12 citations · 21 across the 6 of their papers we have counts for
6 papers
Consecutive k-out-of-n:F Systems Have Unbounded Roots
Marilena Jianu, Leonard Daus, Vlad-Florin Dragoi +1
This article is studying the roots of the reliability polynomials of linear consecutive-\textit{k}-out-of-\textit{n}:\textit{F} systems. We are able to prove that these roots are u…
The shape of the reliability polynomial of a hammock network
Leonard Dăuş, Marilena Jianu
Motivated by the study of hammock (aka brick-wall) networks, we introduce in this paper the notion of X-path. Using the Jordan Curve Theorem for piecewise smooth curves, we prove d…
Brick-wall lattice paths and applications
Leonard Daus, Valeriu Beiu, Simon Cowell +1
We introduce a new type of lattice path, called brick-wall lattice path, and we derive a formula which counts the number of paths on these lattices imposing certain restrictions on…
A new way to iterate Brzeziński crossed products
Leonard Dăuş, Florin Panaite
If and are two Brzeziński crossed products and is a linear map satisfying certain properties, we constr…
Relative regular modules. Applications to von Neumann regular rings
Leonard Daus
We use the concept of a regular object with respect to another object in an arbitrary category, defined in \cite{dntd}, in order to obtain the transfer of regularity in the sense o…
Relative Regular Objects in Categories
S. S. Dăscălescu, C. Năstăsescu, A. Tudorache +1
We define the concept of a regular object with respect to another object in an arbitrary category. We present basic properties of regular objects and we study this concept in the s…