J
Jayme Vaz
Researcher at State University of Campinas
Publications - 90
Citations - 1568
Jayme Vaz is an academic researcher from State University of Campinas. The author has contributed to research in topics: Clifford algebra & Spinor. The author has an hindex of 20, co-authored 90 publications receiving 1442 citations. Previous affiliations of Jayme Vaz include Syracuse University & University of Waterloo.
Papers
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Models based on Mittag-Leffler functions for anomalous relaxation in dielectrics
TL;DR: In this paper, the Mittag-Leffler functions of a real variable t, with one, two and three order-parameters {α,β,γ}, as far as their Laplace transform pairs and complete monotonicity properties are concerned.
Book
An Introduction to Clifford Algebras and Spinors
Jayme Vaz,Roldao da Rocha +1 more
TL;DR: In this paper, the authors explore how Clifford algebras and spinors have been sparking a collaboration and bridging a gap between physics and mathematics, and how they have been able to seamlessly combine various viewpoints and is devoted to a wider audience of both physicists and mathematicians.
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The fractional Schrödinger equation for delta potentials
Abstract: The fractional Schrodinger equation is solved for the delta potential and the double delta potential for all energies. The solutions are given in terms of Fox's H-function.
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Fractional models of anomalous relaxation based on the Kilbas and Saigo function
TL;DR: In this article, the authors revisited the Kilbas and Saigo functions of the Mittag-Leffler type of a real variable, with two independent real order-parameters, subjected to the requirement to be completely monotone for $$t>0$$�, can provide suitable models for the responses and for corresponding spectral distributions in anomalous (non-debye) relaxation processes, found e.g. in dielectrics.
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Equivalence of Dirac and Maxwell Equations and Quantum Mechanics
Jayme Vaz,Waldyr A. Rodrigues +1 more
TL;DR: In this paper, the equivalence of Dirac and Maxwell equations using the Clifford bundle formalism was analyzed and compared with Campolattaro's approach, which uses the traditional tensor calculus and the standard Dirac covariant spinor field.