内容

目次

Cantor and Peano type functions; singular monotone functions; everywhere differentiable nowhere monotone functions; nowhere approximately differentiable functions; Blumberg's theorem and Sierpinski-Zygmund function; Lebesgue nonmeasurable functions and functions without the Baire property; Hamel basis and Cauchy functional equation; Luzin sets, sierpinski's partition of the Euclidean plane; sup-measurable and weakly sup-measurable functions; ordinary differential equations with bad right-hand sides; nondifferentiable functions from the point of view of category and measure.