Clear filters
  • A. Chudecki, M. Przanowski, Killing symmetries in H-spaces with Λ, J. Math. Phys. 54(10), 102503, 2013
     10.1063/1.4826346 
  • M. Dobrski, INVOLUTION IN QUANTIZED ENDOMORPHISM BUNDLE AND REALITY OF NONCOMMUTATIVE GRAVITY ACTIONS, Int. J. Geom. Methods M. 10(02), 1220029, 2012
     10.1142/S0219887812200290 
  • A. Chudecki, HOMOTHETIC KILLING VECTORS IN EXPANDING \mathcalHH-SPACES WITH Λ, Int. J. Geom. Methods M. 10(01), 1250077, 2012
     10.1142/S0219887812500776 
  • M. Przanowski, M. Skulimowski, J. Tosiek, A Time of Arrival Operator on the Circle (Variations on Two Ideas), XXX Workshop Geometric Methods in Physics, Białowieża, 26 Jun-02 Jul 2011
     10.1007/978-3-0348-0448-6_21 
  • J. Tosiek, Physically Acceptable Solutions of an Eigenvalue Equation in Deformation Quantization, XXX Workshop Geometric Methods in Physics, Białowieża, 26 Jun-02 Jul 2011
     10.1007/978-3-0348-0448-6_10 
  • 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 
  • A. Chudecki, Classification of the Killing vectors in nonexpanding \mathcal HH-spaces with Λ, Classical Quant. Grav. 29(13), 135010, 2012
     10.1088/0264-9381/29/13/135010 
  • 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 
  • M. Przanowski, S. Formański, A. Chudecki, NOTES ON PARA-HERMITE–EINSTEIN SPACETIMES, Int. J. Geom. Methods M. 09(01), 1250008, 2012
     10.1142/S0219887812500089 
  • 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, S. Formański, A. Chudecki, Notes on Para-Hermite-Einstein Spacetimes, Int. J. Geom. Methods M. 9, 1250008 (26 stron), 2012
  • M. Przanowski, J. Tosiek, Notes on thermodynamics in special relativity, Phys. Scr. 84(5), 055008, 2011
     10.1088/0031-8949/84/05/055008 
  • M. Dobrski, Some models of geometric noncommutative general relativity, pp. 065005, September 2011
     10.1103/PhysRevD.84.065005 
  • M. Dobrski, SEIBERG–WITTEN EQUATIONS FROM FEDOSOV DEFORMATION QUANTIZATION OF ENDOMORPHISM BUNDLE, Int. J. Geom. Methods M. 08(02), 411-428, 2011
     10.1142/S021988781100521X 
  • 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
  • A. Chudecki, Conformal Killing vectors in nonexpanding -spaces with Λ, Classical Quant. Grav. 27(20), 205004, 2010
     10.1088/0264-9381/27/20/205004 
  • J. Tosiek, The Fedosov ∗-product in Mathematica, Comput. Phys. Commun. 181(3), 704, 2010
     10.1016/j.cpc.2009.10.022 
  • J. Tosiek, P. Kielanowski, V. Buchstaber, A. Odzijewicz, M. Schlichenmaier, T. Voronov, Fedosov Deformation Quantization with some Family of Compatible Symplectic Connections, AIP Conference Proceedings, Bialowieza, Poland, 27 Jun-03 Jul 2010
     10.1063/1.3527413