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THE PACKING MEASURE OF A CLASS OF GENERALIZED SIERPINSKI CARPET
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作者 JiaBaoguo ZhuZhiwei 《Analysis in Theory and Applications》 2004年第1期69-76,共8页
For 1/4< a <(?)/4, let S1(x) =ax, S2(x)=1-a+ax, x∈[0,1]. Ca is the attractor of the iteratedfunction system {S1,S2}, then the packing measure of Ca×Ca isPs(a)(Ca×Ca) = 4·2s(a)(1-a)s(a),where s(a)... For 1/4< a <(?)/4, let S1(x) =ax, S2(x)=1-a+ax, x∈[0,1]. Ca is the attractor of the iteratedfunction system {S1,S2}, then the packing measure of Ca×Ca isPs(a)(Ca×Ca) = 4·2s(a)(1-a)s(a),where s(a) = -loga4. 展开更多
关键词 SELF-SIMILAR packing dimension and measure generalized sierpinski carpet
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