Computer aided design method of egg-type curve in road route design
A computer-aided and route design technology, applied in computing, special data processing applications, instruments, etc., can solve problems such as difficult to find the tangent baseline, difficult to determine the actual parameters, and unable to eliminate the sudden change in the radius of curvature
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Embodiment 1
[0194] refer to figure 2 And Figure 5, the auxiliary design of modifying the C-shaped curve to an oval curve is as follows
[0195] JD 0 -JD 1 Azimuth α 0 =72°42′15″
[0196] JD 1 alpha 1 (Right)=64°40′36.4″ R=275 L s1 =70
[0197]JD 2 alpha 2 (Right)=53°25′12.1" R=136.13687 L s2 =50
[0198] α'=α 0 +(α 1 +α 2 )=190°48′3.5"
[0199] It is currently a C-shaped curve.
[0200] JD 1 x 1 =600Y 1 =500;
[0201] JD 2 x 2 =376.7271616 Y 2 =705.44701255.
[0202] Basic calculation:
[0203] P 1 =0.74242424 (R 1 +E 1 )=(R 1 +P 1 ) / αos(α 1 / 2)=326.3596195
[0204] P 2 =0.765161316 (R 2 +E 2 )=(R 2 +P 2 ) / cos(α 2 / 2)=153.2554885
[0205] Center coordinates: R 1 x 01 =284.8236392 Y 01 =415.2977992
[0206] R 2 x 02 =334.7181487 Y 02 =558.0615058
[0207] beta 01 =7°17′31.88" 3β 01 =21°52′35.65"
[0208] beta 02 =10°31′18.2" 3β 02 =31°33′54.61"
[0209] Design calculation process steps:
[0210] ①. Select point D on the smal...
Embodiment 2
[0266] refer to image 3 and Figure 6 , the oval curve design of the latitude and longitude route design software is as follows
[0267] JD 0 -JD 1 Azimuth α 0 =39°09′16.4"
[0268] JD 1 alpha 1 (Right)=45°01′59.3"R=330 L S1 =80
[0269] JD 2 alpha 2 (Right)=66°49′7.3"R=180.8389L S2 =80
[0270] α'=α 0 +(α 1 +α 2 )=151°0′23″
[0271] JD 1 x 1 =394.6295 Y 1 =327.3237;
[0272] JD 2 x 2 =422.5821 Y 2 =601.9248.
[0273] Basic calculation:
[0274] P 1 =0.80808081 (R 1 +E 1 )=(R 1 +P 1 ) / cos(α 1 / 2)=358.106998
[0275] P 2 =1.474608984 (R 2 +E 2 )=(R 2 +P 2 ) / cos(α 2 / 2)=218.4028171
[0276] Center coordinates: R 1 x 01 =79.41003947 Y 01 =497.2569625
[0277] R 2 x 02 =229.027493 Y 02 =500.7496813
[0278] beta 01 =6°56′41.79" 3β 01 =20°50′5.37"
[0279] beta 02 =12°40′23.99" 3β 02 =38°01′11.97"
[0280] Design calculation process steps:
[0281] ①. Select point D on the small garden, in order to make R C with R 1 C...
Embodiment 3
[0336] refer to Figure 4 and Figure 7 , the road oval curve design is as follows
[0337] Basic data:
[0338] JD 0 -JD 1 Azimuth α 0 =120°13′0.48"
[0339] JD 1 alpha 1(Right)=46°56′42.06" R 1 =100L s1 =30
[0340] JD 2 alpha 2 (Right)=53°48′50.51" R 2 =60L S2 =25
[0341] α'=α 0 +(α 1 +α 2 )=220°58′33″
[0342] JD 1 x 1 =195.3000Y 1 =429.7000;
[0343] JD 2 x 2 =115.0000Y 2 =448.0000.
[0344] Basic calculation:
[0345] P 1 =0.375 (R 1 +E 1 )=(R 1 +P 1 ) / c os (α 1 / 2)=109.4302078
[0346] P 2 =0.43402778 (R 2 +E 2 )=(R 2 +P 2 ) / cos(α 2 / 2)=67.77074442
[0347] Center coordinates: R 1 x 01 =130.49941 Y 01 =341.51919
[0348] R 2 x 02 =131.47421 Y 02 =382.26208
[0349] beta 01 =8°35′39.73" 3β 01 =25°46′59.19"
[0350] beta 02 =11°56′11.85" 3β 02 =35°48′35.55"
[0351] Design calculation process steps:
[0352] ①. Select point D on the small garden and select τ 1 =36°00′00">3β 02 ,
[0353] τ 0 =(α 1 +α...
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