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Rajendra R. Zope

Researcher at University of Texas at El Paso

Publications -  128
Citations -  2737

Rajendra R. Zope is an academic researcher from University of Texas at El Paso. The author has contributed to research in topics: Density functional theory & Dipole. The author has an hindex of 26, co-authored 120 publications receiving 2319 citations. Previous affiliations of Rajendra R. Zope include United States Naval Research Laboratory & George Washington University.

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Site specific atomic polarizabilities in endohedral fullerenes and carbon onions

TL;DR: The polarizability of trimetallic nitride endohedral fullerenes is indicated to be essentially due to the outer fullerene cage and has insignificant contribution from the encapsulated unit, indicating that the outer Fullerene cages effectively shield the encapsulation clusters and behave like Faraday cages.
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Density functional study of structural and electronic properties of NanMg (1⩽n⩽12) clusters

TL;DR: In this article, the binding energy, dissociation energy, and stability of low-lying equilibrium geometric structures of NanMg(n=1-12) clusters obtained by an all-electron linear combination of atomic orbital approach, within spin-polarized density functional theory, are reported.
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Importance of self-interaction-error removal in density functional calculations on water cluster anions

TL;DR: The vertical detachment energies of water cluster anions, obtained from the total energy differences of corresponding anion and neutral clusters, are significantly improved by removing self-interaction and are better than the hybrid B3LYP functional, but fall short of MP2 accuracy.
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Momentum-space properties of atoms: Application of the generalized-gradient approximation

TL;DR: In this article, Compton profiles and the moments of electron momentum density were calculated using generalized gradient approximation (GGA) and compared with their local density approximation (LDA) and more accurate available theoretical or experimental counterparts in order to investigate the supremacy of GGA over LDA in predicting the momentum space properties.