Relative Regular Objects in Categories. - S. Dascalescu; Constantin Nastasescu; A. Tudorache; Leonard Daus (Appl. Categorical Struct., 2006)

Relative Regular Modules. Applications to von Neumann Regular Rings. - Leonard Daus (Appl. Categorical Struct., 2011)

Deciphering the Reliability Scheme of the Neurons - One Ion Channel at a Time. - Valeriu Beiu; Leonard Daus (BICT, 2014)

Reliability schemes for nano-communications. - Valeriu Beiu; Leonard Daus (ECCTD, 2015)

Reliability bounds for two dimensional consecutive systems. - Valeriu Beiu; Leonard Daus (Nano Commun. Networks, 2015)

Lower and Upper Reliability Bounds for Consecutive-k-Out-of-n: F Systems. - Leonard Daus; Valeriu Beiu (IEEE Trans. Reliab., 2015)

On hammock networks - sixty years after. - Simon Robin Cowell; Leonard Daus; Valeriu Beiu; Philippe Poulin (DTIS, 2017)

On the Exact Reliability Enhancements of Small Hammock Networks. - Simon Robin Cowell; Valeriu Beiu; Leonard Daus; Philippe Poulin (IEEE Access, 2018)

A Tale of Catalan Triangles: Counting Lattice Paths. - Leonard Daus; Marilena Jianu; Roxana-Mariana Beiu; Valeriu Beiu (SOFA, 2020)

On a Surface Associated to the Catalan Triangle. - Marilena Jianu; Sever Achimescu; Leonard Daus; Ion Mierlus Mazilu; Adela Mihai; Daniel Tudor (Axioms, 2022)

Consecutive k-out-of-n: F Systems Have Unbounded Roots. - Marilena Jianu; Leonard Daus; Vlad-Florin Dragoi; Valeriu Beiu (CoRR, 2022)

On a Surface Associated with Pascal's Triangle. - Valeriu Beiu; Leonard Daus; Marilena Jianu; Adela Mihai; Ion Mihai (Symmetry, 2022)

Approximating the Level Curves on Pascal's Surface. - Leonard Daus; Marilena Jianu; Mariana Nagy; Roxana-Mariana Beiu (Int. J. Comput. Commun. Control, 2022)

Reliability polynomials of consecutive-k-out-of-n:Fsystems have unbounded roots. - Marilena Jianu; Leonard Daus; Vlad-Florin Dragoi; Valeriu Beiu (Networks, 2023)