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Ñáîðíèêè ñòàòåé ìåæäóíàðîäíîé øêîëû-êîíôåðåíöèè ÒÀÐÀÏÎÂÑÊÈÅ ×ÒÅÍÈß-2013
Contemporary Problems of Natural Sciences. Vol.1(1). - 2014. - 137p.
ÑÎNTENTS
MECHANICS
COMPUTING SCIENCES
MATHEMATICS
- Afanasjeva E.S., Ryazanov V.I., Salimov R.R. ABOUT MAPPINGS IN ORLICZ-SOBOLEV CLASSES ON RIEMANNIAN MANIFOLDS........... P.50-53
- Nesvit K.V. DIFFRACTION PROBLEM OF H-POLARIZED ELECTROMAGNETIC WAVES BY THE BOUNDED GRATINGS WITH REFLECTOR........... P.54-58
- Bashtynskaya E.A. A DENSITY THEOREM FOR PARTIAL SUM OF DIRICHLET SERIES........... P.59-60
- Bojarski B.V., Gutlyanski V.Ya., Ryazanov V.I. ON RECENT ADVANCES IN DIRICHLET PROBLEM FOR DEGENERATE BELTRAMI EQUATIONS........... P.61-64
- Glushko O.V., Tkachev R.U. ON STRUCTURAL-PARAMETRIC IDENTIFICATION OF TIME-DELAY SYSTEMS FROM REAL IMPULSE RESPONSE........... P.65-68
- Gutlyanskii V.Ya., Lomako T.V., Ryazanov V.I. TO THE THEORY OF VARIATIONS FOR THE BELTRAMI EQUATION........... P.69-72
- Ivanov A.Yu. MAPPING OF THE GAUSS TYPE IN GENERALIZATION OF THE BORSUK’S PROBLEM TO SOME BANACH SPACES........... P.73-75
- Komleva T.A. FULL AVERAGING OF SET INTEGRODIFFERENTIAL EQUATIONS ON A FINITE INTERVAL........... P.76-80
- Kovtonyuk D.A., Petkov I.V., Ryazanov V.I., Salimov R.R. TOWARD THE DIRICHLET PROBLEM IN FINITELY CONNECTED DOMAINS........... P.81-85
- Lelechenko A. V. ON THE DISTRIBUTION OF THE EXPONENTIAL DIVISOR FUNCTION........... P.86-90
- Lytvyn O.N., Pershina Y.I. MATHEMATICAL MODELING OF DISCONTINUOUS PROCESSES BY MEANS OF DISCONTINUOUS SPLINES IN A CASE WHEN SPLINE KNOTS DO NOT COINCIDE WITH RUPTURES........... P.91-96
- Masharov P.A. MORERA TYPE THEOREM FOR A FAMILY OF CIRCULAR SECTORS........... P.97-99
- Molchanyuk I.V., Plotnikova L.I. THE PROBLEM OF MEETING OF N OF FUZZY OBJECTS........... P.100-104
- Mykytenko N., Sedov Ye. SOME CASES OF MLFF NETWORKS MODELING USING GRADIENT LEARNING ALGORITHMS........... P.105-110
- Ochakovskaya O.A. APPROXIMATION IN Lp AND THE POMPEIU PROPERTY........... P.111-113
- Plotnikov A.V., Skripnik N.V. GENERALIZED SET OF DIFFERENTIAL EQUATIONS........... P.114-118
- Slyvka-Tylyshchak A.I. CONDITIONS OF EXISTENCE WITH PROBABILITY ONE OF GENERALIZED SOLUTION FOR THE BOUNDARY-VALUE PROBLEM OF RECTANGULAR MEMBRANE’S VIBRATION WITH RANDOM INITIAL CONDITIONS........... P.119-123
- Trofymenko O.D. A CHARACTERIZATION OF SOLUTIONS FOR SOME DIFFERENTIAL EQUATIONS IN TERMS OF WEIGHT MEANS OVER DISKS........... P.124-126
- Tsiupii S.I. RESTRICTIONS ON QUIVERS OF EXPONENT MATRICES........... P.127-130
- Tsiupii T.I. (0,1)-ORDERS AND PARTIALLY ORDERED SETS........... P.131-133
ANNOUNCES
Ñîâðåìåííûå ïðîáëåìû åñòåñòâåííûõ íàóê. Ò.1(2). - 2014. - 211 ñ.
