Vol. 48 No. 1 (2023)

Articles

• Sobolev spaces and Poincaré inequalities on the Vicsek fractal

  Fabrice Baudoin, Li Chen

  3-26

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• Space of chord-arc curves and BMO/VMO Teichmüller space

  Katsuhiko Matsuzaki, Huaying Wei

  27-42

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• Conformal structure of autonomous Leray–Lions equations in the plane and linearisation by hodograph transform

  Erik Duse

  43-66

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• Canonical parametrizations of metric surfaces of higher topology

  Martin Fitzi, Damaris Meier

  67-80

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• Off-diagonal estimates for bi-parameter commutators

  Tuomas Oikari

  81-112

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• Additive properties of fractal sets on the parabola

  Tuomas Orponen

  113-139

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• Some remarks on the Gehring–Hayman theorem

  Sari Rogovin, Hyogo Shibahara, Qingshan Zhou

  141-152

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• On the Karlsson–Nussbaum conjecture for resolvents of nonexpansive mappings

  Aleksandra Huczek, Andrzej Wiśnicki

  153-161

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• When the algebraic difference of two central Cantor sets is an interval?

  Piotr Nowakowski

  163-185

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• On the density of S-adic integers near some projective G-varieties

  Youssef Lazar

  187-204

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• Frequently oscillating families related to subharmonic functions

  Adi Glücksam

  205-227

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• On the existence of cut points of connected generalized Sierpiński carpets

  Huo-Jun Ruan, Yang Wang, Jian-Ci Xiao

  229-254

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• A simple proof of reflexivity and separability of N^{1,p} Sobolev spaces

  Ryan Alvarado, Piotr Hajłasz, Lukáš Malý

  255-275

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• A-harmonic equation and cavitation

  Vladimir Gutlyanskii, Olli Martio, Vladimir Ryazanov

  277-297

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• Dimension estimates on circular (s,t)-Furstenberg sets

  Jiayin Liu

  299-324

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• Refined horoball counting and conformal measure for Kleinian group actions

  Jonathan M. Fraser, Liam Stuart

  325-344

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• On the Minkowski content of self-similar random homogeneous iterated function systems

  Sascha Troscheit

  345-359

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• Quasiconformal solutions to elliptic partial differential equations

  David Kalaj

  361-374

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• Nonlinear transport equations and quasiconformal maps

  Albert Clop, Banhirup Sengupta

  375-387

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• A large deviation principle for the Schramm–Loewner evolution in the uniform topology

  Vladislav Guskov

  389-410

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