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Extra resources for Applied mechanics and manufacturing technology : selected, peer reviewed papers of the 2011 International Conference on Applied Mechanics and Manufacturing Technology (AMMT 2011), August 4-7, 2011, Bali, Indonesia

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In: Dental materials: properties and selection: Quintessence Publishing; 1989. p. 381-98. [12] Buehler WI, Gilfrick JV, Wiley RC. Effect of low-temperature phase changes on the mechanical properties of alloy near composition NiTi. J Appl Physiol 1963;34:1475-7. [13] Civjan S, Huget EF, DeSimon LB. Potential applications of certain nickel-titanium (Nitinol) alloys. J Dent Res 1975;54:89-96. th Keywords: Composition; Transitional temperature range; NiTi alloy ABSTRACT Objective: The study aimed to clarify the compositions of 14 brands of superelastic NiTi orthodontic wires.

4), we have r  r ( R, t )  ( R 2  c 2 (t )  A2 )1 / 2 , t  0 , (10) where c(t ) is an integral constant to be determined that describes the radial motion position of the sealing ring at time t . (5), and then integrating them with respect to r from r1 to r , we obtain the expression of the hydrostatic pressure, which is given by 28 Applied Mechanics and Manufacturing Technology r  r c 2 1  2 dr W r      a1  b12  a2  b22     0  ln  2  c   c ln c . r 1 c 2 c   c 2r Moreover, using the boundary condition (6), we have p(r, t )  1 (11) 2  c2 1  2 dr  r2   r2  2  a1  b12  a2  b22   0 ,   ln c    c  (12) p    0 0  0   2  r c c  2r2 2  r1 2 2 2 1/ 2 where r1  r ( A, t )  c(t ) , r2  r ( B, t )  ( B  r1 (t )  A ) .

1. 4. According to self-consistent theory, the mechanical property of the composite composed by matrix and short fibers can be written in tensor form as [10]: C1 ( L − L2 ) −1 + C2 ( L − L1 ) −1 = P (1) wherein: L1, L2 and L is elastic tensor of foreign inclusion, matrix and the composite, respectively. Due to the distribution of the amorphous particles is even in the composite [9], assume the amorphous particles are nearly spherical, then the composite can be thought of as isotropic. (1) can be decomposed as: C1 C2 α (γ ) + = K − K 2 K − K1 K (2) β (γ ) µ (3) C1 µ − µ2 + C2 µ − µ1 = 1 1+ γ 2 4 − 5γ ,β = ⋅ , γdenotes the effective Poisson’s ratio of the composite.

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