通过数组 *** 作有效搜索包含子排列的排列?

通过数组 *** 作有效搜索包含子排列的排列?,第1张

通过数组 *** 作有效搜索包含子排列的排列?

方法1

[val,ind] = max(bsxfun(@eq,permute(M,[4 2 1 3]),permute(N,[2 3 4 1])),[],2)matches = squeeze(all(diff(ind,1)>0,1).*all(val,1))out1 = any(matches,2) %// Solution - 1out2 = sum(matches,1) %// Solution - 2

方法#2

另一种避免

permuting N
并且可能更长寿的方法
N
-

[val,ind] = max(bsxfun(@eq,N,permute(M,[3 4 1 2])),[],4)matches = squeeze(all(diff(ind,[],2)>0,2).*all(val,2))out1 = any(matches,1) %// Solution - 1out2 = sum(matches,2) %// Solution - 2

方法#3

适用于大数据量的内存分配方法-

out1 = false(size(M,1),1);  %// Storage for Solution - 1out2 = zeros(size(N,1),1);  %// Storage for Solution - 2for k=1:size(N,1)    [val3,ind3] = max(bsxfun(@eq,N(k,:),permute(M,[1 3 2])),[],3);    matches = all(diff(ind3,[],2)>0,2).*all(val3,2);    out1 = or(out1,matches);    out2(k) = sum(matches);end

方法#4

适用于GPU的内存分配方法-

gM = gpuArray(M);gN = gpuArray(N);gout1 = false(size(gM,1),1,'gpuArray');  %// GPU Storage for Solution - 1gout2 = zeros(size(gN,1),1,'gpuArray');  %// GPU Storage for Solution - 2for k=1:size(gN,1)    [val3,ind3] = max(bsxfun(@eq,gN(k,:),permute(gM,[1 3 2])),[],3);    matches = all(diff(ind3,[],2)>0,2).*all(val3,2);    gout1 = or(gout1,matches);    gout2(k) = sum(matches);endout1 = gather(gout1);  %// Solution - 1out2 = gather(gout2);  %// Solution - 2

现在,这种GPU方法已经吹走了所有其他方法。它使用

M : 320000X5
N :2100X3
(与您的输入大小相同)运行,并用随机整数填充。使用
GTX 750 Ti
,只需花
13.867873 seconds
!!
因此,如果您的GPU具有足够的内存,这可能也是您的制胜法宝。


方法5

适用于GPU的极端存储方式

gM = gpuArray(M);gN = gpuArray(N);gout1 = false(size(gM,1),1,'gpuArray');  %// GPU Storage for Solution - 1gout2 = zeros(size(gN,1),1,'gpuArray');  %// GPU Storage for Solution - 2for k=1:size(gN,1)    [val2,ind2] = max(bsxfun(@eq,gM,permute(gN(k,:),[1 3 2])),[],2);    matches = all(diff(ind2,[],3)>0,3).*all(val2,3);    gout1 = or(gout1,matches);    gout2(k) = sum(matches);endout1 = gather(gout1);  %// Solution - 1out2 = gather(gout2);  %// Solution - 2


欢迎分享,转载请注明来源:内存溢出

原文地址: https://outofmemory.cn/zaji/5623052.html

(0)
打赏 微信扫一扫 微信扫一扫 支付宝扫一扫 支付宝扫一扫
上一篇 2022-12-15
下一篇 2022-12-15

发表评论

登录后才能评论

评论列表(0条)

保存