Results 151 to 160 of about 104,941 (239)
Hearing the shape of a drum for light: isospectrality in photonics. [PDF]
Park S, Lee I, Kim J, Park N, Yu S.
europepmc +1 more source
Solutions of the Schrödinger equation and thermodynamic properties of a combined potential. [PDF]
Onate CA, Onyeaju MC.
europepmc +1 more source
Holographic realization of the prime number quantum potential. [PDF]
Cassettari D, Mussardo G, Trombettoni A.
europepmc +1 more source
Atiyah-Singer index theorem from supersymmetric quantum mechanics
This research paper was completed and submitted at Nipissing University, and is made freely accessible through the University of Toronto’s TSpace repositorySome preliminary knowledge for understanding the Atiyah-Singer theorem, including differential ...
Lee, Heather
core
Underlying SUSY in a generalized Jaynes-Cummings model. [PDF]
Maldonado-Villamizar FH +3 more
europepmc +1 more source
Bound-state solutions and thermal properties of the modified Tietz-Hua potential. [PDF]
Onate CA +4 more
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Supersymmetric quantum mechanics: an introduction
We have written this book in order to provide a single compact source for undergraduate and graduate students, as well as for professional physicists who want to understand the essentials of supersymmetric quantum mechanics.
Gangopadhyaya, Asim +2 more
core
Two-Dimensional Supersymmetric Quantum Mechanics: Two Fixed Centers of Force
The problem of building supersymmetry in the quantum mechanics of two Coulombian centers of force is analyzed. It is shown that there are essentially two ways of proceeding.
M.A. González León +2 more
doaj
Supersymmetric quantum mechanics and path integrals
research submitted to the Faculty of Science, University of the Witwatersrand, in ful llment for the degree of Master of Science in PhysicsSupersymmetry plays a main role in all current thinking about superstring theory.
Ayad Mohamed Ali, Ahmed
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Supersymmetric quantum mechanics and partially solvable potential
Supersymmetric quantum mechanics can be used to obtain the spectrum and eigenstates of one-dimensional Hamiltonians. It is particularly useful when applied to partially solvable potentials because a superalgebra allows us to compute the spectrum state by
Drigo, E., Ricotta, R. M.
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