Regularity of conservative inductive limits. Kučera, Jan — 1999 International Journal of Mathematics and Mathematical Sciences
The spaces 𝒪 M and 𝒪 C are ultrabornological. A new proof. Kučera, Jan — 1985 International Journal of Mathematics and Mathematical Sciences
Ultraregular inductive limits. Kucera, Jan — 1990 International Journal of Mathematics and Mathematical Sciences
Quasi-bounded sets. Kučera, Jan — 1990 International Journal of Mathematics and Mathematical Sciences
Sequential completeness of inductive limits. Gómez, Claudia; Kučera, Jan — 2000 International Journal of Mathematics and Mathematical Sciences
Continuity of multiplication of distributions. Kučera, Jan; McKennon, Kelly — 1981 International Journal of Mathematics and Mathematical Sciences
Bounded sets in fast complete inductive limits. Kučera, Jan; Bosch, Carlos — 1984 International Journal of Mathematics and Mathematical Sciences
Completeness of regular inductive limits. Kučera, Jan; McKennon, Kelly — 1989 International Journal of Mathematics and Mathematical Sciences
A note on the spaces 𝒪 M and 𝒪 M ' . Bosch, Carlos; Kučera, Jan — 1988 International Journal of Mathematics and Mathematical Sciences
Quasi-incomplete regular LB-space. Kučera, Jan; McKennon, Kelly — 1993 International Journal of Mathematics and Mathematical Sciences
Example of a sequentially incomplete regular inductive limit of Banach spaces. Kučera, Jan; McKennon, Kelly — 1990 International Journal of Mathematics and Mathematical Sciences
Fast complete locally convex linear topological spaces. Bosch, Carlos; Kučera, Jan; McKennon, Kelly — 1986 International Journal of Mathematics and Mathematical Sciences
Note on quasi-bounded sets. Bosch, Carlos; Kučera, Jan; McKennon, Kelly — 1991 International Journal of Mathematics and Mathematical Sciences
On the accessibility of control system x ˙ ∈ Q ( x ) Jan Kučera — 1970 Czechoslovak Mathematical Journal
Title: Solution in large of control problem x ˙ = ( A ( 1 - u ) + B u ) x Jan Kučera — 1966 Czechoslovak Mathematical Journal
Sequential completeness of LF-spaces Jan Kučera — 2001 Czechoslovak Mathematical Journal Any LF-space is sequentially complete iff it is regular.