Husimi Q-functions are the only functions from the class of Cohen quasi-distributions on phase space that after scaling transformation (q, p) - GT (lambda q, lambda p) remain in the same class when the modulus of the scaling parameter is smaller than unity and so, in this case, describe a physical state. We found the Wigner functions and symplectic tomograms of such states. We applied the obtained general results to the Fock states of the harmonic oscillator.17th Central European Workshops on Quantum Optics, Jun 06-11, 2010, Univ St Andrews, St Andrews, Scotlan
We consider scale transformations (q, p) - GT (lambda q, lambda p) in phase space. They induce trans...
We consider scale transformations (q, p) - gt (lambda q, lambda p) in phase space. They induce trans...
Using the description of the linear phase insensitive amplification of a quantum state available in ...
Husimi Q-functions are the only functions from the class of Cohen quasi-distributions on phase space...
Husimi Q-functions are the only functions from the class of Cohen quasi-distributions on phase space...
Husimi Q-functions are the only functions from the class of Cohen quasi-distributions on phase space...
We consider the Husimi Q-functions, which are quantum quasiprobability distributions in the phase sp...
We consider the Husimi Q-functions, which are quantum quasiprobability distributions in the phase sp...
We consider the Husimi Q-functions, which are quantum quasiprobability distributions in the phase sp...
We consider the Husimi Q(q, p)-functions which are quantum quasiprobability distributions on the pha...
We consider the Husimi Q(q, p)-functions which are quantum quasiprobability distributions on the pha...
The Wigner and Husimi distributions are the usual phase space representations of a quantum state. Th...
We study a superposition of four stationary states of the q-deformed quantum harmonic oscillator in ...
We study a superposition of four stationary states of the q-deformed quantum harmonic oscillator in ...
We consider scale transformations (q, p) - GT (lambda q, lambda p) in phase space. They induce trans...
We consider scale transformations (q, p) - GT (lambda q, lambda p) in phase space. They induce trans...
We consider scale transformations (q, p) - gt (lambda q, lambda p) in phase space. They induce trans...
Using the description of the linear phase insensitive amplification of a quantum state available in ...
Husimi Q-functions are the only functions from the class of Cohen quasi-distributions on phase space...
Husimi Q-functions are the only functions from the class of Cohen quasi-distributions on phase space...
Husimi Q-functions are the only functions from the class of Cohen quasi-distributions on phase space...
We consider the Husimi Q-functions, which are quantum quasiprobability distributions in the phase sp...
We consider the Husimi Q-functions, which are quantum quasiprobability distributions in the phase sp...
We consider the Husimi Q-functions, which are quantum quasiprobability distributions in the phase sp...
We consider the Husimi Q(q, p)-functions which are quantum quasiprobability distributions on the pha...
We consider the Husimi Q(q, p)-functions which are quantum quasiprobability distributions on the pha...
The Wigner and Husimi distributions are the usual phase space representations of a quantum state. Th...
We study a superposition of four stationary states of the q-deformed quantum harmonic oscillator in ...
We study a superposition of four stationary states of the q-deformed quantum harmonic oscillator in ...
We consider scale transformations (q, p) - GT (lambda q, lambda p) in phase space. They induce trans...
We consider scale transformations (q, p) - GT (lambda q, lambda p) in phase space. They induce trans...
We consider scale transformations (q, p) - gt (lambda q, lambda p) in phase space. They induce trans...
Using the description of the linear phase insensitive amplification of a quantum state available in ...