ÑÎÄÅÐÆÀÍÈÅ
MÅÕÀÍÈÊÀ
MÀÒÅÐÈÀËÎÂÅÄÅÍÈÅ
ÈÍÔÎÐÌÀÒÈÊÀ, ÈÍÔÎÐÌÀÖÈÎÍÍÛÅ ÒÅÕÍÎËÎÃÈÈ
MATEMATÈÊÀ
- Âèíîãðàäîâà Ò.À. ÎÁ ÀËÃÎÐÈÒÌÈ×ÅÑÊÈÕ È ÂÛ×ÈÑËÈÒÅËÜÍÛÕ ÀÑÏÅÊÒÀÕ ÎÄÍÎÃÎ ÌÅÒÎÄÀ ÒÅÎÐÈÈ ÝËËÈÏÒÈ×ÅÑÊÈÕ ÊÐÈÂÛÕ........... Ñ.73-80
- Âèð÷åíêî Þ.Ï. Áðîäñêèé Ð.Å. ÌÅÄËÅÍÍÀß ÔÐÀÃÌÅÍÒÀÖÈß ÏÐÈ ÊÂÀÄÐÀÒÈ×ÍÎÌ ÇÀÊÎÍÅ ÄÐÎÁËÅÍÈß........... Ñ.81-84
- Ãðèáêîâà Â.Ï., Êîçëîâ Ñ.Ì. ÊÂÀÄÐÀÒÓÐÍÛÅ È ÊÓÁÀÒÓÐÍÛÅ ÔÎÐÌÓËÛ, ÎÑÍÎÂÀÍÍÛÅ ÍÀ ÏÎËÈÍÎÌÀÕ ×ÅÁÛØÅÂÀ........... Ñ.85-92
- Ãóðèí À.Ì., Ïåòðîâ Ë.Â., Ïîïîâ À.Í. ÏÈÐÀÌÈÄÛ È ÁÈÏÈÐÀÌÈÄÛ Â En Ñ ÏÐÀÂÈËÜÍÛÌÈ ÃÐÀÍßÌÈ È ÏÐÀÂÈËÜÍÛÌÈ ÌÍÎÃÎÃÐÀÍÍÈÊÀÌÈ Â ÎÑÍÎÂÀÍÈÈ........... Ñ.93
- Äçþáåíêî Í.Â., Áîãîìîëîâ Í.Ô. ÑÎÂÐÅÌÅÍÍÛÅ ÌÅÒÎÄÛ ÌÀÒÅÌÀÒÈ×ÅÑÊÎÃÎ ÌÎÄÅËÈÐÎÂÀÍÈÅ ÐÀÑÑÅßÍÈß ËÀÇÅÐÍÎÃÎ ÈÇËÓ×ÅÍÈß ÏÐÈ ÈÑÑËÅÄÎÂÀÍÈÈ ÁÈÎËÎÃÈ×ÅÑÊÈÕ ÎÁÚÅÊÒÎÂ Ñ ÈÑÏÎËÜÇÎÂÀÍÈÅÌ ÓÐÀÂÍÅÍÈÉ ÌÀÊÑÂÅËËÀ........... Ñ.96-99
- Äèìèòðîâà-Áóðëàåíêî Ñ.Ä. ÍÅÎÁÕÎÄÈÌÛÅ È ÄÎÑÒÀÒÎ×ÍÛÅ ÓÑËÎÂÈß ÑÕÎÄÈÌÎÑÒÈ ÏÎ×ÒÈ ÏÅÐÈÎÄÈ×ÅÑÊÈÕ ÔÓÍÊÖÈÉ Ê ÏÎ×ÒÈ ÏÅÐÈÎÄÈ×ÅÑÊÎÉ ÔÓÍÊÖÈÈ........... Ñ.100-104
- Êëþ÷íèê È.Ã.
