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1.
R n n- , : RnPRn/ o - . —
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. 0pq, 1–1/p+1/p0. f(x) — n, [–1,1],
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. . , , : f — ,
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(X k ),k=1,2,... — k 2 >1; (X k ) , E(X k X t )=0 p k<>(p+1) (p,k,l=1, 2, ...) , , ,
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, (fz) , ,
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. - , n=1,2, ...
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We study the large-time behavior and rate of convergence to the invariant measures of the processes dX (t)=b(X) (t)) dt + (X (t)) dB(t). A crucial constant appears naturally in our study. Heuristically, when the time is of the order exp( – )/2 , the transition density has a good lower bound and when the process has run for about exp( – )/2, it is very close to the invariant measure. LetL =(2/2) – U · be a second-order differential operator on d. Under suitable conditions,L z has the discrete spectrum
- \lambda _2^\varepsilon ...and lim \varepsilon ^2 log \lambda _2^\varepsilon = - \Lambda \hfill \\ \varepsilon \to 0 \hfill \\ \end{gathered} $$ " align="middle" vspace="20%" border="0">  相似文献   

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, , , . ., . — s- , . , s- (,s- ) ; n (T), ¦ l (T)¦¦ 2 (T)¦...0, T:EE .
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10.
Let H be a real Hilbert space, :H [0, + ] a proper l.s.c., convex function with Lk:={u H; u2 + (u) k} compact for every k > 0, let > 0 be a given constant and . We prove an existence result for strong solutions to a class of functional differential equations of the form
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11.
Given two side-payment gamesv andw, both defined for the same finite player-setN, the following three welfare criteria are characterized in terms of the datav andw: (A) For everyy C(w) there existsx C(v) such thatyx; (A) For everyxC(v) there existsyC(w) such thatyx; and (B) There existyC(w) andxC(v) such thatyx. (HereC(v) denotes the core ofv.) Given two non-side-payment gamesv andw, sufficient conditions for the criteria (A) and (B) are established, by observing that an ordinal convex game has a large core.In memory of my teacher in Japan, Professor Ryuichi Watanabe, 1928–1986.  相似文献   

12.
, {p n} n=0 (p0=1, n2 n2). : x f(t) V(G)
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A 2-periodic continuous real functionf is said to beperiodically monotone if it has the following property: there exist numbert 1t 2t 3t 1+2 such thatf is nonincreasing fort 1t 2 and nondecreasing int 2tt 3. For any 2-periodic, integrable real functiong with 0 2 |g(t|dt) we define
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A=(a ij) i j=1k-o ,a ij . :
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Letd be a finite positive Borel measure on the interval [0, 2] such that >0 almost everywhere; andW n be a sequence of polynomials, degW n =n, whose zeros (w n ,1,,w n,n lie in [|z|1]. Let d n <> for eachnN, whered n =d/|W n (e i )|2. We consider the table of polynomials n,m such that for each fixednN the system n,m,mN, is orthonormal with respect tod n . If
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