摘要
In this paper we investigate the asymptotic bebaviour of μ-average n-widths of integral operator K on the Wiener space. where K is the inverse operator of an ordinary linear differential operator L of order m. For 1≤p.q<∞ C_n^a(K,W)_(p,q)a_n^a(K,W)_(p,q)n^(-(m)-(1/2) and for p∈(1,∞), q∈(2,∞) d_n^a(K; W)_(p.q)n^(-(m)-(1/2)).
In this paper we investigate the asymptotic bebaviour of μ-average n-widths of integral operator K on the Wiener space. where K is the inverse operator of an ordinary linear differential operator L of order m. For 1≤p.q<∞ C_n^a(K,W)_(p,q)a_n^a(K,W)_(p,q)n^(-(m)-(1/2) and for p∈(1,∞), q∈(2,∞) d_n^a(K; W)_(p.q)n^(-(m)-(1/2)).
基金
Supported by the Fund. of Dooctoral program of NECC.
