  In this paper we study the properties of P-generated spaces (by analogy with
compactly generated). We prove that a regular Lindel\"of generated space with
uncountable dispersion character is resolvable. It is proved that Hausdorff
hereditarily L-spaces are L-tight spaces which were defined by Istv\'an
Juh\'asz, Jan van Mill in (Variations on countable tightness,
arXiv:1702.03714v1). We also prove {\omega}-resolvability of regular L-tight
space with uncountable dispersion character.
