Rohit Kumar

works on

möbius invariant spaces 2 analytic functions 1 harmonic functions 1 integral inequalities 1 k-quasiregular mappings 1 riesz conjugate theorem 1 riesz-fejér inequality 1 weighted bergman spaces 1 weighted harmonic bergman spaces 1

From the 2 of 14 linked papers with an AI index.

activity

20242026

most citedConstruction of PPT entangled state and its detection by using second-order moment of the partial transposition

2 citations · 2 across the 10 of their papers we have counts for

collaborators

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3 papers · 1 filter

math.AP2024

Higher order fractional weighted homogeneous spaces: characterization and finer embeddings

Nirjan Biswas, Rohit Kumar

In this article, for $N \geq 2, s \in (1, 2), p \in (1, \frac{N}{s}), I ¨ = s - 1$ and $a \in [0, \frac{N - s p}{2})$ , we establish an isometric isomorphism between the higher order fractio…

math.AP2024

Rohit Kumar, Abhishek Sarkar

In this article, we study the fractional BrÃ©zis-Nirenberg type problem on whole domain $R^{N}$ associated with the fractional $p$ -Laplace operator. To be precise, we want t…

math.CV2024

Landau type theorem for $I^\pm$ -harmonic mappings

Vasudevarao Allu, Rohit Kumar

In this paper, we first obtain an estimate of the coefficients for $I^\pm$ -harmonic mappings. By applying these coefficient estimates, we prove the Landau type theorem for $I^\pm$ -harmon…

Higher order fractional weighted homogeneous spaces: characterization and finer embeddings

Existence of Positive Solutions for Generalized Fractional BrÃ©zis-Nirenberg Problem

Landau type theorem for I^±-harmonic mappings

Landau type theorem for $I^\pm$ -harmonic mappings