Вестник Московского университета. Серия 1. Математика. Механика №4 2015 (160,00 руб.)

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                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                             p                                         Q                   {x|y}    ·                                    ·                                                                                      

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                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                            p                     Q                                                                                                                                                                                                                                                                                                                                                              

Стр.2

    -                - - - - -         - -              -                         -                       - -                   -                                                                                         -              - S0 =0,Sn =(X1 +X2 +...+Xn),   X1,X2,...  -      Xi =    -  -   V (f)= sup 0τN    τ     --  Fk = σ(Xi,i  k)   τ∗       N      [0,N] f(s,m)   - --  Ef(Sτ,MN),            MN =sup 0kN           τ∗ =arg( sup 0τN     -        [0,N]      --  eSt τ -    f(Sτ,MN)= h(eSτ  -    -   ,eMN         ) E(f(Sτ,MN))).    - --   - --             -- Sk  -  -   1,p; −1,q =1−p.  (1) --  (Sk)0kN -- --   Sn  - -   -    --               -    -   [0,t]  -    -   -      St -   -         -   h(eSτ  ,eMN )  - -   -  -   - -          - g : {0, 1,... ,N}→       f(s,m)= g(m−s) - -                 - - -     --             - --- -  -   -   -            -  -   

Стр.3