Although the beta2-adrenergic receptor (beta2AR) is the most extensively characterized G-protein-coupled receptor (GPCR), the effects of beta-agonists on T-cell subtype function remain poorly understood. In contrast to studies suggesting lack of beta2AR expression on type 2 T cells, we demonstrate that type 2 interleukin-13+ (IL-13+) T cells (CD4+ or CD8+) in human peripheral blood lymphocytes ...

Abstract In this article, we investigate a class of analytic functions defined on the unit open disc U = { z : ∣ < 1 } {\mathcal{U}}=\left\{z:| z...

As of late, the study Fractional Calculus (FC) and Special Functions (SFs) has been interestingly prompted in various realms mathematics, engineering sciences. This is due to considerable demonstrated potential their applications. Among these SFs, Gamma function Mittag-Leffler functions are most renowned distinguished. Numerous authors continue this line. The current analysis attempts introduce...

A new four-parameters family of constitutive functions for spherically symmetric elastic bodies is introduced which extends the two-parameters class polytropic fluid models widely used in several applications mechanics. The four parameters model are exponent \(\gamma \), bulk modulus \(\kappa shear \(\beta \) and Poisson ratio \(\nu \in (-1,1/2]\). arises as a special case when =1/2\) =\gamma \...

We introduce c-lasso, a Python package that enables sparse and robust linear regression classification with equality constraints. The underlying statistical forward model is assumed to be of the following form: \[ y = X \beta + \sigma \epsilon \qquad \textrm{subject to} C\beta=0 \] Here, $X \in \mathbb{R}^{n\times d}$is given design matrix vector $y \mathbb{R}^{n}$ continuous or binary response...

In the paper, authors introduce a matrix-parametrized generalization of multinomial probability mass function that involves ratio several multivariate gamma functions. They show logarithmic complete monotonicity this and derive new inequalities involving ratios

Let A be a densely defined closed, linear $$\omega$$ -sectorial operator of angle $$\theta \in [0,\frac{\pi }{2})$$ on Banach space X, for some $$\omega \mathbb {R}$$ . We give an explicit representation (in terms special functions) and study the precise asymptotic behavior as time goes to infinity solutions following diffusion equation with memory: $$\displaystyle u'(t)=Au(t)+(\kappa *Au)(t), ...

We investigate relaxation and correlations in a class of mean-reverting models for stochastic variances. derive closed-form expressions the correlation functions leverage general form term. also discuss three specific models— multiplicative, Heston (Cox-Ingersoll-Ross) combined multiplicative-Heston—whose steady-state probability density are Gamma, Inverse Gamma Beta Prime respectively, latter ...