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- W207607079 abstract "We shall show that, given $0leqalphaleqbetaleqbeta^*$, $alpha+betaleqlambda_1leqalpha+beta^*$, and $betaleqlambda_2leqalpha+beta$, there exist compact sets $E_1$, $F_1$, $E_2$, $F_2$ such that $dim_HE_1=alpha$, $dim_HF_1=beta$, $dim_PF_1=beta^*$, $dim_H(E_1times F_1)=lambda_1$; and $dim_PE_2=overline{dim}_BE_2=beta$, $dim_PF_2=overline{dim}_BF_2=alpha$, $dim_P(E_2times F_2)=overline{dim}_B(E_2times F_2)=lambda_2$. Actually, we prove a stronger conclusion in this paper." @default.
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- W207607079 date "2015-01-08" @default.
- W207607079 modified "2023-09-23" @default.
- W207607079 title "Remarks on some dimensions of the Cartesian product sets" @default.
- W207607079 hasPublicationYear "2015" @default.
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