Orthodontic Springs
Orthodontic spring are used in a variety of
ways. In our profession we are very thankful for Hooke's
Law,
the spring equation that states Fs=kx where Fs is
the force of the spring and K is the spring stiffness
constant and x is the amount a spring is compressed. In
this case potential energy in the spring is
transferred to the teeth which loosens the ligaments that hold
them in place allowing the teeth to
move
through bone. Another key to making sure he teeth move
where you want them is to be precise
with the spring
placement. There are many ways to do this. Springs
can be attached to the brackets
or
wires allowing constant force on the teeth (w=fd). They
can be placed from a tooth to the bone
using a TAD (temporary
anchor device) that is a small screw placed into the bone. This
allows for torque
or
pressure to be placed on one tooth in particular without needing
a counter force of other teeth that
we do not want moved. A very common spring
used in the open coil spring which is placed around the
wire
between teeth creating pressure on both teeth it is in between
allowing them to be pushed aside
making room for a
tooth pushed out of alignment and otherwise blocked by other
teeth. Closed coil
springs are used to attach to brackets that
have excess space that needs to be closed. The last
example of springs
used I would like to talk about is used on an appliance such as
a retainer. In the
example to the bottom left this hawley
retainer has springs that fit behind the left central incisor
that
will push it
forward. This is used if post-treatment a tooth has slid
out of its ideal position. In each of
these cases placement is
very important depending on the direction the tooth is
moved. Springs are
very often used to realign a "crooked"
tooth by rotating it based on the placement of force on the
tooth, this can be
calculated using the formula for force and direction
W=Fdcosð. In this calculation
we have the magnitude of
Force times the magnitude of direction times the angular
distance between the direction of F and d.