activity
20182023
most citedWetting boundaries for ternary high density ratio Lattice Boltzmann Method

28 citations · 35 across the 12 of their papers we have counts for

collaborators

13 papers

math.FA2023

A Bishop-Phelps-Bollobas theorem for disc algebra

Neeru Bala, Jaydeb Sarkar, Aryaman Sensarma

Let represent the open unit disc in . Denote by the disc algebra, and the Banach space of all boun…

math.FA2023

Characteristic Functions and Colligations

Neeru Bala, Santanu Dey, Kalpesh J. Haria +1

The characteristic function of row contractions and the characteristic function of liftings of row contractions are multi-analytic operators which are complete invariants up to uni…

math.FA2022

Factorization of Characteristic Functions of Iterated Liftings

Neeru Bala, Santanu Dey, M. N. Reshmi

We obtain a factorization of the characteristic function of a contractive two-step iterated lifting in terms of the characteristic functions of constituent liftings of the iterated…

math.FA2022

Invariant subspaces of idempotents on Hilbert spaces

Neeru Bala, Nirupam Ghosh, Jaydeb Sarkar

In the setting of operators on Hilbert spaces, we prove that every quasinilpotent operator has a non-trivial closed invariant subspace if and only if every pair of idempotents with…

math.FA2022

Representation and normality of -paranormal absolutely norm attaining operators

Neeru Bala

In this article, we give a representation of -paranormal absolutely norm attaining operator. Explicitly saying, every -paranormal absolutely norm attaining ($\mathcal{A…

math.FA2021

A Bishop-Phelps-Bollobás theorem for bounded analytic functions

Neeru Bala, Kousik Dhara, Jaydeb Sarkar +1

Let denote the Banach algebra of all bounded analytic functions on the open unit disc and denote by the Banach space of all bounded linear operat…

math.FA2021

Idempotent, model, and Toeplitz operators attaining their norms

Neeru Bala, Kousik Dhara, Jaydeb Sarkar +1

We study idempotent, model, and Toeplitz operators that attain the norm. Notably, we prove that if is a backward shift invariant subspace of the Hardy space $H^2(\mat…

math.FA2020★ 1 cited

A Representation of Hyponormal Absolutely Norm Attaining Operators

Neeru Bala, Ramesh G

In this article, we characterize absolutely norm attaining normal operators in terms of the essential spectrum. Later we prove a structure theorem for hyponormal absolutely norm at…

math.FA2020

Weyl's theorem for commuting tuple of paranormal and -paranormal operators

Neeru Bala, G. Ramesh

In this article, we show that a commuting pair of -paranormal operators and with quasitriangular property satisfy the Weyl's theorem-I, that is $$σ_…

math.FA2020★ 1 cited

Hyperinvariant subspaces for normaloid essential isometric operators

Neeru Bala, Ramesh Golla

In this article, we prove the existence of a non-trivial hyperinvariant subspace for a subclass of compact perturbations of scalar multiple of a partial isometry. Later, we illustr…

physics.flu-dyn2019★ 28 cited

Wetting boundaries for ternary high density ratio Lattice Boltzmann Method

Neeru Bala, Marianna Pepona, Ilya Karlin +2

We extend a recently proposed ternary free energy lattice Boltzmann model with high density contrast, by incorporating wetting boundaries at solid walls. The approaches are based o…

math.FA2018★ 4 cited

Weyl's theorem for paranormal closed operators

Neeru Bala, G. Ramesh

In this article we discuss a few spectral properties of a paranormal closed operator (not necessarily bounded) defined in a Hilbert space. This class contains closed symmetric oper…

math.FA2018★ 1 cited

Spectral decomposition of normal absolutely minimum attaining operators

Neeru Bala, G. Ramesh

Let be a bounded linear operator defined between complex Hilbert spaces and . We say to be \textit{minimum attaining} if there exists a unit v…