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simulink

于 2017-01-21 发布文件大小:5KB

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下载积分: 1 下载次数: 50

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2017年数学建模美赛B题模型，关于处理交通流的元胞自动机问题( 2017 mathematical modeling contest B problem model，Cellular automata for traffic flow )

文件列表：

The Booth Tolls for Thee
........................\cellular.asv,1479,2016-09-10
........................\cellular.m,1478,2008-01-23
........................\clear_boundary.m,135,2007-12-23
........................\compute_output.m,126,2007-12-23
........................\compute_wait.m,137,2007-12-23
........................\create_entry.m,521,2008-01-23
........................\create_plaza.m,939,2007-12-23
........................\move_forward.m,1215,2007-12-28
........................\new_cars.m,259,2008-01-23
........................\switch_lanes.asv,1107,2007-12-28
........................\switch_lanes.m,1106,2007-12-28
........................\说明.txt,17,2009-01-13

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function pi = solve2(count,m,cc) 借助布冯投针实验仿真求pi的值 pi=0 frq=0 randNo = binornd(1,cc,1,m) pro=zeros(1,count) for j=1:count for i = 1:m if randNo(1,i) == 1 frq = frq + 1 end pro(i) = frq/i end pi = (2*m)/frq pro(j) = pi end pro = pro,num =1:count plot(num,pro) (function pi = solve2 (count, m, cc) to vote with Buffon needle experiment simulation find the value of pi pi = 0 frq = 0 randNo = binornd (1, cc, 1, m) pro = zeros (1, count) for j = 1: count for i = 1: m if randNo (1, i) == 1 frq = frq+ 1 end pro (i) = frq/i end pi = (2* m )/frq pro (j) = pi end pro = pro, num = 1: count plot (num, pro) )

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