Exact(2)
In this way, an innovative synthesis process has been developed to produce nano-HAP coatings with appropriate dimensional features known to provide an improved biological response.
According to Newton-Leibniz formula, apparently for any appropriate dimensional matrices Ni 0, N ij, M ij (i, j = 1, 2,..., m), then 2 ∑ i = 0 m x T ( t ) N i 0 + ∑ j = 1 m x T ( t - d i ( t ) ) N i j + ∑ j = 1 m ẋ T ( t - h j ( t ) ) M i j E x ( t ) - E x ( t - d i ( t ) ) - ∫ t - d i ( t ) t E ẋ ( s ) d s = 0, (6).
Similar(58)
Nowadays, new therapeutic strategies have been focused on stem cell therapy and supplying an appropriate three dimensional (3D) matrix for the repair of injured brain tissue.
The occurrence model is then extended to a two-dimensional medium by using appropriate two-dimensional variance function for the discrete random field.
We achieved this by projecting the full multi-dimensional space on an appropriate low-dimensional sub-space, where the variance of projection is maximized along orthogonal directions.
By using an H∞ joint functional calculus for strongly commuting operators, we derive a scheme to deduce the Lp boundedness of certain d-dimensional Riesz transforms from the Lp boundedness of appropriate one-dimensional Riesz transforms.
By introducing appropriate non-dimensional variables into the governing equations of unsteady two-dimensional flow of viscoelastic fluid with heat transfer are converted to a set of ordinary differential equations with appropriate boundary conditions.
In general, these results can be expressed in the form of geometric shapes formed by lining up dots in the appropriate two-dimensional configurations (see the figure).
By introducing appropriate non-dimensional variables, the resulting equations are solved analytically by using the Laplace transform technique.
There is little information on the appropriate three-dimensional (3D) preoperative radiotherapy (XRT) volume for extremity soft-tissue sarcomas (STS).
Some critical elements include ASC-scaffold interactions and appropriate three-dimensional design of the porous osteoinductive structures.
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