Humans Dental Arch Shapes

Authors

  • Ganesh Prasda Pokhariyal

Keywords:

human, dental arch, parabola, ellipse and eccentricity

Abstract

The dental arches for humans change their shape from a parabola to an ellipse at canine. This was shown by the change in the value of discriminant 2 4 B AC -in the general second degree equation. In the present study the change for the dental arch shape has been alternatively suggested through the change in the value of eccentricity e, which is 1 for parabola and less than 1 for ellipse. The range of values between 0 and 1 for e can then be possibly assigned to different races or ethnic groups, through corresponding data values.

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References

F Bookstein (1984) A statistical method for biological shape comparisons. 170, 475-520.

Pete Lestrel (1989) Method for analyzing complex two‐dimensional forms: Elliptical Fourier functions. 1(2), 149-164.

Mc, M Connail, E Scher (1949) The ideal arch form of the human dental arcade with some prosthetic application. 69-285.

James Scott (1957) The Shape of the Dental Arches. 36(6), 996-1003.

D Musich, I Ackerman (1973) The catenometer, a reliable device for estimating dental arch perimeter. 63.

K Lu (1964) Analysis of dental arch forms. 53-780.

W Remsden (1964) Coordinated arches -an investigation into the form and interrelationship of orthodontic arch wires. 27-29.

James Currier (1969) A computerized geometric analysis of human dental arch form. 56(2), 164-179.

S Rudge, J (1981) Dental arch analysis -arch form. A review of the literature. 3, 279-284.

V Ferrario, C Sforza, A Miani, G Tartaglia (1994) Mathematical definition of the shape of dental arches in human permanent healthy dentitions. 16(4), 287-294.

G Pokhariyal (1997) Dental arch shape in human. East African oral health research promotion workshop abstracts. 11, 12-14.

G Pokhariyal, C Moturi, J Hassanali, S Kinyanjui (2004) simulation model for dental arch shapes. 81(11), 599-602.

Humans Dental Arch Shapes

Published

2016-01-07

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