Results 191 to 200 of about 11,820 (207)

Rediscovery of one of the world's rarest sharks, the sailback houndshark Gogolia filewoodi, in Papua New Guinea. [PDF]

J Fish Biol
Sagumai J, Samuel RH, White WT, Grant MI.   +3 more
europepmc   +1 more source

Caregiver and healthcare professional perspectives on drivers of routine immunisation uptake in East New Britain, Papua New Guinea: a qualitative study. [PDF]

BMJ Public Health
Dalton M, Pomat W, Sanderson B, Melepia P, James HA, Burangat D, Duwaba L, Willie D, Paivu B, Kiromat P, Stanley E, Waramin E, Laman M, Walker S, Homer C, Robinson LJ, Scoullar MJL, Vaccher S, Danchin M.   +18 more
europepmc   +1 more source

Analysis of food policymaking through a food systems lens: a review of analytical frameworks. [PDF]

Public Health Nutr
Stanley I, Murrin C.
europepmc   +1 more source

Tight Spaces, Big Discoveries: Decoding Human Adhesion Biology with Avian Chorioallantoic Membrane Xenograft Models. [PDF]

Cancers (Basel)
McAuley N, Cymer I, Stanley R, Toomey S, Dowling CM, Leung A, Hopkins AM, Richards CE.   +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
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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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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 of weakly 0-decomposable ideals

Archiv der Mathematik, 2014
The author provides a new class of monomial ideals which satisfy Stanley's depth conjecture. He shows that weakly \(0\)-decomposable ideals, which include weakly polymatroidal ideals, satisfy Stanley's conjecture (Theorem 2.12). This generalizes a recent result due to \textit{S. A. S. Fakhari} [Arch. Math. 103, No.
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On Stanley Depths of Certain Monomial Factor Algebras

Canadian Mathematical Bulletin, 2015
AbstractLet S = K[x1 , . . . , xn] be the polynomial ring in n-variables over a ûeld K and I a monomial ideal of S. According to one standard primary decomposition of I, we get a Stanley decomposition of the monomial factor algebra S/I. Using this Stanley decomposition, one can estimate the Stanley depth of S/I. It is proved that sdepthS(S/I) ≤ sizeS(I)
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How to compute the Stanley depth of a monomial ideal

Journal of Algebra, 2009
Jürgen Herzog, Marius Vladoiu
exaly