On the set $B^**₁$ in the space $B₁$ of functions

Rok, strany: 2000, 263 - 271

Let $DB₁^**$ be a family of all Darboux functions $f$ such that $fupharpoonleft D_f$ is a continuous function (where $D_f$ denotes the set of all discontinuity points of $f$). In this paper we shall present theorems describing properties of the set $DB₁^**$ in the space of functions $DB₁$ (with the metric of the uniform convergence).

ISO 690:

Pawlak, H. 2000. On the set $B^**₁$ in the space $B₁$ of functions. In Tatra Mountains Mathematical Publications, vol. 19, no.2, pp. 263-271. 1210-3195.

APA:

Pawlak, H. (2000). On the set $B^**₁$ in the space $B₁$ of functions. Tatra Mountains Mathematical Publications, 19(2), 263-271. 1210-3195.