ÈÍÔÎÐÌÀÖÈÎÍÍÛÉ ÁÞËËÅÒÅÍÜ
«ÑÒÀÒÜÈ» No.25 21.06.2010 |
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Ñ 131 ÂÛÑØÀß ÀËÃÅÁÐÀ. ËÈÍÅÉÍÀß ÀËÃÅÁÐÀ. ÒÅÎÐÈß ÌÀÒÐÈÖ |
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1.Kieburg, M. Derivation of Determinantal Structures for Random Matrix Ensembles in a
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Ñ 132 ÌÀÒÅÌÀÒÈ×ÅÑÊÈÉ ÀÍÀËÈÇ |
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2.Êóçíåöîâ, Ä.Þ. Ñóïåðôóíêöèè è êîðåíü èç ôàêòîðèàëà/ Ä.Þ.Êóçíåöîâ, Ã.Òðàïïìàíí // Âåñòíèê Ìîñêîâñêîãî óíèâåðñèòåòà. Ñåðèÿ 3: Ôèçèêà. Àñòðîíîìèÿ.-2010.-No.1.-ñ.8-14 .- Áèáëèîãð.:24. |
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Ñ 133.2à
ÍÅËÈÍÅÉÍÛÅ ÓÐÀÂÍÅÍÈß ÌÀÒÅÌÀÒÈ×ÅÑÊÎÉ ÔÈÇÈÊÈ, ÑÎËÈÒÎÍÛ |
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3.Descalzi, O. Influence of Dirichlet Boundary Conditions on Dissipative Solitons in the Cubic-Quintic
Complex Ginzburg-Landau Equation/ O.Descalzi, H.R.Brand //
Physical Review E.-2010.-Vol.81, No.2, Pt.2.-p.026210 .- Bibliogr.:74. |
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5.Lobb, S.B. Lagrangian
Multiform Structure for the Lattice Gel'fand-Dikii
Hierarchy/ S.B.Lobb, F.W.Nijhoff
// Journal of Physics A.-2010.-Vol.43, No.7.-p.072003 .- Bibliogr.:19. http://dx.doi.org/10.1088/1751-8113/43/7/072003. |
6.Serkin, V.N. Nonautonomous
Matter-Wave Solitons near the Feshbach
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8.Terasawa, D. Activation Study of
Collective Excitations of the Soliton-Lattice Phase
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9.Xie, X.-T. Single-Cycle Gap Soliton in a Subwavelength
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10.Xu, Z.
Two-Color Interface Vortex Solitons/ Z.Xu // Physical Review A.-2010.-Vol.81, No.2,
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11.Yang,
W.-X. Three Coupled Ultraslow Temporal Solitons in
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12.Yochelis,
A. Drifting Solitary Waves in a Reaction-Diffusion Medium with Differential
Advection/ A.Yochelis, M.Sheintuch
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13.Zhang, J. Spatiotemporal Electromagnetic Soliton and Spatial Ring Formation in Nonlinear Metamaterials/ J.Zhang, [et al.] // Physical Review A.-2010.-Vol.81, No.2, Pt.B.-p.023829 .- Bibliogr.:36. http://dx.doi.org/10.1103/PhysRevA.81.023829. |
