Derivatives and Lebesgue Points Via Homeomorphic Changes of Scale

DOI10.2307/1998578zbMath0488.26004OpenAlexW4255860549MaRDI QIDQ3949238

Don L. Hancock

Publication date: 1981

Full work available at URL: https://doi.org/10.2307/1998578

zbMATH Keywords

Lebesgue pointsapproximately continuous functionshomeomorphic transformation of the real linenon-invariance of differentiation

Mathematics Subject Classification ID

Continuity and related questions (modulus of continuity, semicontinuity, discontinuities, etc.) for real functions in one variable (26A15) Differentiation (real functions of one variable): general theory, generalized derivatives, mean value theorems (26A24)

Cites Work

• Maximoff's theorem
• Differentiation of real functions
• On the continuum hypothesis
• Differentiability Through Change of Variables
• Differentiability A.E. and Approximate Differentiability A.E.
• INFLEXIBLE DERIVATIVES
• Transformations of differentiable functions
• Creating Differentiability and Destroying Derivatives
• Unnamed Item
• Unnamed Item

This page was built for publication: Derivatives and Lebesgue Points Via Homeomorphic Changes of Scale