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发表于 2010-9-24 07:23:21
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本帖最后由 chungyuandye 于 2010-9-24 07:28 编辑
- newpt[A_List,B_List]:={A,A+1/3*(B-A),tp[A+1/3*(B-A),A+2/3*(B-A)],A+2/3*(B-A),B}
- tp[{a_,b_},{c_,d_}]:=If[c>=a, {(a^2-c^2+Sqrt[3]Sqrt[(a-c)^2](-b+d))/(2(a-c)), 1/2(b+Sqrt[3]Sqrt[(a-c)^2]+d)},{(a^2-c^2+Sqrt[3]Sqrt[(a-c)^2](b-d))/(2(a-c)),1/2(b-Sqrt[3]Sqrt[(a-c)^2]+d)}];
- Graphics[{Red,Thickness[0.005],Line/@Nest[Partition[DeleteDuplicates[Flatten[newpt@@@#,1]],2,1]&,{{{0,0},{2,0}}},4]},ImageSize->500]
- data={{{0,0},{1,Sqrt[3]}},{{1,Sqrt[3]},{2,0}},{{2,0},{0,0}}}
- Show[Graphics[{Red,Thickness[0.005],Line/@Nest[Partition[DeleteDuplicates[Flatten[newpt@@@#,1]],2,1]&,{data[[#]]},4]},ImageSize->250]&/@{1,2,3}]
- newpt[A_List,B_List]:={A,A+1/5*(B-A),tp[A+1/5*(B-A),A+2/3*(B-A)],A+(1-1/5)*(B-A),B}
- Show[Graphics[{Red,Thickness[0.005],Line/@Nest[Partition[DeleteDuplicates[Flatten[newpt@@@#,1]],2,1]&,{data[[#]]},4]},ImageSize->250]&/@{1,2,3}]
- newpt[S_List,A_List,B_List,T_List]:=newpt[S,A,B,T]=Block[{temp1,temp2,tm,x},
- tm[xx_]={{Cos[xx],Sin[xx]},{-Sin[xx],Cos[xx]}};
- x=Pi/3;
- temp1=Cos[x]*(B-A);
- temp2=-Sin[x]*(B-A);
- {{A,A+temp1.tm[x+Pi/2],A+Sqrt[2]*temp1.tm[x+Pi/4],
- A+temp1.tm[x]},
- {B+temp2.tm[x-Pi/2],B+Sqrt[2]*temp2.tm[x-Pi/2-Pi/4],
- B+temp2.tm[x-Pi/2-Pi/2],B}}
- ]
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