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Barriers and facilitators to research data collection in resource-limited settings: a qualitative study of research coordinators in the Nigeria Implementation Science Alliance Network. [PDF]

BMJ Open
Idemili-Aronu N, Jemisenia JO, Okoli IA, Salla NS, Abalaka BI, Hundu DK, Olawepo JO, Ibemere S, Olakunde BO, Ezeanolue EE.   +9 more
europepmc   +1 more source

Can whole-family interventions target violence and parenting in families experiencing domestic violence and abuse? A longitudinal study of the For Baby's Sake programme. [PDF]

BMC Psychol
Taccini F, Trevillion K, Domoney J, Mannarini S, Ocloo J, Heslin M, Bick D, Howard LM, MacMillan H, Ramchandani P, Stanley N.   +10 more
europepmc   +1 more source

Evaluation of Veterinary Prescription of Gastroprotectants in Dogs in Spain. [PDF]

Vet Sci
Olmeda P, Rey C, Rodríguez-Franco F, Marks SL, García-Sancho M, Díaz-Regañón D, Villaescusa A, Sainz Á.   +7 more
europepmc   +1 more source

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DEPTH AND STANLEY DEPTH OF POWERS OF THE EDGE Depth and Stanley depth of powers of the edge ideals of some caterpillar and lobster trees

Mathematical Reports, 2023
Let S be a ring of polynomials in finitely many variables over a field. In this paper, we give lower bounds for depth and Stanley depth of modules of the type S/It for t ≥ 1, where I is the edge ideal of some caterpillar and lobster trees.
TOOBA ZAHID, ZUNAIRA SAJID, MUHAMMAD ISHAQ   +2 more
openaire   +1 more source

A Survey on Stanley Depth

2013
At the MONICA conference “MONomial Ideals, Computations and Applications” at the CIEM, Castro Urdiales (Cantabria, Spain) in July 2011, I gave three lectures covering different topics of Combinatorial Commutative Algebra: (1) A survey on Stanley decompositions. (2) Generalized Hibi rings and Hibi ideals.
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Stanley depth and Stanley support-regularity of monomial ideals

Collectanea Mathematica, 2015
Let \(S=K[x_{1},\dots,x_{n}]\) be a polynomial ring over a field \(K\). Let \(I=\bigcap_{I=1}^{s}\) be an irredundant primary decomposition of a monomial ideal \(I\) in \(S\), where the \(Q_{i}'s\) are also monomial ideals. Lyubeznik acquired that \[ \text{depth}(S/I)\geq\text{siz}(I) \] where \(\text{size}(I)\) is the number \(v+n-h-1\) with \(v\) is ...
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How to compute the Stanley depth of a monomial ideal

Journal of Algebra, 2009
Jürgen Herzog, Marius Vladoiu
exaly  

Alexander duality and Stanley depth of multigraded modules

Journal of Algebra, 2011
Kohji Yanagawa, Ryota Okazaki
exaly