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M. A. Bhat

5 papers hereh-index 210 citations12 works total

Matching runs newest-first, so older work may not be attached to this profile yet.

author position
  • first author1
  • middle author1

Across the 2 of 5 papers where every author was matched, so the position is known.

fields
  • math.FA4
  • math.AP1
same name
  • M. A. Bhat — 81 papers
  • M. A. Bhat — 15 papers
  • M. A. Bhat — 12 papers, h 31
  • M. A. Bhat — 2 papers
  • M. A. Bhat — 2 papers, h 0
  • M. A. Bhat — 1 paper

Either other researchers who publish under this name, or the same person where the external sources have not merged their records.

identity via Semantic Scholar / OpenAlex

activity
20212026
most citedGeneralizations of Some Concentration Inequalities

3 citations · 5 across the 4 of their papers we have counts for

collaborators
Showing math.FAShow all

4 papers · 1 filter

math.FA2024

Wiener-Lebesgue point property for Sobolev Functions on Metric Spaces

M. Ashraf Bhat, G. Sankara Raju Kosuru

We establish a Wiener-type integral condition for first-order Sobolev functions defined on a complete, doubling metric measure space supporting a Poincaré inequality. It is stronge…

math.FA2024

Trace Principle for Riesz Potentials on Herz-Type Spaces and Applications

M. Ashraf Bhat, G. Sankara Raju Kosuru

We establish trace inequalities for Riesz potentials on Herz-type spaces and discuss the optimality of conditions imposed on specific parameters. We also present some applications…

math.FA2022★ 2 cited

Köthe-Herz Spaces: The Amalgam-Type Spaces of Infinite Direct Sums

M. Ashraf Bhat, P. Kolwicz, G. Sankara Raju Kosuru

In this paper, we introduce a class of function spaces called Köthe-Herz spaces E(X). These spaces are similar to amalgam spaces and are characterized by a local compon…

math.FA2021★ 3 cited

Generalizations of Some Concentration Inequalities

M. Ashraf Bhat, G. Sankara Raju Kosuru

For a real-valued measurable function f and a nonnegative, nondecreasing function ϕ, we first obtain a Chebyshev type inequality which provides an upper bound for $\displaystyl…

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