Zawartość tomu 289
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Spherical maximal operators with fractal sets of dilations on radial functions Studia Mathematica 289 (2026), 1-32 MSC: Primary 42B25; Secondary 28A80 DOI: 10.4064/sm241213-27-2
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Cosine families, invariant subspaces, and boundary conditions for a class of diffusions on star graphs Studia Mathematica 289 (2026), 33-52 MSC: Primary 35B06; Secondary 46E05, 47D06, 47D07, 47D09 DOI: 10.4064/sm250324-8-1
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Paley problem for plurisubharmonic functions of lower order $\rho \gt 1$ Studia Mathematica 289 (2026), 53-77 MSC: Primary 31B05; Secondary 32U05, 26D10 42B25 DOI: 10.4064/sm250422-31-7
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The rational Gurarii space and its linear isometry group Studia Mathematica 289 (2026), 79-99 MSC: Primary 54H11; Secondary 46B20, 03E15 DOI: 10.4064/sm250501-5-12
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The Bergman kernel and projection on a class of bounded Hartogs domains Studia Mathematica 289 (2026), 101-142 MSC: Primary 47G10; Secondary 32A36, 32A25 DOI: 10.4064/sm250214-27-2
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Unique ergodicity for non-invertible function systems on an interval Studia Mathematica 289 (2026), 143-162 MSC: Primary 37E50; Secondary 37H12, 37A50, 37H30 DOI: 10.4064/sm250311-5-12
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Generic continuous Lebesgue measure-preserving interval maps are nowhere monotone but invertible a.e. Studia Mathematica 289 (2026), 163-178 MSC: Primary 37A05; Secondary 37A35, 37E05 DOI: 10.4064/sm250313-9-2
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The one-weight inequality for the $\mathcal{H}$-harmonic Bergman projection Studia Mathematica 289 (2026), 179-200 MSC: Primary 42B20 DOI: 10.4064/sm250513-2-10
