Guru Gobind Singh Indraprastha University

output

20052026

most citedA Simplified Hierarchical Dynamic Quantum Secret Sharing Protocol with Added Features

49 citations

researchers with a paper here

A. Venugopalan7 · h 11
C. R. Kant5 · h 13
P. Arun5 · h 17
A. Datta4 · h 34
Sandeep Mishra4 · h 8
A. Arvanitoyeorgos3 · h 18
Ram Shankar Gupta2 profiles3 · h 8
Souri Banerjee3 · h 23
Sreemanta Mitra3 · h 11
T. Qureshi3 · h 17
A. Mandal2 · h 9
A. Pathak2 · h 37

collaborating institutions

University of DelhiIN9 papers
Indira Gandhi Delhi Technical University for WomenIN5 papers
Indian Association for the Cultivation of ScienceIN3 papers
Jamia Millia IslamiaIN3 papers
University of CalcuttaIN3 papers
University of PatrasGR3 papers
Hellenic Open UniversityGR2 papers
Indira Gandhi Institute of TechnologyIN2 papers
Jawaharlal Nehru Centre for Advanced Scientific ResearchIN2 papers
Jaypee Institute of Information TechnologyIN2 papers
Max Planck Institute for PhysicsDE2 papers
National Centre for Biological SciencesIN2 papers

Showing 2016 · math.DGShow all

2 papers · 2 filters

math.DG2016★ 2 cited

Lorentz Hypersurfaces satisfying $△ H = α H$ with non diagonal shape operator

Deepika, Andreas Arvanitoyeorgos, Ram Shankar Gupta

We study Lorentz hypersurfaces $M_{1}^{n}$ in $E_{1}^{n + 1}$ satisfying $△ H = α H$ with non diagonal shape operator, having complex eigenvalues. We prove that e…

math.DG2016★ 5 cited

On Biconservative Lorentz Hypersurface with non-diagonalizable shape operator

Deepika Kumari

In this paper, we obtain some properties of biconservative Lorentz hypersurface $M_{1}^{n}$ in $E_{1}^{n + 1}$ having shape operator with complex eigen values. We prove that every bi…

Lorentz Hypersurfaces satisfying △H=αH with non diagonal shape operator

On Biconservative Lorentz Hypersurface with non-diagonalizable shape operator

Lorentz Hypersurfaces satisfying $△ H = α H$ with non diagonal shape operator