Ì. Ïàâëîâ, Èíòåðàêòèâíàòà äúñêà êàòî ñðåäñòâî çà îáó÷åíèå ïî äèñöèïëèíàòà „Ìàòåìàòèêà” I è II ÷àñò íà ñòóäåíòèòå îò Êîëåæàíñêàòà ñïåöèàëíîñò „Íà÷àëíà ó÷èëèùíà ïåäàãîãèêà è èíôîðìàöèîííè òåõíîëîãèè“ //Íàó÷íà êîíôåðåíöèÿ ñ ìåæäóíàðîäíî ó÷àñòèå "Èíîâàöèè â îáðàçîâàíèåòî", Ãîäèøíèê íà ØÓ "Åïèñêîï Êîíñòàíòèí Ïðåñëàâñêè" Òîì XVII D , Øóìåí, 2013 (â ñúàâò. ñ È. Èáðÿì), (ñòð.257 - 261). |
25.11.2013 |