ÀÑÈÌÏÒÎÒÈ×ÅÑÊÈÅ ÐÅØÅÍÈß ÑÈÑÒÅÌÛ ÄÈÔÔÅÐÅÍÖÈÀËÜÍÛÕ ÓÐÀÂÍÅÍÈÉ Ñ ÌÀËÛÌ ÏÀÐÀÌÅÒÐÎÌ È ÒÎ×ÊÎÉ ÏÎÂÎÐÎÒÀ........... Ñ.105-107
- Êîâàëü÷óê À.À., Ñèòíèê Ñ.Ì.
ÎÁ ÝËÅÌÅÍÒÀÐÍÛÕ ÎÁÎÁÙÅÍÈßÕ ÍÅÐÀÂÅÍÑÒÂÀ ÂÈËÜßÌÀ ßÍÃÀ ÄËß ÄÂÓÕ È ÒÐ¨Õ ×ÈÑÅË, ÏÎÐÎÆÄÀÅÌÛÕ ÍÅÑÈÌÌÅÒÐÈ×ÍÛÌÈ ÏÅÐÅÑÒÀÍÎÂÊÀÌÈ........... Ñ.108-115
- Êîòèí Â.Â., Äîãàäîâ À.À.
ÎÖÅÍÊÀ ÏÎÃÐÅØÍÎÑÒÈ ÍÅÉÐÎ-ÍÅ×ÅÒÊÎÃÎ ÏÐÎÃÍÎÇÈÐÎÂÀÍÈß ÂÐÅÌÅÍÍÛÕ ÐßÄΠÇÀÁÎËÅÂÀÅÌÎÑÒÈ........... Ñ.116-118
- Êóðåíü Ñ.Ã., Ìèøóãîâà Ã.Â., Ìóë À.Ï., Ðÿáûõ Ã.Þ.
ÌÀÒÅÌÀÒÈ×ÅÑÊÈÅ ÌÎÄÅËÈ, ÎÏÈÑÛÂÀÞÙÈÅ ÏÐÎÖÅÑÑ ÇÀÃÐßÇÍÅÍÈß ÂÎÄÛ........... Ñ.119-121
- Íåäîøèâèíà À.È.
ÎÁ ÀËÃÎÐÈÒÌÀÕ ËÎÊÀËÈÇÀÖÈÈ ÒÎ×ÊÈ ÎÒÍÎÑÈÒÅËÜÍÎ ÐÀÇËÈ×ÍÛÕ ÏËÎÑÊÈÕ ÎÁËÀÑÒÅÉ........... Ñ.122-128
- Îëåâñêàÿ Þ.Á., Îëåâñêèé Â.È.
ÑÈÑÒÅÌÛ ÑÓÌÌÈÐÎÂÀÍÈß ÊÐÀÒÍÛÕ ÐßÄΠÔÓÐÜÅ È ÏÐÀÂÈËÜÍÀß ÏÅÐÅÑ×ÈÒÛÂÀÅÌÎÑÒÜ........... Ñ.129-133
- Ïîïîâ Â.À.
ËÎÊÀËÜÍÎ ÇÀÄÀÍÍÛÅ ÈÇÎÌÅÒÐÈÈ .pdfÏÑÅÂÄÎÐÈÌÀÍÎÂÛÕ ÀÍÀËÈÒÈ×ÅÑÊÈÕ ÏÐÎÑÒÐÀÍÑÒÂ........... Ñ.134-137
- Ïðèõîäüêî Ñ.Á.
