Orthodontic arch wire variable radius circular domain division method based on bending point density
An orthodontic arch wire and point density technology, which is applied in the fields of arch wire, orthodontics, medical science, etc. consider, etc.
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Embodiment 1
[0045] Example 1: as figure 1 , figure 2 , image 3 As shown, this specific embodiment adopts the following technical solutions: a method for dividing a variable radius circle domain of an orthodontic archwire based on the density of bending points, and the specific implementation process of the method is as follows:
[0046] Step 1. Data import of variable radius circle domain division and orthodontic archwire curve conversion:
[0047] Calculate and input the orthodontic archwire curve bending point information set T={t according to the orthodontic archwire curve of the patient with i bending points 1 , t 2 , t 3 , ..., t i}, t i =(x i , y i ,z i )' is the coordinate of the bending point of each orthodontic archwire curve, at each bending point t i The upper robot performs different bending movements, and each orthodontic archwire curve bending point t i Both correspond to a bending point robot bending information unit r i , the robot bending information set of ...
Embodiment 2
[0073] Example 2: as figure 2 , image 3 As shown, in a personalized orthodontic archwire curve containing i=22 bending points, in the process of planning the orthodontic archwire bending sequence based on the bending point density of the orthodontic archwire variable radius circle domain division, it is assumed that The final number of bending circles with reasonable density is n=9, and the number of bending points in each circle is Calculate each reasonable density bending circle in step 6 (a 1 , a 2 , ..., a n ) circle bending point density Obtain the information set of bending point density in circular domain Comparing the bending point densities of the bending circles of various reasonable densities, there is Bend point density with circular domain Arrange the n circular domains in descending order for the index, so as to obtain the information set of curved circular domains with reasonable density in descending order as A 1 ={a 3 , a 1 , a 9 , a 7 , a...
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