14.Êàçåéêèíà, À.Â. Óñòîé÷èâîñòü ðåøåíèÿ çàäà÷è Êîøè âèäà áåãóùåé âîëíû äëÿ óðàâíåíèÿ Êîðòåâåãà-äå Âðèçà-Áþðãåðñà/ À.Â.Êàçåéêèíà // Æóðíàë âû÷èñëèòåëüíîé ìàòåìàòèêè è ìàòåìàòè÷åñêîé ôèçèêè.-2010.-T.50, No.4.-ñ.725-745 .- Áèáëèîãð.:14. http://www.maik.rssi.ru/abstract/commat/10/commat4_10p690abs.htm. |
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Ñ 15 ÒÅÎÐÈß ÂÅÐÎßÒÍÎÑÒÅÉ È ÌÀÒÅÌÀÒÈ×ÅÑÊÀß
ÑÒÀÒÈÑÒÈÊÀ |
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15.Assaf,
M. Extinction of Metastable Stochastic Populations/
M.Assaf, B.Meerson //
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Ñ 17 ÂÛ×ÈÑËÈÒÅËÜÍÀß ÌÀÒÅÌÀÒÈÊÀ. |
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16.Chandra,
A.K. Quantum Phase Transition in a Disordered Long-Range Transverse Ising Antiferromagnet/ A.K.Chandra, [et al.] // Physical Review E.-2010.-Vol.81,
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22.Þõíî, Ë.Ô. Ìîäèôèêàöèÿ ìåòîäîâ òèïà ìèíèìàëüíûõ èòåðàöèé äëÿ ðåøåíèÿ ñèñòåì ëèíåéíûõ àëãåáðàè÷åñêèõ óðàâíåíèé/ Ë.Ô.Þõíî // Æóðíàë âû÷èñëèòåëüíîé ìàòåìàòèêè è ìàòåìàòè÷åñêîé ôèçèêè.-2010.-T.50, No.4.-ñ.595-611 .- Áèáëèîãð.:6. http://www.maik.rssi.ru/abstract/commat/10/commat4_10p567abs.htm. |
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Ñ 31 ÑÈÑÒÅÌÛ ÅÄÈÍÈÖ. ÔÓÍÄÀÌÅÍÒÀËÜÍÛÅ
ÔÈÇÈ×ÅÑÊÈÅ ÊÎÍÑÒÀÍÒÛ |
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23.Mohr,
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Ñ 322 ÒÅÎÐÈß ÎÒÍÎÑÈÒÅËÜÍÎÑÒÈ |
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31.Majhi,
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32.Munoz,
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33.Nojiri,
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34.Pedram,
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Ñ 323 ÊÂÀÍÒÎÂÀß ÌÅÕÀÍÈÊÀ |
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37.Ahmed,
Z. Studying the Scattering Length by Varying the Depth of the Potential Well
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44.Quesne,
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47.Áóðîâà, Ò.Ã. Ïðèìåíåíèå êâàíòîâî-ìåõàíè÷åñêîãî ìåòîäà ê àíàëèçó ðàñïðåäåëåíèÿ èíòåíñèâíîñòåé â ñïåêòðàõ ðåçîíàíñíîãî ãèïåðêîìáèíàöèîííîãî ðàññåÿíèÿ íèçêîñèììåòðè÷íûõ ìîëåêóë/ Ò.Ã.Áóðîâà, À.À.Àíàøêèí // Îïòèêà è ñïåêòðîñêîïèÿ.-2010.-Ò.108, No.4.-ñ.538-542 .- Áèáëèîãð.:22. http://www.maik.rssi.ru/abstract/optics/10/optics4_10p502abs.htm. |
48.Îðåë,
Ñ.Ì. Ïîñòðîåíèå ìèíèìèçèðóþùåé ïîñëåäîâàòåëüíîñòè ìíîãî÷àñòè÷íûõ ôóíêöèé äëÿ ðàñ÷åòà ñïåêòðà àòîìà/
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Ñ 323 à
ÔÓÍÄÀÌÅÍÒÀËÜÍÛÅ ÂÎÏÐÎÑÛ ÊÂÀÍÒÎÂÎÉ ÌÅÕÀÍÈÊÈ. ÑÊÐÛÒÛÅ ÏÀÐÀÌÅÒÐÛ. ÏÀÐÀÄÎÊÑÛ.
