Results 81 to 90 of about 117,716 (260)
Second-order Supersymmetric Operators and Excited States
Factorization of quantum mechanical Hamiltonians has been a useful technique for some time. This procedure has been given an elegant description by supersymmetric quantum mechanics, and the subject has become well-developed.
Berger, Micheal S., Ussembayev, Nail S.
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Planarizable Supersymmetric Quantum Toboggans
In supersymmetric quantum mechanics the emergence of a singularity may lead to the breakdown of isospectrality between partner potentials. One of the regularization recipes is based on a topologically nontrivial, multisheeted complex deformations of the ...
Miloslav Znojil
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Twisted Hilbert spaces of 3d supersymmetric gauge theories
We study aspects of 3d N=2 $$ \mathcal{N}=2 $$ supersymmetric gauge theories on the product of a line and a Riemann surface. Performing a topological twist along the Riemann surface leads to an effective supersymmetric quantum mechanics on the line.
Mathew Bullimore, Andrea Ferrari
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From Scalar Field Theories to Supersymmetric Quantum Mechanics [PDF]
In this work we report a new result that appears when one investigates the route that starts from a scalar field theory and ends on a supersymmetric quantum mechanics.
D. Bazeia, F. S. Bemfica
semanticscholar +1 more source
A novel connection between scalar field theories and quantum mechanics
This work deals with scalar field theories and supersymmetric quantum mechanics. The investigation is inspired by a recent result, which shows how to use the reconstruction mechanism to describe two distinct field theories from the very same quantum ...
Bazeia, D., Losano, L.
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Supersymmetric Quantum Mechanics and Painlevé IV Equation
As it has been proven, the determination of general one-dimensional Schrödinger Hamiltonians having third-order differential ladder operators requires to solve the Painlevé IV equation.
David Bermúdez, David J. Fernández C.
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IS SUPERSYMMETRIC QUANTUM MECHANICS COMPATIBLE WITH DUALITY? [PDF]
Supersymmetry applied to quantum mechanics has given new insights in various topics of theoretical physics like analytically solvable potentials, WKB approximation or KdV solitons. Duality plays a central role in many supersymmetric theories such as Yang–Mills theories or strings models.
openaire +4 more sources
Time Dependent Supersymmetry in Quantum Mechanics [PDF]
The well-known supersymmetric constructions such as Witten's supersymmetric quantum mechanics, Spiridonov-Rubakov parasupersymmetric quantum mechanics, and higher-derivative SUSY of Andrianov et al.
Bagrov, Vladislav G., Samsonov, Boris F.
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Shape Invariance and Its Connection to Potential Algebra [PDF]
Exactly solvable potentials of nonrelativistic quantum mechanics are known to be shape invariant. For these potentials, eigenvalues and eigenvectors can be derived using well known methods of supersymmetric quantum mechanics.
A.O. Barut +11 more
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Dimensional Enhancement via Supersymmetry
We explain how the representation theory associated with supersymmetry in diverse dimensions is encoded within the representation theory of supersymmetry in one time-like dimension.
M. G. Faux, K. M. Iga, G. D. Landweber
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