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His research focuses on exploring the interactions between analytic theory of polynomials, random matrices and quantum probability.
The second one is the construction of a genetic algorithm where a string of density matrices and quantum gates in the reproduction stage are used.
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He has designed quantum algorithms for simulation, matrix inversion, and quantum machine learning, as well as the derivation of fundamental quantum limits to measurement, computation, control, and energy conversion.
To explain the release results, a molecular model was built to determine the drug-matrix interactions, and quantum mechanical calculations were performed to obtain the electrostatic properties of each drug.
The transfer of electrons (or holes) between a conjugated organic polymer matrix and a quantum dot, for example, enables the flow of charge throughout a device [67].
M.J. Cantero, F.A. Grünbaum, L. Moral, L. Velázquez, Matrix valued Szegő polynomials and quantum random walks, Comm.
Conformational preferences for isolated molecules of ferrocene, 1-bromoferrocene and 1,1′-dibromoferrocene were obtained by combined use of matrix-isolation infrared spectroscopy and quantum chemical calculations.
In high viscosity solvents and in polymer matrices, the quantum yields of around 0.1 and a lifetime of around 2 ns was observed.
Barthel, T, Matrix product purifications for canonical ensembles and quantum number distributions, Physical Review B, vol. 94 no.
One feature of quantum gates that distinguishes them from classical gates is that they are reversible: the inverse of a unitary matrix is also a unitary matrix, and thus a quantum gate can always be inverted by another quantum gate.
Square wave functions and quantum levels of coupled NDs with (a) SiC matrix and (b) SiO2 matrix.
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CEO of Professional Science Editing for Scientists @ prosciediting.com