24 



A. HAPKOBT). 



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 hto yKa3aHHbiii iiaMH onpeA'fejfiTejib rie npHBOAHTca ABiibiMT) o6pa30MT> kt> npoB3BeAeHiw ht>- 

 CKOJibKHXi) onpeA'BJiHTejieH h npn 



Kani) wb qacTHOMi. cayqaf,, TaKi. n bt> o6iu,eM-b, iiauin BbiBOAbi othochtch icb MaTeiwaTH- 

 qecKOMy OHiHAaeiio deneHH 



(x l -*- x 2 



x—na) 1 , 



rA'fe whcjio a Mbi onpeAiJiaeM^ ycjiOBienn., qToSbi npn e = 1 sto MareMarnqecKoe owHAaHie He 

 Mowo B03pacraTb 6e3n^enfkj[bR0 BMicrE ct n. 



ycTapiOBnBi nonpejKneiviy, qTo pa3CMa'rpnBae.Yioe MaTeiuainqecKoe o«HAauic motkiio bm- 

 pa3HTb K03*'i>Hii,ieHTOM'L npn z n bt> pa3JiO}KeHiH, no BOspacTawmnun^ CTeneuann, z, 3naqenia npo- 



H3B0AH0H 



£ \f{e ll ,ze- a ") 

 Thi 1 \F(c u ,ze~ a < 1 ) 



npn u = 0, 3aM'BqaeMT>, qTo ajih nepeeecenia saiawqeniH qacTuaro cjiyqaa na oom,Lii uann. HaAO 

 pa3CMaipHBaTb pa3Jio;KeHie *yBKn,iH F(l,z) ea npodbie MHoatHreJio 



F(l,f) = ± (1 -z) (1 - M ) (1 -y,z). . . . 



h AOKa3arb, qTo MHOHtHTejib 1 — z BCTpfeqaeTca bt> 3tomt> pa3.noHtenin TOJibKo oahui pa3i h 

 qxo MOAyJiH qncejn> 



Vu %, 



iweHbuie eAHHHn,bi. 



ApyrnMH cjoBaMH, mm AOJiatHbi y6tAHTbca, qTo CAHHnna oiyauirb npocrbiitnb, a we Kpax- 

 abiMT. Kopeeitf-L ypaBHemfl 



(32) 



Pet.,* Vi P$p.i Py,*x> 



*>«,[*, P^~ y, Py$, 



p,. v Pp, v p^ — y, 



= o 



*) HauiH buboau mojkho pacnpocTpaHiiTt h Ha MHorie H3T> HCKJUoneHHuxT, Hasiii cjiyiaeB-B. 



