Arindam Mandal

activity

20242026

collaborators

3 papers

math.FA2026

Group Actions, Fixed Points and Orbit Quotients in Lipschitz Spaces

Arindam Mandal

We study Lipschitz mappings associated with group actions by similarities, extending the orbit-quotient approach for point-preserving isometric actions. Normalizing by the similari…

math.FA2025

Position of $L (X, Y)$ in $L i p_{0} (X, Y)$

Anil Kumar Karn, Arindam Mandal

We prove that $L (X, Y)$ is complemented in $L i p_{0} (X, Y)$ (via a norm-one projection) provided that $Y$ is a dual space. Next, we introduce a vector-valued Lipschitz-free space $F_Y(…

math.FA2024

A generalization of Lipschitz mappings

Anil Kumar Karn, Arindam Mandal

Using the notion of modulus of continuity at a point of a mapping between metric spaces, we introduce the notion of extensively bounded mappings generalizing that of Lipschitz mapp…

Group Actions, Fixed Points and Orbit Quotients in Lipschitz Spaces

Position of L(X,Y) in Lip0​(X,Y)

A generalization of Lipschitz mappings

Position of $L (X, Y)$ in $L i p_{0} (X, Y)$