ÍÅÏÀÐÀÌÅÒÐÈ×ÅÑÊÈÉ ÏÎÄÕÎÄ ÄËß ÏÎÄÁÎÐÀ ÌÍÎÃÎÌÅÐÍÎÃÎ ÏÐÅÎÁÐÀÇÎÂÀÍÈß ÄÆÎÍÑÎÍÀ........... Ñ.138-141
- Ðàäîâà À.Ñ.
ÔÓÍÊÖÈß ÄÅËÈÒÅËÅÉ Â ÓÇÊÈÕ ÑÅÊÒÎÐÀÕ........... Ñ.142-147
- Ðîìàíîâ Â.Ô.
Î ÌÎÄÅËßÕ ÎÏÒÈÌÈÇÀÖÈÎÍÍÛÕ ÇÀÄÀ× ÍÀ ÝÉËÅÐÎÂÛÕ ÎÐÈÅÍÒÈÐÎÂÀÍÍÛÕ ÃÐÀÔÀÕ........... Ñ.148-152
- Ðóäåöêèé Â.Ñ., Çàäîðîæíûé Ñ.À.
ÊÎÍÃÐÓÅÍÖÈÀËÜÍÛÅ ÈÍÂÅÐÑÍÛÅ ÃÅÍÅÐÀÒÎÐÛ ÏÑÅÂÄÎÑËÓ×ÀÉÍÛÕ ×ÈÑÅË........... Ñ.153-158
- Ðÿáûõ Â.Ã., Ðÿáûõ Ã.Þ.
ÝÊÑÒÐÅÌÀËÜÍÛÅ ÏÐÎÁËÅÌÛ Â ÏÐÎÑÒÐÀÍÑÒÂÀÕ ÁÅÐÃÌÀÍÀ È ÈÍÒÅÃÐÀËÜÍÛÅ ÓÐÀÂÍÅÍÈß........... Ñ.159-161
- Ñìèðíîâ È.Â., Àíäðåéöåâ À.Þ.
ÌÀÒÅÌÀÒÈ×ÅÑÊÎÅ ÌÎÄÅËÈÐÂÀÍÈÅ ÊÈÍÅÒÈÊÈ ÍÀÃÐÅÂÀ ÏËÀÊÈÐÎÂÀÍÍÛÕ ×ÀÑÒÈÖ Â ÏËÀÇÌÅÍÍÎÉ ÑÒÐÓÅ........... Ñ.162-164
- Òàõèðîâ Æ.Î., Ðàñóëîâ Ì.Ñ.
ÎÁ ÎÄÍÎÉ ÃÈÏÅÐÁÎËÈ×ÅÑÊÎÉ ÇÀÄÀ×Å ÑÎ ÑÂÎÁÎÄÍÎÉ ÃÐÀÍÈÖÅÉ........... Ñ.165-168
- Òêà÷åâ Ð.Þ., Äðþ÷èí Â.Ã.
ÌÅÒÎÄ ÑÈÍÒÅÇÀ ÑÈÑÒÅÌ ÓÏÐÀÂËÅÍÈß Ñ ÄÂÓÌß ÐÅÃÓËßÒÎÐÀÌÈ........... Ñ.169-172
- Öþïèé Ñ.È.
ÎÃÐÀÍÈ×ÅÍÈß Â ÊÎË×ÀÍÀÕ ÌÀÒÐÈÖ ÏÎÊÀÇÀÒÅËÅÉ........... Ñ.173-176
- Öþïèé Ò.È.
(0,1)-ÏÎÐßÄÊÈ È ×ÀÑÒÈ×ÍÎ ÓÏÎÐßÄÎ×ÅÍÍÛÅ ÌÍÎÆÅÑÒÂÀ........... Ñ.177-180
- ×óéêîâ À.Ñ., Ôèëåð Ç.Å.
ÀÍÀËÈÇ ÂËÈßÍÈß ÑÎËÍÅ×ÍÎÉ ÀÊÒÈÂÍÎÑÒÈ ÍÀ ÇÀÁÎËÅÂÀÅÌÎÑÒÜ........... Ñ.181-186
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