Dr. B. R. Ambedkar National Institute of Technology Jalandhar

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20072026

most citedAI-based Fog and Edge Computing: A Systematic Review, Taxonomy and Future Directions

260 citations

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Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.

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6 papers · 1 filter

math.FA2023

Matrix Inequalities between $f (A) σ f (B)$ and $A σ B$

Manisha Devi, Jaspal Singh Aujla, Mohsen Kian +1

Let $A$ and $B$ be $n \times n$ positive definite complex matrices, let $σ$ be a matrix mean, and let $f : [0, \infty) \to [0, \infty)$ be a differentiable convex function with $f(0)=…

math.FA2016★ 28 cited

A New Class of Operator Monotone Functions via Operator Means

R. Pal, M. Singh, M. S. Moslehian +1

In this paper, we obtain a new class of functions, which is developed via the Hermite--Hadamard inequality for convex functions. The well-known one-one correspondence between the c…

math.FA2011★ 4 cited

Non-commutative Callebaut inequality

M. S. Moslehian, J. S. Matharu, J. S. Aujla

We present an operator version of the Callebaut inequality involving the interpolation paths and apply it to the weighted operator geometric means. We also establish a matrix versi…

math.FA2011

Eigenvalue extensions of Bohr's inequality

Jagjit Singh Matharu, Mohammad Sal Moslehian, Jaspal Singh Aujla

We present a weak majorization inequality and apply it to prove eigenvalue and unitarily invariant norm extensions of a version of the Bohr's inequality due to Vasić and Kečkić.

math.FA2010

On norm sub-additivity and super-additivity inequalities for concave and convex functions

Koenraad M. R. Audenaert, Jaspal Singh Aujla

Sub-additive and super-additive inequalities for concave and convex functions have been generalized to the case of matrices by several authors over a period of time. These lead to…

math.FA2007★ 2 cited

On Ando's inequalities for convex and concave functions