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Himashree Mahanta

Researcher at National Institute of Technology, Meghalaya

Publications -  9
Citations -  34

Himashree Mahanta is an academic researcher from National Institute of Technology, Meghalaya. The author has contributed to research in topics: Dissociation (chemistry) & Arrhenius equation. The author has an hindex of 3, co-authored 6 publications receiving 17 citations.

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A Better Understanding of the Unimolecular Dissociation Dynamics of Weakly Bound Aromatic Compounds at High Temperature: A Study on C6H6–C6F6 and Comparison with C6H6 Dimer

TL;DR: Chemical dynamics simulations are performed to study the unimolecular dissociation of the benzene (Bz)-hexafluorobenzene (HFB) complex at five different temperatures ranging from 1000 to 2000 K, and the results are compared with that of the Bz dimer at common simulation temperatures.
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Chemical Dynamics Simulations on Association and Ensuing Dissociation of a Benzene-Hexafluorobenzene Molecular System.

TL;DR: The ensuing Dissociation dynamics of the complex is significantly different from the unimolecular dissociation dynamics, and an exponential function fits the N( t - t0)/ N(T0) curves comparatively well.
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A Competition between Dissociation Pathway and Energy Transfer Pathway: Unimolecular Dissociation of a Benzene-Hexafluorobenzene Complex in Nitrogen Bath.

TL;DR: The time scale of the energy transfer pathway is more than that of the dissociation pathway and negligible direct dissociation of the complex is observed from the simulation at the highest bath density.
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Unimolecular dissociation of C6H6-C6F6 complex in N2 bath and comparison with gas phase dynamics

TL;DR: In this article, chemical dynamics simulations are performed to study the dissociation of excited benzene-hexafluorobenzene (Bz-HFB) complex in N2 bath and the results are compared with the gas phase dynamics.
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Unimolecular dissociation dynamics of C6H6–C6Cl6 complex and the effect of anharmonicity

TL;DR: In this paper, the role of anharmonicity on the dissociation of C6H6-C6Cl6 (Bz-HCB) complex is examined by considering the modified TST equation with the inclusion of an exponential anharmonic correction.