Biological Mechanisms of Tooth Movement. Группа авторов

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that these effects originate in tropocollagen molecules, or in molecules no larger than 50 Å in diameter. However, the hypothesis claiming that piezoelectricity is a major determinant of bone remodeling is weakened by the following:

       The generated electric potential is dependent on a strain gradient, and this was not taken into account when the hypothesis was proposed. Bone always experiences nonhomogenous deformation because of its centro‐symmetric nature, and because it can produce electrical polarization proportional to the strain gradient.

       The modulus of elasticity (E) of cortical bone under physiologic conditions is frequency dependent. Hence, bone cannot be considered as an elastic‐plastic material.

       End‐for‐end rotation of the sample in cantilever bending mode does not change the sign of generated potential as would be expected from classical piezoelectric material.

      Proffit (2013) outlined two unusual properties of piezoelectricity, which do not seem to correlate well with OTM:

       A quick decay rate, where the electron transfer from one area to another following force application reverts back when the force is removed, which does not or should not happen once orthodontic treatment is over.

       Production of an equivalent signal in the opposite direction upon force removal.

      Zeta potential, the common link among different electrokinetic potentials and the one used to allow comparison of different measuring techniques, is defined as average potential difference between the bulk and surface of shear. Surface of shear is an imaginary surface present in the area adjacent to electrically charged bone matrix, where the ions and fluid molecules remain stationary. The role of zeta potential is to separate the movement of ions bound to the solid surface from other ions that show normal viscous behavior under mechanical force application (Lech and Iwaniec, 2010). Zeta potential can be calculated from streaming potential experiments by knowing the applied pressure difference across the sample and generated streaming potentials (Hunter, 1981). Fluid conductivity and fluid viscosity determines the stress‐generated potentials in fluid‐filled bone, and it is possible to calculate the potential generated by the distortion of a fluid by the formula (McDonald, 1993):

Graph depicts the results of a typical intact bone-streaming potential (mV) in pH 7.3, 0.145 M ionic strength buffer (physiologic conditions) versus time at various pressures (kPa). The arrows indicate when an increase in pressure (nitrogen gas) was placed on the sample. Streaming potential magnitude increased with an increase in pressure and a stable streaming potential was obtained. A positive streaming potential versus pressure response corresponds to a negative zeta potential and an exposed organic interface. Streaming potentials were consistently positive throughout all pressure levels in 0.145–0.6 M NaCl.

      (Source: Walsh and Guzelsu, 1993. Reproduced with permission of Elsevier.)

equation

      where z is the zeta potential; V is the magnitude of the potential; δP is the pressure difference that forces the liquid through the channel; ε is the dielectric constant of the liquid; n is the viscosity of the liquid; σ is the specific conductance.

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