National Institute of Technology Raipur

output

20082024

most citedLinear Stability of Equilibrium Points in the Generalized Photogravitational Chermnykh's Problem

74 citations

researchers with a paper here

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

Debasisha Mishra2 profiles16 · h 13
K. Panigrahy5 · h 7
Amit Kumar2 profiles4 · h 4
Vaibhav Shekhar4 · h 3
Nirmal Chandra Rout2 profiles3 · h 4
A. K. Nandi2 · h 3
B. Sahoo2 · h 25
Dilip Singh Sisodia2 · h 22
Faizuddin Ahmed2 · h 19
Nachiketa Mishra2 · h 6
Ratikanta Behera2 · h 14
Aaisha Be1 · h 2

collaborating institutions

Birla Institute of Technology and Science, PilaniIN2 papers
Birla Institute of Technology and Science, Pilani - Goa CampusIN2 papers
Indian Institute of Information Technology, Design and Manufacturing, KancheepuramIN2 papers
Indian Institute of Technology DelhiIN2 papers
Indian Institute of Technology RoorkeeIN2 papers
Galgotias UniversityIN1 paper
Indian Institute of Management KozhikodeIN1 paper
Indian Institute of Science Education and Research KolkataIN1 paper
Indian Institute of Technology HyderabadIN1 paper
Koneru Lakshmaiah Education FoundationIN1 paper
Laboratoire Jean KuntzmannFR1 paper
Mohamed bin Zayed University of Artificial IntelligenceAE1 paper

Showing math.FAShow all

2 papers · 1 filter

math.FA2020★ 9 cited

Further results on $A$ -numerical radius inequalities

Nirmal Chandra Rout, Debasisha Mishra

Let $A$ be a bounded linear positive operator on a complex Hilbert space $H .$ Further, let $B_{A} (H)$ denote the set of all bounded linear operators on…

math.FA2020★ 4 cited

On A-numerical radius inequalities for $2 \times 2$ operator matrices

Nirmal Chandra Rout, Satyajit Sahoo, Debasisha Mishra

Let ( $H, ⟨ ., . ⟩)$ be a complex Hilbert space and $A$ be a positive bounded linear operator on it. Let $w_{A} (T)$ be the $A$ -numerical radius and $∥ T ∥_{A}$ be…

Further results on A-numerical radius inequalities

On A-numerical radius inequalities for 2×2 operator matrices

Further results on $A$ -numerical radius inequalities

On A-numerical radius inequalities for $2 \times 2$ operator matrices