Work

Instytut Matematyczny Uniwersytetu Wrocławskiego >>
Wydział Matematyki i Informatyki Uniwersytetu Wrocławskiego >>

Contact

username@math.uni.wroc.pl     where 'username' should be replaced by 'stanczr' or 'Robert.Stanczy'

Interests

Partial Differential Equations
Dynamical Systems
Nonlinear Functional Analysis
Mean Field Equations
General Relativity
Astrophysics

Publications

  1. D. Bors, R. Stańczy, Mathematical model for Sagittarius A* and related Tolman-Oppenheimer-Volkoff equations
    Mathematical Methods in the Applied Science 46 (2023), 12052-12063 :: doi

  2. D. Bors, R. Stańczy, Dynamical system describing cloud of particles
    Journal of Differential Equations 342 (2023), 21--23 :: doi

  3. D. Bors, R. Stańczy, Existence and multiplicity results for Dirichlet problem with fractional laplacian and nonlinearity
    Journal of Fixed Point Theory and Applications 23 (2021), 1-16 :: doi

  4. D. Bors, R. Stańczy, Models of particles of the Michie-King type,
    Communications in Mathematical Physics 382 (2021), 1243-1262, link :: doi

  5. D. Bors, R. Stańczy,
    Existence and continuous dependence on parameters of radially symmetric solutions to astrophysical model of self-gravitating particles,
    Mathematical Methods in the Applied Science 42 (2019), 7381-7394 :: doi

  6. D. Bors, R. Stańczy, Dynamical system modeling fermionic limit,
    Discrete and Continuous Dynamical Systems B 23 (2018), 45-55 :: doi arXiv:1612.05442

  7. R. Stańczy, On stationary and radially symmetric solutions to some drift-diffusion equations with nonlocal term
    Applicable Analysis 95 (2016), 97-104 :: doi arxiv:1101.1533

  8. J. Dolbeault, R. Stańczy,
    Bifurcation diagrams and multiplicity for nonlocal elliptic equations modeling gravitating systems based on Fermi-Dirac statistics
    Discrete and Continuous Dynamical Systems A 35 (2015), 139-154 :: doi arxiv:1309.1930

  9. T. Kulczycki, R. Stańczy, Multiple solutions for Dirichlet nonlinear BVPs involving fractional Laplacian
    Discrete and Continuous Dynamical Systems B 19 (2014), 2581-2591 :: doi arxiv:1311.0645

  10. R. Stańczy, Multiple solutions for equations involving bilinear, coercive and compact forms with applications to differential equations
    Journal of Mathematical Analysis and Applications 405 (2013), 416-421 :: doi arxiv:1104.4848

  11. R. Stańczy, On an evolution system describing self-gravitating particles in microcanonical setting
    Monatshefte fur Mathematik 162 (2011), 197-224 :: doi arxiv:0905.1388

  12. J. Dolbeault, R. Stańczy, Non-existence and uniqueness results for supercritical semilinear elliptic equations
    Annales Henri Poincare 10 (2010), 1311-1333 :: doi arxiv

  13. R. Stańczy, The existence of equilibria of many-particle systems
    Proceedings of the Royal Society of Edinburgh A 139 (2009), 623-631 :: doi

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