2018
DOI: 10.1021/acs.jpca.8b09478
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Quantum Impurity Rotator in a Matrix of Quantum Rotors: Electron Paramagnetic Resonance Dynamics of CH3 in Solid CD4 Matrix

Abstract: The rotational dynamics and the geometry of a light and flexible impurity molecule like methyl, matrix isolated in van der Waals solid, are supposed to be sensitive to the host molecule dynamics and order alterations of the matrix. In addition, the location of the impurity and its interaction with the matrix molecules is of prime importance. Large energy gaps between rotation levels of quantum rotators allow precise investigation of temperature-assisted quantum tunneling effects. The molecular rotation of meth… Show more

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Cited by 9 publications
(2 citation statements)
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“…The theory of orientation motion of both matrix and impurity molecules in solids obviously needs further development. The most interesting is the case of van der Waals solids at cryogenic temperatures, when correlation of angular motion and, in particular, quantum tunneling of matrix molecules and impurity particle [27,28] is possible. It should be assumed that when an impurity particle is embedded in the substitutional position of the van der Waals crystal lattice, " adaptation " (relaxation) of the matrix and the impurity particle itself occurs, which for an impurity particle can manifest itself, for example, in a change in its symmetry [27][28][29].…”
Section: Discussionmentioning
confidence: 99%
“…The theory of orientation motion of both matrix and impurity molecules in solids obviously needs further development. The most interesting is the case of van der Waals solids at cryogenic temperatures, when correlation of angular motion and, in particular, quantum tunneling of matrix molecules and impurity particle [27,28] is possible. It should be assumed that when an impurity particle is embedded in the substitutional position of the van der Waals crystal lattice, " adaptation " (relaxation) of the matrix and the impurity particle itself occurs, which for an impurity particle can manifest itself, for example, in a change in its symmetry [27][28][29].…”
Section: Discussionmentioning
confidence: 99%
“…Теория ориентационного движения как матричных, так и примесных молекул в твердых телах, очевидно, нуждается в дальнейшем развитии. Наиболее интересен случай ван-дер-ваальсовых твердых тел при криогенных температурах, когда возможна корреляция углового движения и, в частности, квантового туннелирования матричных молекул и примесной частицы [27,28]. Следует предположить, что при встраивании примесной частицы в замещающее положение кристаллической решетки ван-дер-ваальсового кристалла происходит " адаптация" (релаксация) матрицы и самой примесной частицы, что для примесной частицы может проявиться, например, в изменении ее симметрии [27][28][29].…”
Section: выводыunclassified