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 ÍÎÂÎÑÒÈ ÑÂÐÒ

 
Oraux X Ens Analyse 4 24.djvu  
11.03.2026

 Ãîñóäàðñòâåííîé ïóáëè÷íîé èñòîðè÷åñêîé áèáëèîòåêå Ðîññèè (ã. Ìîñêâà, Ñòàðîñàäñêèé ïåð., 9, ñòð. 1) â 17-00 ñîñòîèòñÿ êðóãëûé ñòîë ïî òåìå «Ãåíåàëîãèÿ â ñîâðåìåííîé Ðîññèè».


 ìåðîïðèÿòèè ïðèìóò ó÷àñòèå: ÷ëåí Ïîïå÷èòåëüñêîãî ñîâåòà ÑÂÐÒ, äèðåêòîð ÃÏÈÁ Ðîññèè êàíäèäàò ïåäàãîãè÷åñêèõ íàóê Ìèõàèë Äìèòðèåâè÷ Àôàíàñüåâ, ÷ëåí Ïîïå÷èòåëüñêîãî ñîâåòà ÑÂÐÒ, ïðåäñåäàòåëü Èñòîðèêî-ðîäîñëîâíîãî îáùåñòâà â Ìîñêâå, ïðåçèäåíò Ðîññèéñêîé ãåíåàëîãè÷åñêîé ôåäåðàöèè, êàíäèäàò èñòîðè÷åñêèõ íàóê Ñòàíèñëàâ Âëàäèìèðîâè÷ Äóìèí.

 


Oraux X Ens Analyse 4 24.djvu

 
Oraux X Ens Analyse 4 24.djvu  
10.03.2026

Ñîñòîèòñÿ î÷åðåäíàÿ âñòðå÷à â ðàìêàõ ïðîñâåòèòåëüñêîãî ïðîåêòà ÑÂÐÒ «Èç æèçíè íàøèõ ïðåäêîâ». Âñòðå÷à ïðîéä¸ò â î÷íîì ôîðìàòå â ïîìåùåíèè áèáëèîòåêè ¹146 ïî àäðåñó: Ìîñêâà, óë. Ãåíåðàëà Áåëîâà, ä.29, ê.3 (ì. Äîìîäåäîâñêàÿ), â 19:00.


Òåìà âñòðå÷è: «Ìîÿ ìàìà Ìîðîõîâåö è å¸ ïðåäêè Øåìåòîâû è Ïîòàïüåâû».

ÌÎÐÎÕÎÂÅÖ ÌÈÕÀÈË ÀÍÄÐÅÅÂÈ× – ó÷àñòíèê ÑÂÐÒ, êàíäèäàò òåõíè÷åñêèõ íàóê, äâàäöàòü ëåò ïîñâÿòèë èçó÷åíèþ ñåìåéíîé ðîäîñëîâíîé. Äîêëàä÷èê ðàññêàæåò, êàê åãî ìàìà ïðîáóäèëà â íåì èíòåðåñ ê ãåíåàëîãèè è êàê îí äîïîëíèë å¸ ðàññêàçû ñîáñòâåííûìè àðõèâíûìè èññëåäîâàíèÿìè è èíôîðìàöèåé, ïîëó÷åííîé îò ïîòîìêîâ å¸ çíàìåíèòûõ äâîþðîäíûõ áðàòüåâ Íåêðàñîâûõ è Íàãàòêèíûõ.

Âûñòóïëåíèå áóäåò ñîïðîâîæäàòüñÿ ïðåçåíòàöèåé.

Ïðèãëàøàþòñÿ âñå æåëàþùèå, ïðîñüáà íå îïàçäûâàòü.

 


Oraux X Ens Analyse 4 24.djvu

 
Oraux X Ens Analyse 4 24.djvu  
08.03.2026

Óâàæàåìûå êîëëåãè, ìèëûå æåíùèíû!
Ïîçäðàâëÿåì âàñ ñ Ìåæäóíàðîäíûì æåíñêèì äíåì 8 Ìàðòà!


Æåëàåì âàì âåñåííåãî òåïëà, îòëè÷íîãî íàñòðîåíèÿ, áîäðîñòè äóõà, íåçàáûâàåìûõ ìîìåíòîâ.

Ïóñêàé âàøè ìå÷òû ñáûâàþòñÿ, â ñåðäöå âñåãäà áóäåò ðàäîñòü è ëþáîâü, à èñêðÿùàÿñÿ óëûáêà âàñ íå ïîêèäàåò!

