Results 111 to 120 of about 426,250 (213)
ABSTRACT Low‐Code Development Platforms (LCDPs) and DevOps share a common motive to increase agility during the software development process. DevOps focuses on automation, continuous delivery, and rapid response, whereas LCDPs support these practices by simplifying automation through visual programming and rapid prototyping, enabling teams to focus ...
Saima Rafi, Muhammad Azeem Akbar
wiley +1 more source
ABSTRACT This study examines whether public data availability improves corporate ESG performance. Exploiting the rollout of China's data‐sharing platforms as a quasi‐natural experiment, we find that platform adoption significantly enhances firms' ESG outcomes. Treated firms exhibit lower toxic emissions, higher labor income shares and charitable giving,
Lixing Deng +3 more
wiley +1 more source
Versuch über die Kunst stets fröhlich zu seyn / von J. P. Uz
Vorlageform des Erscheinungsvermerks: Leipzig, bey Johann Gottfried Dyck ...
Uz, Johann Peter
core +1 more source
Metamorphic Reactivity Influences Amphibole Creep Behaviour
ABSTRACT The rheological behaviour of solid‐solution minerals may play an important role in determining how metamorphic crust accommodates deformation. Whether or not a mineral's deformation is diffusion or dislocation‐mediated depends on a range of extrinsic variables such as stress, strain rate and temperature, as well as intrinsic variables such as ...
Alix Osinchuk +2 more
wiley +1 more source
A complete enumeration of Ballot permutations avoiding sets of small patterns [PDF]
Nathan Sun
doaj +1 more source
New Formulas for Dyck Paths in a Rectangle [PDF]
We consider the problem of counting the set of $\mathscr{D}_{a,b}$ of Dyck paths inscribed in a rectangle of size $a\times b$. They are a natural generalization of the classical Dyck words enumerated by the Catalan numbers. By using Ferrers diagrams associated to Dyck paths, we derive formulas for the enumeration of $\mathscr{D}_{a,b}$ with $a$ and $b$
openaire +3 more sources
Intervals in Dyck Paths and the Wreath Conjecture
Let $\iota_{k}(m,l)$ denote the total number of intervals of length $m$ across all Dyck paths of semilength $k$ such that each interval contains precisely $l$ falls. We give the formula for $\iota_{k}(m,l)$ and show that $\iota_{k}(k,l)=\binom{k}{l}^2$.
Jan Petr, Pavel Turek
openaire +3 more sources
Partial Dyck paths with Air Pockets
New section on skew Dyck paths with air pockets ...
openaire +4 more sources
On \({k}\)-Dyck Paths with a Negative Boundary
Paths that consist of up-steps of one unit and down-steps of \(k\) units, being bounded below by a horizontal line \(-t\), behave like \(t+1\) ordered tuples of \(k\)-Dyck paths, provided that \(t\le k\). We describe the general case, allowing \(t\) also to be larger. Arguments are bijective and/or analytic.
openaire +3 more sources
Enumeration of Dyck paths with air pockets
22 pages, 3 figures, 2 tablesInternational audienceWe introduce and study the new combinatorial class of Dyck paths with air pockets. We exhibit a bijection with the peakless Motzkin paths which transports several pattern statistics and give bivariate ...
Baril, Jean-Luc +3 more
core +1 more source

