The internal space-time symmetry and simple supersymmetry of relativistic particles are briefly discussed in terms of the little group of the Poincare group. The little group generators in a finite-dimensional matrix representation of the N = 1 super-Poincare algebra are explicitly constructed. The supergeometry of a massive case continuously becomes that of a massless case in the infinite-momentum limit. The origin of the gage transformations associated with the massless supermultiplets becomes transparent in that limit
Some massless supermultiplets appear as the trivial solution of Kostant's equation, a Dirac-like equ...
A systematic method of constructing supersymmetry multiples of second quantized fields is given for ...
Supersymmetric quantum mechanical systems in arbitrary dimensions on curved spaces with nontrivial g...
Proper-time relativistic single-particle classical Hamiltonian mechanics is formulated using a trans...
Supersymmetric quantum mechanical systems in arbitrary dimensions on curved spaces with nontrivial g...
Elementary particles are classified according to their spin either as bosons, obeying Bose-Einstein ...
Supersymmetric quantum mechanical systems in arbitrary dimensions on curved spaces with nontrivial g...
Supersymmetric quantum mechanical systems in arbitrary dimensions on curved spaces with nontrivial g...
The concept of supersymmetry in a quantum-mechanical system is extended, permitting the recognition ...
We review models of supersymmetric quantum mechanics that are important in the description of superm...
We analyze the supersymmetry and the shape invariance of the potentials of the (1+1) relativistic os...
Quaternionic formulation of supersymmetric quantum mechanics has been developed consistently in term...
After a brief historical survey that emphasizes the role of the algebra obeyed by the Dirac operator...
We demonstrate the realization of supersymmetric quantum mechanics in the standard first-order Dirac...
We show that some related quantum mechanical systems without fermion (spin) degrees of freedom displ...
Some massless supermultiplets appear as the trivial solution of Kostant's equation, a Dirac-like equ...
A systematic method of constructing supersymmetry multiples of second quantized fields is given for ...
Supersymmetric quantum mechanical systems in arbitrary dimensions on curved spaces with nontrivial g...
Proper-time relativistic single-particle classical Hamiltonian mechanics is formulated using a trans...
Supersymmetric quantum mechanical systems in arbitrary dimensions on curved spaces with nontrivial g...
Elementary particles are classified according to their spin either as bosons, obeying Bose-Einstein ...
Supersymmetric quantum mechanical systems in arbitrary dimensions on curved spaces with nontrivial g...
Supersymmetric quantum mechanical systems in arbitrary dimensions on curved spaces with nontrivial g...
The concept of supersymmetry in a quantum-mechanical system is extended, permitting the recognition ...
We review models of supersymmetric quantum mechanics that are important in the description of superm...
We analyze the supersymmetry and the shape invariance of the potentials of the (1+1) relativistic os...
Quaternionic formulation of supersymmetric quantum mechanics has been developed consistently in term...
After a brief historical survey that emphasizes the role of the algebra obeyed by the Dirac operator...
We demonstrate the realization of supersymmetric quantum mechanics in the standard first-order Dirac...
We show that some related quantum mechanical systems without fermion (spin) degrees of freedom displ...
Some massless supermultiplets appear as the trivial solution of Kostant's equation, a Dirac-like equ...
A systematic method of constructing supersymmetry multiples of second quantized fields is given for ...
Supersymmetric quantum mechanical systems in arbitrary dimensions on curved spaces with nontrivial g...