We study the bound state spectrum of two classes of exactly solvable non-shape-invariant potentials in the supersymmetric WKB (SWKB) approximation and show that it is not exact. These examples suggest that shape-invariance is not only sufficient but perhaps even necessary in order that the lowest order SWKB reproduces the exact bound state spectrum
Although eigenspectra of one dimensional shape invariant potentials with unbroken supersymmetry are ...
Abstract. An elementary introduction is given to the subject of supersymmetry in quantum me-chanics ...
This paper discusses the supersymmetry and shape invariance (SI) of the effective screened potential...
The supersymmetry-based semiclassical method (SWKB) is known to produce exact spectra for convention...
The supersymmetry-inspired WKB approximation (SWKB) in quantum mechanics is discussed in detail. The...
In the framework of the recently proposed supersymmetric WKB (SWKB) approximation scheme, we obtain ...
Following the verification of the conjecture made by Comtet et al that the supersymmetry-inspired se...
The semiclassical WKB approximation method is reexamined in the context of nonrelativistic quantum-m...
I show that unlike the standard lowest order WKB, the supersymmetry-inspired WKB quantization co...
The semiclassical WKB approximation method is reexamined in the context of nonrelativistic quantum-m...
It is well known that the harmonic oscillator potential can be solved by using raising and lowering ...
Both the WKB and the supersymmetric WKB (SWKB) approximations have been applied to the finite square...
We show that higher-order corrections to the lowest-order semiclassical quantization rule vanish in ...
Exactly solvable potentials of nonrelativistic quantum mechanics are known to be shape invariant. Fo...
An analytically solvable Woods-Saxon potential for l not equal 0 states is presented within the fram...
Although eigenspectra of one dimensional shape invariant potentials with unbroken supersymmetry are ...
Abstract. An elementary introduction is given to the subject of supersymmetry in quantum me-chanics ...
This paper discusses the supersymmetry and shape invariance (SI) of the effective screened potential...
The supersymmetry-based semiclassical method (SWKB) is known to produce exact spectra for convention...
The supersymmetry-inspired WKB approximation (SWKB) in quantum mechanics is discussed in detail. The...
In the framework of the recently proposed supersymmetric WKB (SWKB) approximation scheme, we obtain ...
Following the verification of the conjecture made by Comtet et al that the supersymmetry-inspired se...
The semiclassical WKB approximation method is reexamined in the context of nonrelativistic quantum-m...
I show that unlike the standard lowest order WKB, the supersymmetry-inspired WKB quantization co...
The semiclassical WKB approximation method is reexamined in the context of nonrelativistic quantum-m...
It is well known that the harmonic oscillator potential can be solved by using raising and lowering ...
Both the WKB and the supersymmetric WKB (SWKB) approximations have been applied to the finite square...
We show that higher-order corrections to the lowest-order semiclassical quantization rule vanish in ...
Exactly solvable potentials of nonrelativistic quantum mechanics are known to be shape invariant. Fo...
An analytically solvable Woods-Saxon potential for l not equal 0 states is presented within the fram...
Although eigenspectra of one dimensional shape invariant potentials with unbroken supersymmetry are ...
Abstract. An elementary introduction is given to the subject of supersymmetry in quantum me-chanics ...
This paper discusses the supersymmetry and shape invariance (SI) of the effective screened potential...
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