richine001 发表于 2013-3-27 14:13:19

求算法,将箍筋改成水平筋模式,并删除原箍筋(已经实现)

本帖最后由 richine001 于 2013-4-5 13:33 编辑




遇到这样的问题,将箍筋样式改成水平筋样式,如下图:
并有一下四种情况:






data:image/png;base64,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


data:image/png;base64,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
求大侠们给我力量,给我帮助,我的思路是(1)获取箍筋(轻多义线)的坐标,并顺时针排序(2)指定pt1,绘制水平筋,删除原始箍筋,不知道可行否??????




http://bbs.mjtd.com/xwb/images/bgimg/icon_logo.png 该贴已经同步到 richine001的微博

eachy 发表于 2013-3-27 15:04:49

command:rotate

richine001 发表于 2013-3-27 15:21:26

不是哈,是将(a)形式改变成(b)形式哈

richine001 发表于 2013-3-28 11:12:03

没人给予帮助

hdlyt11 发表于 2019-7-5 15:55:59

麻烦问下,如何解决的?

etoxp 发表于 2019-7-5 23:57:02

怎么会有这种需求,太小众了,数量不多的话直接画一下、复制修改改还快些吧。。。。
页: [1]
查看完整版本: 求算法,将箍筋改成水平筋模式,并删除原箍筋(已经实现)