Ìóæñêîé êîëëåêòèâ ÑÂÐÒ
 


Oraux X Ens Analyse 4 24.djvu

 
Oraux X Ens Analyse 4 24.djvu  
05.03.2026

Cîñòîÿëàñü òîðæåñòâåííàÿ öåðåìîíèÿ âðó÷åíèÿ íàãðóäíûõ çíàêîâ â ÷åñòü þáèëåÿ îñíîâàíèÿ ãîðîäà Ïåòðîïàâëîâñêà-Êàì÷àòñêîãî.


Çà âêëàä â ðàçâèòèå ãîðîäñêîãî îêðóãà ïðåäñòàâèòåëü ÑÂÐÒ íà Äàëüíåì Âîñòîêå, ÷ëåí Ñîþçà ïèñàòåëåé è Ñîþçà êèíåìàòîãðàôèñòîâ Ðîññèè, ÷ëåí Ðóññêîãî ãåîãðàôè÷åñêîãî îáùåñòâà, êðàåâåä Ñåðãåé Èâàíîâè÷ Âàõðèí (ã. Ïåòðîïàâëîâñê-Êàì÷àòñêèé) íàãðàæäåí íàãðóäíûì çíàêîì «285 ëåò Ïåòðîïàâëîâñêó-Êàì÷àòñêîìó».

 


Oraux X Ens Analyse 4 24.djvu

 
Oraux X Ens Analyse 4 24.djvu  
04.03.2026

Ïîëíîñòüþ îáíîâëåíû ôóíêöèîíàëüíûå âîçìîæíîñòè áàçû äàííûõ ïðîåêòà ÑÂÐÒ «Ïåðâàÿ ìèðîâàÿ âîéíà, 1914-1918 ãã.».


Ðåîðãàíèçàöèþ ñèñòåìû ïîèñêà îñóùåñòâèë ÷ëåí ÑÂÐÒ Îëåã Âàëåðüåâè÷ Áèáèêîâ.

 


Oraux X Ens Analyse 4 24.djvu

 
Oraux X Ens Analyse 4 24.djvu  
03.03.2026

 Ìîñêâå ó ÷àñîâíè â ÷åñòü èêîíû Áîæèåé Ìàòåðè «Çíàìåíèå» è ñâÿòîãî áëàãîâåðíîãî êíÿçÿ Àëåêñàíäðà Íåâñêîãî – ïàìÿòíèêå ãðåíàäåðàì, ïàâøèì ïîä Ïëåâíîé, ñîñòîÿëîñü òîðæåñòâåííîå ïîìèíîâåíèå âîèíîâ, îòäàâøèõ ñâîþ æèçíü â Ðóññêî-òóðåöêîé âîéíå 1877-1878 ãîäîâ.


Íà ìåðîïðèÿòèè, ïîñâÿùåííîì 148-é ãîäîâùèíå ïîáåäû íàä Îñìàíñêîé èìïåðèåé, ïîáûâàëà ïðåäñòàâèòåëü ÑÂÐÒ ïî âíåøíèì ñâÿçÿì Èðèíà Âÿ÷åñëàâîâíà Êåïàíîâà (ã. Ìîñêâà). Îíà ðàññêàçàëà î ðîäñòâåííèêå – ó÷àñòíèêå Ðóññêî-òóðåöêîé âîéíû.

 


Oraux X Ens Analyse 4 24.djvu

 
Oraux X Ens Analyse 4 24.djvu  
01.03.2026

 Ãîñóäàðñòâåííîé îáëàñòíîé äåòñêîé áèáëèîòåêå èìåíè Ò. À. Ìàâðèíîé (ã. Íèæíèé Íîâãîðîä, óë. Çâåçäèíêà, ä. 5) ïðè ïîääåðæêå Íèæåãîðîäñêîãî îòäåëåíèÿ Ñîþçà Âîçðîæäåíèÿ Ðîäîñëîâíûõ Òðàäèöèé ñîñòîÿëèñü î÷åðåäíûå ãåíåàëîãè÷åñêèå ïîñèäåëêè â ðàìêàõ ïðîñâåòèòåëüñêîãî ïðîåêòà «Â ïîèñêàõ êîðíåé».


 ïðîãðàììå:

- ÷ëåí Ñîþçà æóðíàëèñòîâ Ðîññèè, äåéñòâèòåëüíûé ÷ëåí îáùåñòâà «Íèæåãîðîäñêèé êðàåâåä» Ñòàíèñëàâ Àëåêñàíäðîâè÷ Ñìèðíîâ âûñòóïèë ñ äîêëàäîì "Íîâûå ïðîåêòû Íèæåãîðîäñêîãî îáùåñòâà êðàåâåäîâ «Îò÷èíà»" è ïðåäñòàâèë êíèãó «Âîçâðàù¸ííûå èìåíà. Áîëüøîé íèæåãîðîäñêèé íåêðîïîëü».

