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凸轮轮廓曲线.doc

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姓名:雷小舟 班级:机制04班 学号:1103010411 利用VB绘制凸轮轮廓曲线及计算相关直角坐标和压力角 VB程序语言如下: Private Sub Command1_Click() '参数初始化 Dim r0%, r1%, h%, e% Dim a1%, a01%, a2%, a02% r0 = Val(InputBox("请输入基圆半径")) r1 = Val(InputBox("请输入滚子半径")) h = Val(InputBox("请输入升程")) e = Val(InputBox("请输入偏距")) a1 = Val(InputBox("请输入推程运动角")) a01 = Val(InputBox("请输入远休止角")) a2 = Val(InputBox("请输入回程运动角")) a02 = Val(InputBox("请输入近休止角")) Text1.Text = r0 Text2.Text = r1 Text3.Text = h Text4.Text = e Text5.Text = a1 Text6.Text = a01 Text7.Text = a2 Text8.Text = a02 Picture1.Scale (-75, 55)-(75, -55) '建立坐标系 Picture1.Line (0, 50)-(0, -50) Picture1.Line (-55, 0)-(55, 0) '初始化参数 Dim i!, j!, k!, m!, n!, l! Dim a!, b!, c!, d!, f! Const pi = 3.141592653 Dim s#(360), s1#(360) Dim ds#(360), ds1#(360) Dim dx#(360), dy#(360) a = a1 b = a1 + a01 c = a1 + a01 + a2 / 2 d = a1 + a01 + a2 f = 360 j = 0 For i = 0 To a '推程段 s(j) = h * (1 - Cos(pi * i / a1)) / 2 ds(j) = h * pi * Sin(pi * i / a1) / (2 * a1) ds1(j) = ds(j) / 2 s1(j) = s(j) / 2 '按比例定义参数值 j = j + 1 Next i For i = (a + 1) To b '远休段 s(j) = h ds(j) = 0 ds1(j) = 0 s1(j) = s(j) / 2 j = j + 1 Next i For i = (b + 1) To c '回程等减速段 s(j) = h - 2 * h * (i - a1 - a01) ^ 2 / (a2 ^ 2) ds(j) = -4 * h * (i - a1 - a01) / (a2 ^ 2) ds1(j) = ds(j) / 2 s1(j) = s(j) / 2 j = j + 1 Next i For i = (c + 1) To d '回程等加速段 s(j) = 2 * h * (a1 + a01 + a2 - i) ^ 2 / (a2 ^ 2) ds(j) = -4 * h * (a1 + a01 + a2 - i) / (a2 ^ 2) ds1(j) = ds(j) / 2 s1(j) = s(j) / 2 j = j + 1 Next i For i = (d + 1) To f '近休段 s(j) = 0 ds(j) = 0 ds1(j) = 0 s1(j) = s(j) / 2 j = j + 1 Next i '初始化参数' Dim X0#, Y0#, X1#, Y1#, X2#, Y2# Dim X11#, Y12#, X21#, Y22# Dim e1#, r#, p#, q#, r11# Dim s0#, a3#, a03#, a13# '按比例定义参数值' e1 = e / 2 r = r0 / 2 r11 = r1 / 2 s0 = Sqr(r ^ 2 - e1 ^ 2) For i = 1 To 360 dx(i) = (ds1(i) - e) * Sin(i * pi / 180) + (s0 + s1(i)) * Cos(i * pi / 180) dy(i) = (ds1(i) - e) * Cos(i * pi / 180) - (s0 + s1(i)) * Sin(i * pi / 180) Next i '输出理论、实际轮廓线图像及坐标值' X0 = e1: Y0 = s0 For g = 2 To 360 m = g - 1 '求理论轮廓线 X2 = (s1(g) + s0) * Sin(g * pi / 180) + e1 * Cos(g * pi / 180) Y2 = (s1(g) + s0) * Cos(g * pi / 180) - e1 * Sin(g * pi / 180) X1 = (s1(m) + s0) * Sin(m * pi / 180) + e1 * Cos(m * pi / 180) Y1 = (s1(m) + s0) * Cos(m * pi / 180) - e1 * Sin(m * pi / 180) Picture1.Line (X0, Y0)-(X1, Y1) '输出理论轮廓线图 Picture1.Line (X1, Y1)-(X2, Y2) '求实际轮廓线 p = dx(m) / Sqr(dx(m) ^ 2 + dy(m) ^ 2) q = -dy(m) / Sqr(dx(m) ^ 2 + dy(m) ^ 2) p1 = dx(g) / Sqr(dx(g) ^ 2 + dy(g) ^ 2) q1 = -dy(g) / Sqr(dx(g) ^ 2 + dy(g) ^ 2) X11 = X1 - r11 * q Y12 = Y1 - r11 * p X21 = X2 - r11 * q1 Y22 = Y2 - r11 * p1 Picture1.PSet (X11, Y12) '输出实际轮廓线图 '求压力角 a3 = Abs(ds1(m) - e1) / (s1(m) + s0) a03 = Atn(a3) * 180 / pi a13 = Abs(a03) If m Mod 5 = 0 Then Text9.Text = Text9.Text & " " & m & " " & 2 * X1 & " " & 2 * Y1 & " " & 2 * X11 & " " & 2 * Y12 & " " & a13 & " " & vbCrLf '每隔5°输出理论、实际轮廓线坐标值及压力角 End If X0 = X2: Y0 = Y2 Next g End Sub 代码编辑完成之后进行控件编辑,然后运行,图片如下: 凸轮轮廓曲线图单独如下: (内轮廓为凸轮实际轮廓曲线,外轮廓为凸轮理论轮廓曲线) 理论坐标值,实际坐标值及压力角分别如下: 角度 理论坐标X1值 理论坐标Y1值 实际坐标X11值 5 13.3422488649574 37.7654699135133 8.00563520863182 29.3084873143164 (实际坐标Y12值) 14.4275917751835 (压力角) 10 16.6113888240431 36.6201626123094 10.5751606870804 28.6474623245437 14.3395586049324 15 19.8099518319073 35.2947136880551 13.1258634706131 27.856772926096 14.2154851012779 20 22.9390013468958 33.786344231391 15.6611472387024 26.9282949766938 14.0583301511266 25 25.9972138724791 32.0891892397401 18.1814385503099 25.8511081154383 13.8717847601794 30 28.9800857936919 30.1949810103691 20.6835375066202 24.6122140870338 13.6600868103377 35 31.8793010533959 28.0938923077854 23.16012077977 23.1973736101787 13.4278219312224 40 34.6822889682749 25.7755042172997 25.5994160643274 21.5920343882299 13.1797270422329 45 37.3719941167773 23.229858501982 27.985062991446 19.7823196627103 12.9205106604117 50 39.9268720143513 20.4485506973342 30.2961708002451 17.7560436639891 12.6547002911991 55 42.3211155304441 17.4258182420722 32.5075774448079 15.5037177655705 12.3865229198335 60 44.5251080223162 14.1595777289496 34.5903083545665 13.0195095021838 12.1198205174591 65 46.5060902965086 10.6523668774477 36.5122259542568 10.3021162405198 11.8579990820075 70 48.2290200895894 6.91215002731713 38.2388536146616 7.35551647082509 11.6040073161022 75 49.6575950992337 2.95295071320818 39.7343503575917 4.18956455652113 11.3603396435603 80 50.755403980713 -1.20471896705107 40.9626058162162 .820399328117849 11.1290577603493 85 51.4871644002125 -5.53365515911432 41.8884190713341 -2.72935700960609 10.9118250940043 90 51.8200034054071 -9.99999998471846 42.4787204023372 -6.43062582997395 10.7099491725521 95 51.7247331809868 -14.5635261361755 42.703791981655 -10.2481327730858 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