Space variable-radius spherical domain division method for orthodontic arch wire bending sequence planning
An orthodontic arch wire and variable radius technology, which is applied in the fields of arch wire, orthodontics, medical science, etc., can solve the problem of lack of space orthodontic arch wire curve bending planning and other problems
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Embodiment 1
[0043] Embodiment 1: as figure 1 , figure 2 , image 3 As shown, the specific implementation mode adopts the following technical solution: a space variable radius sphere division method for orthodontic archwire bending sequence planning, the specific implementation process of the method is as follows:
[0044] Step 1. Data import of variable radius sphere division:
[0045] According to the orthodontic archwire curve with i bending points of the patient, calculate and input the orthodontic archwire curve bending point information set T={t 1 , t 2 , t 3 ,...,t i},t i =(x i ,y i ,z i )' is the coordinates of each orthodontic archwire curve bending point, at each bending point t i The upper robot performs different bending movements, each orthodontic archwire curve bending point t i Each corresponds to a bending point robot bending information unit r i , the robot bending information set of the input bending point is R={r 1 , r 2 , r 3 ,...,r i}, r i =(x i ,y ...
Embodiment 2
[0068] Embodiment 2: as figure 2 , image 3 As shown, in the planning process of orthodontic archwire bending sequence planning for a personalized orthodontic archwire curve containing i=18 bending points to divide the plane variable radius sphere, it is assumed that the number of reasonable bending spheres finally obtained The number is n=6, and the numbers of bending points in each sphere are respectively In step 6, calculate each reasonable curved spherical domain (a 1 , a 2 ,...,a n ) spherical bending point density Obtain the spherical bending point density information set Comparing the bending point density of each reasonable bending sphere, there is Spherical Bending Point Density Arrange the n spheres in descending order as an indicator, so as to obtain the information set of descending reasonable curved spheres as A 1 ={a 5 , a 2 , a 3 , a 4 , a 1 , a 6}, stipulates that in any bending area, the order of bending points corresponding to the angle-to...
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