Set Theoretic Real Analysis
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Publication:4387582
DOI10.1515/JAA.1997.143zbMath0901.26001MaRDI QIDQ4387582
Publication date: 26 November 1998
Published in: Journal of Applied Analysis (Search for Journal in Brave)
Full work available at URL: https://eudml.org/doc/48012
Research exposition (monographs, survey articles) pertaining to mathematical logic and foundations (03-02) Research exposition (monographs, survey articles) pertaining to measure and integration (28-02) Research exposition (monographs, survey articles) pertaining to general topology (54-02) Research exposition (monographs, survey articles) pertaining to real functions (26-02)
Related Items (22)
Covering Baire 1 Functions with Darboux Functions and the Cofinality of the Ideal of Meager Sets ⋮ Algebraic structures in the sets of surjective functions ⋮ On metric spaces and local extrema ⋮ Cardinal coefficients related to surjectivity, Darboux, and Sierpiński-Zygmund maps ⋮ Measured creatures ⋮ FUZZY OPTIMIZATION OF REAL FUNCTIONS ⋮ Covering functions by countably many functions from some families ⋮ Set theory and the analyst ⋮ Lineability, spaceability, and additivity cardinals for Darboux-like functions ⋮ “Big” Continuous Restrictions of Arbitrary Functions ⋮ Different notions of Sierpiński-Zygmund functions ⋮ Algebras of measurable extendable functions of maximal cardinality ⋮ \( \mathfrak{c} \)-lineability: a general method and its application to Darboux-like maps ⋮ Maximal lineability of several subclasses of Darboux-like maps on \(\mathbb{R}\) ⋮ A combinatorial problem on translation-invariant extensions of the Lebesgue measure ⋮ Quotients of cliquish functions on some interval or on no interval ⋮ On a problem related to a non-squeezing theorem ⋮ On sums of Darboux and nowhere constant continuous functions ⋮ Unnamed Item ⋮ Additivity coefficients for all classes in the algebra of Darboux-like maps on \(\mathbb{R}\) ⋮ A century of Sierpiński-Zygmund functions ⋮ Maximal lineability of the classes of functions in the algebra of Darboux-like maps that are Darboux but not connectivity
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