A method for dividing the circular domain of orthodontic archwires with variable radius based on the density of bending points
An orthodontic archwire and point density technology, which is applied in the fields of archwire, orthodontics, medical science, etc., can solve the problem of digital bending of difficult orthodontic archwires, poor rationality of bending sequence planning methods, and low bending difficulty, etc. problem, to achieve the effect of improving operability and accuracy, improving planning efficiency, and simplifying the division process
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Embodiment 1
[0045] Embodiment 1: as figure 1 , figure 2 , image 3 As shown, the specific implementation mode adopts the following technical solution: a method for dividing the circle area of orthodontic arch wire with variable radius based on the bending point density, and the specific implementation process of the method is as follows:
[0046] Step 1. Data import of variable radius circular domain division and orthodontic archwire curve conversion:
[0047] 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...
Embodiment 2
[0073] Embodiment 2: as figure 2 , image 3 As shown, in the planning process of orthodontic archwire bending sequence planning based on bending point density orthodontic archwire variable radius circle domain division on a personalized orthodontic archwire curve containing i=22 bending points, it is assumed that The number of reasonable density bending circles finally obtained is n=9, and the number of bending points in each circle is respectively In step 6, calculate each reasonable density bending circle (a 1 , a 2 ,...,a n ) of the bending point density in the circular domain Obtain the information set of bending point density in the circular domain Comparing the bending point density of each reasonable density bending circle, there is Dot Density in Circle Domain Arrange the n circular domains in descending order as an indicator, so as to obtain a descending order of reasonable density and make the circular domain information set A 1 ={a 3 , a 1 , a 9 ,...
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