Exact(1)
Numerical experiments reveal that the R-GPLVM outperforms the pure GPR in various dimensional spaces, when the proper hyper-parameters and kernel functions are solved for.
Similar(59)
In this chapter, we will discuss the recent improvements in the fabrications of various dimensional TiO2 nanostructured materials that help manage these inherent limitations.
It can be observed from the architectures of 1 3 that secondary ligands had great effects on the spatial connective fashions, resulting in the formation of various dimensional compounds.
It can be observed from the architectures of 1 5 that hydrogen bonds and secondary ligands both have great effects on the spatial connective fashions, resulting in the formation of various dimensional compounds.
Therefore, the Eigen vectors found by SSPCA can be used for feature selection in various high dimensional problems.
Increased ZT values were observed in various low dimensional nanostructures, like quantum wells or coupled semiconductor quantum dot (QD) systems of PbTe or Bi2Te3[5 7].
The predicted ecliptic and North-South components of the anisotropy in various 2-dimensional (2-D) and 3-dimensional (3-D) models are discussed.
These models have been evaluated in terms of stability, convergence and mass conservation in various one-dimensional test cases.
Although the behavior of the numerical anisotropy was often reported in various one-dimensional optimizations of finite difference schemes, one of the first systematic attempts to specifically reduce the numerical anisotropy in finite difference schemes was introduced by Trefethen [16] in the framework of wave equation.
We note that reported results are consistent with experiments done in various high-dimensional scenarios even when the number of variables is greater than the number of observations (p > n).
To mimic the in-vivo microenvironment more accurately in-vitro, various three-dimensional (3D) culture systems have been developed.
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