Zainteresowania

• nuclear particles physics
• quantum deformations
• space time symmetries
• quantum gravity
• models of quantum gravity
• generalized lorentz symmetries
• superspaces
• quantum groups
• non commutative geometry
• extended supersymmetry

Dyscyplina naukowa

• nauki fizyczne

Najnowsze publikacje

• Quantum D = 3 Euclidean and Poincaré symmetries from contraction limits
• Quantum perturbative solutions of extended Snyder and Yang models with spontaneous symmetry breaking
• Generalized quantum phase spaces for the κ-deformed extended Snyder model
• Internal quark symmetries and colour SU(3) entangled with Z3-graded Lorentz algebra
• Z₃-graded colour Dirac equations for quarks, confinement and generalized Lorentz symmetries
• Spinorial Snyder and Yang models from superalgebras and noncommutative quantum superspaces
• Two θ_μν -deformed covariant relativistic quantum phase spaces as Poincaré-Hopf algebroids
• Quantum twist-deformed D = 4 phase spaces with spin sector and Hopf algebroid structures
• From Snyder space-times to doubly κ-dependent Yang quantum phase spaces and their generalizations
• Palatial Twistors from Quantum Inhomogeneous Conformal Symmetries and Twistorial DSR Algebras
• Quantizations of D = 3 Lorentz symmetry
• Addendum to "Quantum deformations of D = 4 Euclidean, Lorentz, Kleinian and quaternionic o*(4) symmetries in unified o(4;C) setting" [Phys. Lett. B 754 (2016) 176-181]
• Basic quantizations of D = 4 Euclidean, Lorentz, Kleinian and quaternionic o^*(4) symmetries
• Towards a Z ₃-graded approach to quarks’ symmetries
• Lie-deformed quantum Minkowski spaces from twists: Hopf-algebraic versus Hopf-algebroid approach
• From N=4 Galilean superparticle to three-dimensional non-relativistic N=4 superfields
• On Hopf algebroid structure of kappa-deformed Heisenberg algebra
• Kappa-deformations: historical developments and recent results
• Grawitacja kwantowa i nieprzemienne geometrie kwantowe
• Quantum gravity and noncommutatitive space-times