ÈÍÔÎÐÌÀÖÈÎÍÍÛÉ ÁÞËËÅÒÅÍÜ "ÑÒÀÒÜÈ" N.45 19.11.2001
28.0 ÁÈÎËÎÃÈß
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28.08 Ýêîëîãèÿ
7. Åôðåìîâ Ê. Ëåêöèè î ïðèðîäå âåùåé. Ýêîëîãè÷åñêîå îáðàçîâàíèå:
ñåêðåòîâ íåò. //Çíàíèå-ñèëà. - 2001.- N.9. - ñ.106-112.
Ñ 131 ÂÛÑØÀß ÀËÃÅÁÐÀ.ËÈÍÅÉÍÀß ÀËÃÅÁÐÀ.ÒÅÎÐÈß ÌÀÒÐÈÖ
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Ñ 132 ÌÀÒÅÌÀÒÈ×ÅÑÊÈÉ ÀÍÀËÈÇ
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Ñ 133.1 ÎÁÛÊÍÎÂÅÍÍÛÅ ÄÈÔÔÅÐÅÍÖÈÀËÜÍÛÅ
ÓÐÀÂÍÅÍÈß.ÄÈÔÔÅÐÅÍÖÈÀËÜÍÛÅ ÓÐÀÂÍÅÍÈß Â ×ÀÑÒÍÛÕ ÏÐÎÈÇÂÎÄÍÛÕ
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22. Marques F. a.o. A Periodically Forced Flow Displaying
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23. Niche C.J. On the Topological Entropy of an Optical
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24. Sun W. Entropy of Orthonormal n-Frame Flows. //Nonlinearity.
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Ñ 133.2à ÍÅËÈÍÅÉÍÛÅ ÓÐÀÂÍÅÍÈß ÌÀÒÅÌÀÒÈ×ÅÑÊÎÉ ÔÈÇÈÊÈ,
ÑÎËÈÒÎÍÛ.
25. Îâ÷èííèêîâ Þ.Í., Âåðåùàãèí Â.Ë. Àñèìïòîòèêà ñëàáî
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32. Davydova T.A., Zaliznyak Y.A. Schrodinger Ordinary Solitons
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Ñ 138 ÃÅÎÌÅÒÐÈß. ÐÈÌÀÍÎÂÀ ÃÅÎÌÅÒÐÈß. ÃÅÎÌÅÒÐÈß
ËÎÁÀ×ÅÂÑÊÎÃÎ
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Ñ 17 ÂÛ×ÈÑËÈÒÅËÜÍÀß ÌÀÒÅÌÀÒÈÊÀ.
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Ñ 3 ÔÈÇÈÊÀ
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Ñ 321 ÊËÀÑÑÈ×ÅÑÊÀß ÌÅÕÀÍÈÊÀ
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Ñ 322 ÒÅÎÐÈß ÎÒÍÎÑÈÒÅËÜÍÎÑÒÈ
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Ñ 322.1 ÎÁÙÀß ÒÅÎÐÈß ÎÒÍÎÑÈÒÅËÜÍÎÑÒÈ È ÃÐÀÂÈÒÀÖÈß
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Ñ 322.2 ÊÎÑÌÎËÎÃÈß.ÃÐÀÂÈÒÀÖÈÎÍÍÛÅ ÂÎËÍÛ
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