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    [分享]绝对随机网点分布(excel之vba) [复制链接]

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    离线safeng1122
     
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    只看楼主 倒序阅读 楼主  发表于: 2013-04-08
    想学习的请研究下,直接给程序就没意思了,由于公司想做一套导光板模具,没有现成的软件可用,就自己做了较简单的程序,虽然简单,但基本功能已经满足了导光板网点设计的要求;具备功能:任意多边形区域;含有光轴,且可以根据光源调整;网点密度可沿光轴方向调整,效果图如下: .xWaS8f  
    yNow hh  
    `:*2TLxIk  
     
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    离线safeng1122
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    只看该作者 1楼 发表于: 2013-04-08
    关键点说几个: P.C?/7$7Z+  
    1.区域是由点围成的,所以EXCEL中需要定义点的坐标(区域) 1n[)({OQ  
    2.需要定义光轴的方向;简便的方法就是指定光源坐标,及网点区域坐标,这样光轴就确定了 mL2J  
    3.网点区域密度可调;把区域分成若干小块,每块的密度不同即可 rDhQ3iCqo  
    离线safeng1122
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    只看该作者 2楼 发表于: 2013-04-08
    以下是几个重要的函数: -^2p@^  
    1.判断点在区域中函数 WoN},oT[i  
    2.计算夹角函数 +]A,fmI.  
    3.转置函数 \}v@!PQl  
    4.得到区域中心点,及区域半径函数 {)lZfj}l  
    5.再有就是若干个点抽取其中一部分;或者采用随机分布(该方法会有重合点,所以没采用) ; F'IS/ttX  
    6.文件开启与关闭,这个最常见了,就不说了
    离线safeng1122
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    只看该作者 3楼 发表于: 2013-04-08
    '计算夹角函数 /y{: N  
    Function ff_angle(x1 As Single, y1 As Single, x2 As Single, y2 As Single, x3 As Single, y3 As Single) As Single tj~r>SRb+  
       cax = x2 - x1 @9| jY1  
       cay = y2 - y1 ElUFne=  
       cbx = x2 - x3 5?SE?VC=t  
       cby = y2 - y3 ?V8Fgd  
       mo_jj = cax * cbx + cay * cby UX63BA  
       mo_ca = Sqr(cax * cax + cay * cay) X^N6s"2  
       mo_cb = Sqr(cbx * cbx + cby * cby) 8c-ys-"#  
       cos_acb = mo_jj / (mo_ca * mo_cb) QOktIH  
       'ff_cos = cos_acb W9Azp8)p]  
       If cos_acb >= 1 Then y EfAa6  
       nn = 0 9DhM 9VU  
       ElseIf cos_acb <= -1 Then Hq 5#.rZ#  
       nn = 3.14159265258979 d9:I.SA)E  
       Else #~nXAs]Q  
       nn = Atn(-cos_acb / Sqr(-cos_acb * cos_acb + 1)) + 2 * Atn(1) Ve%ua]qA  
       End If ~ Ze!F"  
       'ff_angle = nn yZ,pH1  
       ff_angle = nn * 180 / 3.14159265258979 >8I~i:hn  
    End Function
    离线safeng1122
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    只看该作者 4楼 发表于: 2013-04-08
    '判断点在区域内函数 DSRc4 |L  
    Function point_in(p1x As Single, p1y As Single, p2x As Single, p2y As Single, p3x As Single, p3y As Single, p4x As Single, p4y As Single, ppx As Single, ppy As Single) As Boolean W`9{RZ'  
    Dim aob, boc, cod, doa, sum As Single C;HEv q7  
      If ppx = p1x And ppy = p1y Then k{;?>=FH!  
         point_in = True *Ci&1Mu^Z  
         Exit Function kR %,:   
      End If 2QbKh)   
      If ppx = p2x And ppy = p2y Then 9ns( F:  
         point_in = True Tx K v!-1  
         Exit Function qzxWv5UH  
      End If )u Hat#  
       If ppx = p3x And ppy = p3y Then drjNK!XL@  
         point_in = True a. D cmy{  
         Exit Function @-S7)h>~  
      End If .jqil0#)Y"  
         W)r|9G8T  
        aob = ff_angle(p1x, p1y, ppx, ppy, p2x, p2y) seK;TQ3/7  
        boc = ff_angle(p2x, p2y, ppx, ppy, p3x, p3y) c!6v-2ykv  
        cod = ff_angle(p3x, p3y, ppx, ppy, p4x, p4y) oQ]FyV  
        doa = ff_angle(p4x, p4y, ppx, ppy, p1x, p1y) D.{vuftu  
        sum = aob + boc + cod + doa T DR|*Cs  
        If 360.01 > sum And sum > 359.99 Then w,j!%N  
           point_in = True N*Q*>q  
        Else >g!$H}\  
           point_in = False q[qX O5  
        End If 3Y)z{o>P  
    End Function
    离线safeng1122
