Results: The projective distance from arch apex to posterior wall and anterior wall of internal auditory meaus(IAM)were 6.18 ± 0.25(5.11-7.23)mm and 13.23 ± 0.47(11.2 - 14.2l)mm respectively.
Using BCS wave functions and projective wave functions, the relative values of α—reduced width, |M|~2, for _(84)Po even-even isotopes and _(85)At odd-even isotopes have been calculated.
Considered the extension of the Growth Curve Model:Y=∑2i=1A_iB_iC_i+Ξ,Where B_1,B_2 are unkown regression coefficient matrix,this paper has obtained concrete expression of LSE B_1,B_2 while using project matrix and recursive arithmetic.
3D-images were mainly obtained by surface shade disply (SSD) method,assisted by multiplanar reformorting(MPR),maximum intensity project(MIP) and volume rendering(VR) methods.
The aim of this article is to characterize compactly supported refinable distributions in Triebel-Lizorkin spaces and Besov spaces by projection operators on certain wavelet space and by some operators on a finitely dimensional space.
We write the discrete Fourier series as a quasi-interpolant and hence obtain convergence rates, in the aforementioned Sobolev spaces, for the discrete Fourier projection.
As in the case of Mumford's geometric invariant theory (which concerns projective good quotients) the problem can be reduced to the case of an action of a torus.
We also show how to distinguish examples of open subsets with a good quotient coming from Mumford's theory and give examples of open subsets with non-quasi-projective quotients.
Based on the methods of landscape ecology and ecological planning, this paper develops a zoning project of ecosystem functions suitable for various environments.
We concluded that the conversion project from croplands to forests and grasslands based on scientific principles is very important in the formation of carbon sinks for reducing greenhouse effects.
A interior point scaling projected reduced Hessian method with combination of nonmonotonic backtracking technique and trust region strategy for nonlinear equality constrained optimization with nonegative constraint on variables is proposed.
In this paper, we propose a new trust-region-projected Hessian algorithm with nonmonotonic backtracking interior point technique for linear constrained optimization.