Wyczyść filtry
  • J. Tosiek, L. Campobasso, The continuity equation in the phase space quantum mechanics, Ann. Phys-new. York. 460, 169564, 2024
     10.1016/j.aop.2023.169564 
  • M. Dobrski, M. Przanowski, J. Tosiek, F. J. Turrubiates, Construction of a photon position operator with commuting components from natural axioms, Phys. Rev. A 107(4), 042208, 2023
     10.1103/PhysRevA.107.042208 
  • M. Dobrski, M. Przanowski, J. Tosiek, F. J. Turrubiates, Geometrical interpretation of the photon position operator with commuting components, Phys. Rev. A 104(4), 042206, 2021
     10.1103/PhysRevA.104.042206 
  • J. Tosiek, M. Przanowski, The Phase Space Model of Nonrelativistic Quantum Mechanics, Entropy-switz. 23(5), 581, 2021
     10.3390/e23050581 
  • M. Przanowski, J. Tosiek, F. J. Turrubiates, The Weyl – Wigner – Moyal Formalism on a Discrete Phase Space. II. The Photon Wigner Function, Fortschr. Physik 69(1), 2000061, 2020
     10.1002/prop.202000061 
  • M. Przanowski, J. Tosiek, F. J. Turrubiates, The Weyl‐Wigner‐Moyal Formalism on a Discrete Phase Space. I. A Wigner Function for a Nonrelativistic Particle with Spin, Fortschr. Physik 67(12), 1900080, 2019
     10.1002/prop.201900080 
  • J. Tosiek, M. Dobrski, Formal series of generalized functions and their application to deformation quantization, J. Math. Phys. 60(10), 102106, 2019
     10.1063/1.5094725 
  • M. Przanowski, J. Tosiek, From the discrete Weyl–Wigner formalism for symmetric ordering to a number–phase Wigner function, J. Math. Phys. 58(10), 102106, 2017
     10.1063/1.5008653 
  • M. Przanowski, H. Garcia-Compean, J. Tosiek, F. J. Turrubiates, Uncertainty relations in quantum optics. Is the photon intelligent?, Ann. Phys-new. York. 373, 123-144, 2016
     10.1016/j.aop.2016.06.022 
  • J. Tosiek, R. Cordero, F. J. Turrubiates, The Wentzel–Kramers–Brillouin approximation method applied to the Wigner function, J. Math. Phys. 57(6), 062103, 2016
     10.1063/1.4954071 
  • M. Przanowski, H. Garcia-Compean, J. Tosiek, F. J. Turrubiates, Uncertainty relations in quantum optics. Is the photon intelligent?, Ann. Phys-new. York. 373, 123 - 144, 2016
  • M. Przanowski, P. Brzykcy, J. Tosiek, Corrigendum to “From the Weyl quantization of a particle on the circle to number–phase Wigner functions” [Ann. Physics 351 (2014) 919–934], Ann. Phys-new. York. 363, 559-560, 2015
     10.1016/j.aop.2015.05.014 
  • M. Przanowski, P. Brzykcy, J. Tosiek, From the Weyl quantization of a particle on the circle to number–phase Wigner functions, Ann. Phys-new. York. 351, 919-934, 2014
     10.1016/j.aop.2014.10.011 
  • J. Tosiek, The eigenvalue equation for a 1-D Hamilton function in deformation quantization, Phys. Lett. A 376(28-29), 2023-2031, 2012
     10.1016/j.physleta.2012.05.009 
  • J. Tosiek, P. Brzykcy, States in the Hilbert space formulation and in the phase space formulation of quantum mechanics, Ann. Phys-new. York. 332, 1-15, 2012
     10.1016/j.aop.2013.01.010 
  • J. Tosiek, The eigenvalue equation for a 1-D Hamilton function in deformation quantization, Phys. Lett. A 376(28-29), 2023-2031, 2012
  • M. Przanowski, J. Tosiek, Notes on thermodynamics in special relativity, Phys. Scr. 84(5), 055008, 2011
     10.1088/0031-8949/84/05/055008 
  • J. Tosiek, Compatible symplectic connections on a cotangent bundle and the Fedosov quantization, J. Math. Phys. 52(2), 022107, 2011
     10.1063/1.3549588 
  • M. Przanowski, J. Tosiek, Notes on thermodynamics in special relativity, Phys. Scr. 84, 055008 (11 stron), 2011
  • J. Tosiek, Compatible symplectic connections on a cotangent bundle and the Fedosov quantization, J. Math. Phys., 2011
  • J. Tosiek, The Fedosov ∗-product in Mathematica, Comput. Phys. Commun. 181(3), 704, 2010
     10.1016/j.cpc.2009.10.022 
  • J. Tosiek, The Fedosov ∗-product in Mathematica, Comput. Phys. Commun. 181(3), 704, 2010
  • J. Tosiek, The Fedosov ∗-product in Mathematica, Comput. Phys. Commun. 179(12), 924-930, 2008
     10.1016/j.cpc.2008.07.009 
  • J. Tosiek, The Fedosov deformation quantization with the induced symplectic connection, Journal of Physics: Conference Series 128, 012024, 2008
     10.1088/1742-6596/128/1/012024 
  • J. Tosiek, Abelian Connection in Fedosov Deformation Quantization, Journal of Geometry and Symmetry in Physics 10, 93–102, 2007
     doi:10.7546/jgsp-10-2007-93-102 
  • J. Tosiek, Abelian connection in Fedosov deformation quantization. I. The 2-dimensional phase space., Acta Physica Polonica, Series B. 38 No. 10, 3069-3086, 2007
  • J. Negro, M. A. d. Olmo, J. Tosiek, Anyons, group theory and planar physics, J. Math. Phys. 47(3), 033508, 2006
     10.1063/1.2168399 
  • J. Negro, O. M. del, J. Tosiek, Anyons, group theory and planar physics., J. Math. Phys. 47, 0335081-19, 2006
  • M. Gadella, M. A. d. Olmo, J. Tosiek, Geometrical origin of the -product in the Fedosov formalism, J. Geom. Phys. 55(3), 316-352, 2005
     10.1016/j.geomphys.2004.12.010 
  • J. Tosiek, The Weyl bundle as a differentiable manifold, J. Phys. A - Math. Gen. 38(23), 5193-5216, 2005
     10.1088/0305-4470/38/23/008 
  • M. Gadella, O. M. del, J. Tosiek, Geometrical origin of the *-product in the Fedosov formalism., J. Geom. Phys. 55, 316-352, 2005
  • J. Tosiek, The Weyl bundle as a differentiable manifold., J. Phys. A - Math. Gen. 38, 5193-5216, 2005
  • M. Gadella, M. A. d. Olmo, J. Tosiek, Quantization on a two-dimensional phase space with a constant curvature tensor, Ann. Phys-new. York. 307(2), 272-307, 2003
     10.1016/S0003-4916(03)00094-0 
  • J. A. G. lez, M. A. d. Olmo, J. Tosiek, Quantum mechanics on the cylinder, str. S306-S315, Czerwiec 2003
     10.1088/1464-4266/5/3/362