Sets of $\sigma$-porosity and sets of $\sigma$-porosity $\left(q\right)$

 Access to full text

 Full (PDF)

1. E. P. Dolženko, Graničnye svojstva proizvolnych funkcij, Izv. Akad. Nauk SSSR Ser. Mat. 3I (1967), 3-14. (1967) MR0217297
2. N. Yanagihara, Angular cluster sets and horicyclic cluster sets, Proc. Japan Acad. 45 (1969), 423-428. (1969) MR0262506
3. H. Yoshida, Tangential boundary properties of arbitrary functions in the unit disc, Nagyoa Math. J. 46 (1972), 111-120. (1972) Zbl0211.38902MR0302920
4. H. Yoshida, On the boundary properties and the spherical derivatives of meromorphic functions in the unit disc, Math. Z. I32 (1973), 51-68. (1973) Zbl0245.30029MR0324048
5. L. Zajíček, On cluster sets of arbitгary functions, Fund. Math. 83 (1974), 197-217. (1974) MR0338294

1. R. J. Nájares, Luděk Zajíček, A $\sigma$-porous set need not be $\sigma$-bilaterally porous
2. Frédéric Bayart, Étienne Matheron, Pierre Moreau, Small sets and hypercyclic vectors
3. L. ZajÍček, Small non-σ-porous sets in topologically complete metric spaces
4. Libor Veselý, Some new results on accretive multivalued operators
5. Jaroslav Červeňanský, Tibor Šalát, Convergence preserving permutations of $\mathbb{N}$ and Fréchet’s space of permutations of $\mathbb{N}$
6. Miroslav Zelený, Sets of extended uniqueness and $\sigma$-porosity
7. Luděk Zajíček, Porosity, derived numbers and knot points of typical continuous functions
8. Michael Dymond, On the structure of universal differentiability sets
9. Miroslav Zelený, Jan Pelant, The structure of the $\sigma$-ideal of $\sigma$-porous sets
10. Luděk Zajíček, Miroslav Zelený, On the complexity of some $\sigma$-ideals of $\sigma$-P-porous sets