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    只看该作者 5楼 发表于: 2013-04-08
    '得到点半径,得到交点坐标函数 +76ao7d.  
    Function rr(p1x As Single, p1y As Single, p2x As Single, p2y As Single, p3x As Single, p3y As Single, p4x As Single, p4y As Single) As Single() 9s5s;ntz"  
        '求得中心点坐标 _X?_|!;J  
    Dim tt As String J3aom,$o  
    Dim rt(3) As Single 63\ CE_p  
        '判断是否平行 sSKD"  
       acx = p3x - p1x C3=0 st$  
       acy = p3y - p1y 8SroA$^n  
       bdx = p4x - p2x ] rqx><!  
       bdy = p4y - p2y mm#UaEp  
       If acx * bdy = acy * bdx Then <^> nR3E  
          rt(0) = 0 s7}-j2riq  
          Exit Function (bI/s'?K  
       Else )Az0.}  
          '判断斜率存在否 8v/,< eARJ  
          If p1x = p3x And p2x <> p4x Then mnZfk  
             tt = "ac_n_bd_y" b (H J|  
          ElseIf p1x <> p3x And p2x = p4x Then y]R+/  
             tt = "ac_y_bd_n" e9'0CH<  
          ElseIf p1x <> p3x And p2x <> p4x Then t 4M-;y  
             tt = "ac_y_bd_y" a|y'-r90  
          End If tIV9Y=ckr0  
        Select Case tt _8PNMbv{  
             Case "ac_n_bd_y" % mPv1$FH  
                'bd线段方程 Y#9bM $x7  
                k_bd = bdy / bdx GK6~~ga=  
                b_bd = p2y - k_bd * p2x M7Xn=jc  
                p_x = p1x _ j'm2BA O  
                p_y = k_bd * p_x + b_bd D5Rp<PBq,  
             Case "ac_y_bd_n" 0r$n  
                'ac线段方程 er BerbEEH  
                k_ac = acy / acx Zonn  
                b_ac = p1y - k_ac * p1x j7I?K :op=  
                p_x = p2x j)ln"u0R^B  
                p_y = k_ac * p_x + b_ac (8ct'Q;  
            Case "ac_y_bd_y" k&[6Ld0~56  
               'ac,bd线段都要求 0RSzDgX  
               k_ac = acy / acx ]T5\LNyN  
               b_ac = p1y - k_ac * p1x 4k{xo~+%,  
               k_bd = bdy / bdx Z-}A "n  
               b_bd = p2y - k_bd * p2x NuF?:L[  
               p_x = -(b_bd - b_ac) / (k_bd - k_ac) ^u90N>Dvq  
               p_y = k_ac * p_x + b_ac yfqe6-8U  
            End Select \AI-x$5R*  
          rt(1) = p_x +>yh` Zb  
          rt(2) = p_y C %j%>X`  
         A ^hafBa  
    '计算最大半径 )iC@n8f7o  
       rr1 = (p1x - p_x) * (p1x - p_x) + (p1y - p_y) * (p1y - p_y) k=p[Mlic/  
       rr2 = (p2x - p_x) * (p2x - p_x) + (p2y - p_y) * (p2y - p_y) b ~]v'|5[  
       rr3 = (p3x - p_x) * (p3x - p_x) + (p3y - p_y) * (p3y - p_y) D\J.6W  
       rr4 = (p4x - p_x) * (p4x - p_x) + (p4y - p_y) * (p4y - p_y) D8*6h)~  
    Dim bb(5) As Single vqoK9  
      bb(1) = rr1 Z{ 9Io/  
      bb(2) = rr2 mss.\  
      bb(3) = rr3 ON>l%Ae4G  
      bb(4) = rr4 p74Nd4U$s  
      nb = rr1 XCyb[(4  
    For i = 1 To 4 k MV1$  
        If nb <= bb(i) Then  (t@!0_5  
           nb = bb(i) vaVV 1  
        End If L|b[6[XTHL  
    Next i hhU\$'0B-  
        rt(0) = Sqr(nb) !"hzGgOOX  
        rr = rt() yP` K [/  
      End If g#1 Y4  
             ^)`e}}  
    End Function
    离线lifei0715
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    只看该作者 6楼 发表于: 2013-04-08
    高手啊.人才啊.
    离线safeng1122
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    只看该作者 7楼 发表于: 2013-04-09
    回 lifei0715 的帖子
    lifei0715:高手啊.人才啊. (2013-04-08 19:15)  \O,yWyU4  
    4+p1`  
    有热压工艺方面的人才或者资料分享下; nKEw$~F  
    我公司主要做透镜类产品,现在有客户要审核我公司的导光膜工艺,头疼 OJM2t`}_t  
    离线windcgp86
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    只看该作者 8楼 发表于: 2013-04-10
    高手真多!
    离线allansweruni
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    只看该作者 9楼 发表于: 2013-04-11
    楼主威武霸气.