Czechoslovak Journal of Physics
56 (2006), No. 9 |
O B S A H C O N T E N T |
FEI SHAO-MING
A note on pseudo-Hermitian systems with point interactions and quantum separability..
/ 887-892/
BAGCHI B., BANERJEE A., QUESNE C.
PT-symmetric quartic anharmonic oscillator and position-dependent mass in a perturbative approach..
/885-890/
FIGUEIRA DE MORISSON FARIA C., FRING A.
Isospectral Hamiltonians from Moyal products..
/8917-908/
JONES H.
On an equivalent Hermitian Hamiltonian for the wrong-sign quartic potential..
/909-917/
MOSTAFAZADEH A.
Krein-Space formulation of PT-symmetry, CPT-inner products, and pseudo-Hermiticity..
/919-933/
SCOLARICI G., SOLOMBRINO L.
Time evolution on non-Hermitian quantum systems and generalized master equations..
/935-941/
CANNATA F., VENTURA A.
Scattering by PT-symmetric non-local potentials..
/943-951/
LÉVAI G.
Comparative analysis of real and PT-symmetric Scarf potential..
/953-966/
MUSTAFA O., HABIB MAZHARIMOUSAVI S.
Non-Hermitian d-dimensional Hamiltonians with position depoendent mass and their pseudo-Hermiticity.
generators.
/967-975/
ZNOJIL M.
On a few new quantization recipes using PT-symmetry..
/977-984/
JAKUBSKÝ V., SMEJKAL J.
A positive-definite scalar product for free Proca particle..
/985-997/
KLEEFELD F.
On some meaningful inner product for real Klein-Gordon fields with positive semi-definite norm..
/999-1006/
#GRAEFE E-M., KORSCH H.J.
Crossing scenario for a nonlinear non-Hermitian two-level system..
/ 1007-1020/
JAIN S.R.
Random matrix theories and exactly solvable models..
/1021-1032/
SHALABY A.M.
The effective potential for the PT symmetric and non-Hermitian (g
BENDER C.M.
Parity anomaly in a PT-symmetric quartic Hamiltonian? .
/ 1047-1062/
LANGER H., TRETTER Ch.
Corrigendum to A Krein space approach to PT symmetry.
/1063-1064/
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