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Matrix-valued special functions and representation theory of the conformal group. I. The generalized gamma function [PDF]
This article examines in detail the matrix-valued gamma function \[ Γ
Gross, Kenneth I., Holman, Wayne J.
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Some Relations on the rRs(P,Q,z) Matrix Function
In this paper, we derive some classical and fractional properties of the rRs matrix function by using the Hilfer fractional operator. The theory of special matrix functions is the theory of those matrices that correspond to special matrix functions such ...
Ayman Shehata +2 more
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Properties of Matrix Variate Confluent Hypergeometric Function Distribution [PDF]
We study matrix variate confluent hypergeometric function kind 1 distribution which is a generalization of the matrix variate gamma distribution. We give several properties of this distribution. We also derive density functions of X2-1/2X1X2-1/2, (X1+X2)-
Arjun K. Gupta +2 more
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Bimatrix variate Kummer-gamma distribution
In this article, we propose a bimatrix variate Kummer-gamma distribution. Several properties of this distribution including moment generating function, marginal and conditional distributions, moments are also derived.
Daya K. Nagar +2 more
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A truncated matrix variate gamma distribution
A truncated form of a matrix variate gamma distribution is introduced and a number of properties of this distribution such as cumulative distribution function, orthogonal invariance, moment generating function, marginal distribution of block matrices ...
Shokofeh Zinodiny +2 more
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Tumor Microenvironment-Associated Extracellular Matrix Components Regulate NK Cell Function
The tumor microenvironment (TME) is composed of multiple infiltrating host cells (e.g., endothelial cells, fibroblasts, lymphocytes, and myeloid cells), extracellular matrix, and various secreted or cell membrane-presented molecules.
Gustavo Rodrigues Rossi +2 more
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$L^p$-improving properties of certain singular measures on the Heisenberg group [PDF]
Let $\mu_A$ be the singular measure on the Heisenberg group $\mathbb{H}^n$ supported on the graph of the quadratic function $\varphi(y) = y^tAy$, where $A$ is a $2n \times2n$ real symmetric matrix. If $\det(2A \pm J) \neq0$, we prove that the operator of
Pablo Rocha
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Function correction and Lagrange – Jacobi type interpolation [PDF]
It is well-known that the Lagrange interpolation based on the Chebyshev nodes may be divergent everywhere (for arbitrary nodes, almost everywhere), like the Fourier series of a summable function.
Novikov, Vladimir Vasil’evich
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Generalized Matrix t Distribution Based on New Matrix Gamma Distribution
In this paper a generalized matrix variate gamma distribution, which includes a trace function in the kernel of the density, is introduced. Some important statistical properties including Laplace transform, distributions of functions, expected value of ...
Anis Iranmanesh +3 more
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Verified computation of matrix gamma function [PDF]
Two numerical algorithms are proposed for computing an interval matrix containing the matrix gamma function. In 2014, the author presented algorithms for enclosing all the eigenvalues and basis of invariant subspaces of $A \in \mathbb{C}^{n \times n}$.
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