DOI:10.29111/ijlrst ISRA Impact Factor:3.35
Open Access
International Journal of Latest Research in Science and Technology Vol.9 Issue 6, pp 19-22,Year 2020
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Received : 24 December 2020; Accepted : 29 December 2020 ; Published : 31 December 2020
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This work presents a different, but an original approach for orthodontic problems about dental bridge studies. Assimilation of dental bridge with a beam is very important for practical applications in bio-engineering problems, in occurrence, in orthodontic fields. Beams studies and calculus are very interesting and easy with Transfer-Matrix Method (TMM). In this article, we study a dental bridge with distal extension and with a single pole, as a beam. A distal extension is an extension of posterior part of mouth, in contrast to a medial extension consisting in an extension to anterior part of oral cavity. In the first part, we present a study of beam with Dirac’s and Heaviside’s functions and operators. In second part, we present the TMM approach, which involves to consider the left end as a free end. The right end is pole and is embedded. We obtain a matrix relation, in which state vector of some face, is expressed function of state vector for the first face (origin face, or left face, meaning - the free end). Now, we can put the conditions at limit and on the end support, in two vectors at ends of beam. After, a linear equations system is solved. TMM algorithm can be very easy programmed and we can obtain all components of all state vectors: stresses and strains. In future research we hope to present experimental validation too.
Copyright © 2020 Mihai Tripa et al. This is an open access article distributed under the Creative Commons Attribution 4.0 International (CC BY 4.0) license which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited.
Mihai Tripa, Dorina Sorcoi, Crenguta Florescu, Adriana Sorcoi, Mihaela Suciu , " About The Analytical Calculus Of Dental Bridge With Distal Extension And Single Pole Tooth Assimilated As A Beam By Transfer-matrix Method (tmm) ", International Journal of Latest Research in Science and Technology . Vol. 9, Issue 6, pp 19-22 , 2020
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