A Gamma distributed response is subjected to regression penalized likelihood estimations of Least Absolute Shrinkage and Selection Operator (LASSO) Minimax Concave Penalty via Generalized Linear Models (GLMs). The related disturbance controls the influence skewness spread in corrected path solutions coefficients.

the objective of this study was to compare six statistical methods for prediction of genomic breedingvalues for traits with different genetic architecture in term of gene effects distributions and number ofquantitative traits loci (qtls). a genome consisted of 500 bi-allelic single nucleotide polymorphism(snp) markers distributed over a chromosomes with 100 cm length was simulated. three differ...

we introduce a new concept of general $g$-$eta$-monotone operator generalizing the general $(h,eta)$-monotone operator cite{arvar2, arvar1}, general $h-$ monotone operator cite{xiahuang} in banach spaces, and also generalizing $g$-$eta$-monotone operator cite{zhang}, $(a, eta)$-monotone operator cite{verma2}, $a$-monotone operator cite{verma0}, $(h, eta)$-monotone operator cite{fanghuang}, $h$-...

We revisit the problem of small Bjorken-$x$ evolution gluon and flavor-singlet quark helicity distributions in shock wave ($s$-channel) formalism. Earlier works on subject same framework resulted an equation for field-strength $F^{12}$ "axial current" ${\bar\psi}\gamma^+\gamma^5\psi$ operators (sandwiched between appropriate light-cone Wilson lines) double-logarithmic approximation (DLA: summin...

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We give the necessary and sufficient conditions for weighted inequality \begin{document}$ \begin{equation*} \||x|^{-b} T_{{\alpha}_{1}, \dots, {\alpha}_{m}, {\beta}_{1}, {\beta}_{m}, {\gamma}_{1}, {\gamma}_{m}}f \|_{L^q(\mathbb{R}^{n})} \leq C \||x|^{a} f\|_{L^p(\mathbb{R}^{n})} \end{equation*} $\end{document} both inside outside scaling regime of singular operator$ {\gamma}_{m}}f(x): = \int_{\...

We consider the following perturbed critical Dirichlet problem involving Hardy-Schr\"odinger operator on a smooth bounded domain $\Omega \subset \mathbb{R}^N$, $N\geq 3$, with $0 \in \Omega$: $$ \left\{ \begin{array}{ll}-\Delta u-\gamma \frac{u}{|x|^2}-\epsilon u=|u|^{\frac{4}{N-2}}u &\hbox{in }\Omega u=0 & \hbox{on }\partial \Omega, \end{array}\right. when $\epsilon>0$ is small and $\gamma< {(...