 


Oraux X Ens Analyse 4 24.djvu

 
Oraux X Ens Analyse 4 24.djvu  
28.02.2026

 áèáëèîòåêå ¹ 131 ðàéîíà Ìàðüèíî (ã. Ìîñêâà, óë. Áðàòèñëàâñêàÿ, ä. 26) íà çàñåäàíèè Ëèòåðàòóðíî-òâîð÷åñêîãî îáúåäèíåíèÿ «Ìàðüèíñêàÿ ìóçà» ïðîøåë òâîð÷åñêèé âå÷åð ïðåäñòàâèòåëÿ ÑÂÐÒ ïî âíåøíèì ñâÿçÿì Èðèíû Âÿ÷åñëàâîâíû Êåïàíîâîé (ã. Ìîñêâà).


Èðèíà Âÿ÷åñëàâîâíà ïåðåäàëà â áèáëèîòåêó êíèãó «Ìû èì îáÿçàíû æèçíüþ», âûïóùåííóþ ÑÂÐÒ, â êîòîðîé îïóáëèêîâàíî øåñòü ñòàòåé î å¸ ðîäñòâåííèêàõ – ó÷àñòíèêàõ Âåëèêîé Îòå÷åñòâåííîé âîéíû.

 


Oraux X Ens Analyse 4 24.djvu

 
 
Oraux X Ens Analyse 4 24.djvu
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Oraux X Ens Analyse 4 24.djvu
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Oraux X Ens Analyse 4 24.djvu
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Oraux X Ens Analyse 4 24.djvu
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Oraux X Ens Analyse 4 24.djvu Here

If you want a strictly positive constant ( C ), take ( f(t) = t ) and look at subsequence ( n = 2k\pi ) not possible, but better: ( f(t)=1 ) fails ( f(0)=0 ). Try ( f(t)=t ): Then ( \limsup n|I_n| = 1 ), so not ( o(1/n) ). If ( f \in C^2 ) and ( f'(0)=0 ) Integrate by parts twice. First as before: [ I_n = \frac1n \int_0^1 f'(t) \cos(nt) dt - \fracf(1)\cos nn. ] Now integrate by parts again on ( J_n := \int_0^1 f'(t) \cos(nt) dt ).

Better: By Riemann–Lebesgue lemma, for any ( g \in L^1 ), ( \int g(t) \cos(nt) dt \to 0 ). Here ( g = f' \in L^1 ). Therefore [ \int_0^1 f'(t) \cos(nt) , dt \to 0. ] Hence [ I_n = \frac1n \cdot o(1) = o\left(\frac1n\right). ] Example with ( I_n \sim C/n ) Take ( f(t) = t ). Then ( f(0)=0 ), ( f \in C^1 ). Oraux X Ens Analyse 4 24.djvu

Thus ( I_n = o(1/n^2) ).

Thus [ I_n = -\frac\cos nn + \frac\sin nn^2. ] As ( n \to \infty ), ( I_n = -\frac\cos nn + o\left(\frac1n\right) ). The amplitude of ( I_n ) is ( \sim \frac1n ) up to a bounded oscillatory factor. Indeed ( |I_n| \sim \fracn ), not ( C/n ) with constant sign, but in the sense of equivalence modulo ( o(1/n) ), it's ( O(1/n) ) and not ( o(1/n) ). If you want a strictly positive constant (

[ J_n = \left[ f'(t) \frac\sin(nt)n \right]_0^1 - \frac1n \int_0^1 f''(t) \sin(nt) dt. ] Boundary: at ( t=1 ): ( f'(1) \sin n / n ); at ( t=0 ): ( f'(0) \cdot 0 / n = 0 ). So ( J_n = O(1/n) ). First as before: [ I_n = \frac1n \int_0^1

Let ( u = f'(t) ), ( dv = \cos(nt)dt ), ( du = f''(t) dt ), ( v = \frac\sin(nt)n ).

The integral term: ( \left| \int_0^1 f'(t) \cos(nt) , dt \right| \leq \int_0^1 |f'(t)| dt < \infty ), hence it is bounded. Thus the whole integral term is ( O(1/n) ). Wait — but we need ( o(1/n) ), not just ( O(1/n) ).


 
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