The Borel structure of the collections of sub-self-similar sets and super-self-similar sets.

McClure, M.; Vallin, R.W.

Displaying similar documents to “The Borel structure of the collections of sub-self-similar sets and super-self-similar sets.”

The Self-Similarity of the Josephus Problem and its Variants

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Even order self adjoint time scale problems.

Anderson, Douglas R., Hoffacker, Joan (2005)

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Behaviour of solutions of a fourth-order self-adjoint linear differential equation

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R. U. Verma (1971)

Annales Polonici Mathematici

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Gary Gruenhage (1993)

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Under the assumption that the real line cannot be covered by $ω_{1}$ -many nowhere dense sets, it is shown that (a) no Čech-complete space can be partitioned into $ω_{1}$ -many closed nowhere dense sets; (b) no Hausdorff continuum can be partitioned into $ω_{1}$ -many closed sets; and (c) no compact Hausdorff space can be partitioned into $ω_{1}$ -many closed $G_{δ}$ -sets.

Self-adjoint boundary-value problems on time-scales.

Davidson, Fordyce A., Rynne, Bryan P. (2007)

Electronic Journal of Differential Equations (EJDE) [electronic only]

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Fragmentability and σ-fragmentability

J. Jayne, I. Namioka, C. Rogers (1993)

Fundamenta Mathematicae

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Recent work has studied the fragmentability and σ-fragmentability properties of Banach spaces. Here examples are given that justify the definitions that have been used. The fragmentability and σ-fragmentability properties of the spaces $ℓ^{\infty}$ and $ℓ_{c}^{\infty} (Γ)$ , with Γ uncountable, are determined.