ÒÅÎÐÈß ÈÇÌÅÐÅÍÈÉ |
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Ñ 323.1 ÐÅËßÒÈÂÈÑÒÑÊÈÅ ÂÎËÍÎÂÛÅ
ÓÐÀÂÍÅÍÈß. ÓÐÀÂÍÅÍÈß ÒÈÏÀ ÁÅÒÅ-ÑÎËÏÈÒÅÐÀ. ÊÂÀÇÈÏÎÒÅÍÖÈÀË. |
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60.Barbier,
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61.Cannata,
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62.da
Silva Araujo, J. Complex Evolution of the
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63.Longhi,
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64.Zhang,
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Ñ 323.5 ÒÅÎÐÈß ÂÇÀÈÌÎÄÅÉÑÒÂÈß ×ÀÑÒÈÖ ÏÐÈ
ÂÛÑÎÊÈÕ ÝÍÅÐÃÈßÕ |
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66.Joseph,
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Ñ 324 ÊÂÀÍÒÎÂÀß ÒÅÎÐÈß ÏÎËß |
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68.Æóêîâñêèé, Â.×. Ýôôåêò Êàçèìèðà â (3+1)D ýëåêòðîäèíàìèêå Ìàêñâåëëà-×åðíà-Ñàéìîíñà/ Â.×.Æóêîâñêèé, Î.Ã.Õàðëàíîâ // Âåñòíèê Ìîñêîâñêîãî óíèâåðñèòåòà. Ñåðèÿ 3: Ôèçèêà. Àñòðîíîìèÿ.-2010.-No.1.-ñ.3-7 .- Áèáëèîãð.:12. |
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Ñ 324.1 ÂÒÎÐÈ×ÍÎ-ÊÂÀÍÒÎÂÀÍÍÛÅ ËÎÊÀËÜÍÛÅ
ÒÅÎÐÈÈ ÂÇÀÈÌÎÄÅÉÑÒÂÓÞÙÈÕ ÏÎËÅÉ |
|
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Ñ 324.1à
ÊÂÀÍÒÎÂÀß ÝËÅÊÒÐÎÄÈÍÀÌÈÊÀ. ÝÊÑÏÅÐÈÌÅÍÒÛ ÏÎ ÏÐÎÂÅÐÊÅ ÊÝÄ ÏÐÈ ÂÛÑÎÊÈÕ ÝÍÅÐÃÈßÕ |
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Ñ 324.1á ÑÈËÜÍÛÅ ÂÇÀÈÌÎÄÅÉÑÒÂÈß. ÝËÅÊÒÐÎÌÀÃÍÈÒÍÀß
ÑÒÐÓÊÒÓÐÀ ×ÀÑÒÈÖ. ÀËÃÅÁÐÀ ÒÎÊÎÂ. ÊÈÐÀËÜÍÛÅ ÒÅÎÐÈÈ. ÒÅÎÐÈß ÐÅÄÆÅ |
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Ñ 324.1ã ÊÀËÈÁÐÎÂÎ×ÍÛÅ ÒÅÎÐÈÈ ÏÎËß. ÑÏÎÍÒÀÍÍÎ-ÍÀÐÓØÅÍÍÛÅ
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Ñ 324.1ä
ÊÂÀÍÒÎÂÀß ÕÐÎÌÎÄÈÍÀÌÈÊÀ |
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Ñ 324.2 ÍÅËÎÊÀËÜÍÛÅ È ÍÅËÈÍÅÉÍÛÅ ÒÅÎÐÈÈ
ÏÎËß. ÒÅÎÐÈÈ Ñ ÂÛÑØÈÌÈ ÏÐÎÈÇÂÎÄÍÛÌÈ. ÒÅÎÐÈß Ñ ÈÍÄÅÔÈÍÈÒÍÎÉ ÌÅÒÐÈÊÎÉ |
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ÑÂÎÉÑÒÂÀ ÌÀÒÐÈ×ÍÛÕ ÝËÅÌÅÍÒÎÂ È ÄÈÑÏÅÐÑÈÎÍÍÛÅ ÑÎÎÒÍÎØÅÍÈß |
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Ñ 325 ÑÒÀÒÈÑÒÈ×ÅÑÊÀß ÔÈÇÈÊÀ È
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Ñ 325.4 ÍÅËÈÍÅÉÍÛÅ ÑÈÑÒÅÌÛ. ÕÀÎÑ È
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Ñ 326 ÊÂÀÍÒÎÂÀß ÒÅÎÐÈß ÑÈÑÒÅÌ ÈÇ ÌÍÎÃÈÕ
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