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Some Norm Inequalities for Completely Monotone Functions

SIAM Journal on Matrix Analysis and Applications, 2000
Summary: Let \(A\), \(B\) be \(n\times n\) complex positive semidefinite matrices, and let \(f\) be a completely monotone function on \([0,\infty)\). We prove that \(2|||f(A+ B)|||\leq |||f(2A)+ f(2B)|||\) for all unitarily invariant norms \(|||\cdot |||\).
openaire   +2 more sources

A Completely Monotonic Function: 11140

The American Mathematical Monthly, 2006
Walther Janous, Rolf Richberg
openaire   +1 more source

Some classes of completely monotonic functions

2002
Let \(P_{n}\left( x\right) =x^{n}+c_{n-1}x^{n-1}+\cdots +c_{0}\) be a polynomial of degree \(n\geq 1\) with real coefficients. For \(x>0\) define the functions \(F_{n}\) and \(G_{n}\) by \[ F_{n}(x)=P_{n}(x)[e-(1+\tfrac 1x)^x ]\quad \text{and}\quad G_{n}(x)=P_{n}(x)[(1+\tfrac 1x)^{x+1}-e], \] respectively.
Berg, Christian, Alzer, Horst
openaire   +2 more sources

Logarithmically completely monotonic functions related to the q-gamma function and its applications

Analysis and Mathematical Physics, 2022
Khaled Mehrez, Sourav Das
exaly  

A completely monotonic function involving the tri-gamma function and with degree one

Applied Mathematics and Computation, 2012
Bai-Ni Guo, Feng Qi
exaly  

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