Results 51 to 60 of about 11,820 (207)
The D'Entrecasteaux Island (DEI) gneiss domes are fault‐bounded domes with ∼2.5 km of relief exposing ultrahigh‐pressure (UHP) and high‐pressure (HP) metamorphic gneisses and migmatites exhumed in an Oligocene‐Miocene arc‐continent collision and ...
Guy Fitz, Paul Mann
doaj +1 more source
ABSTRACT This paper explores how we might integrate local traditional values into a systems approach for analyzing and maximizing localization in the context of foreign aid. The paper situates localization and its operationalization in the older and broader literature on the political economy of foreign aid.
Jennifer M. Brinkerhoff
wiley +1 more source
INVESTIGATING SPATIAL DISTRIBUTION OF THE SOIL–WATER CHARACTERISTIC CURVES AND CONSEQUENCES IN IRRIGATION APPLICATION WITHIN A SANDY-LOAM SOIL IN AN INTENSIVE PLUM TREE ORCHARD [PDF]
The orchard plot has plum trees (Stanley cultivar grafted on Saint Julien rootstock), six years old, with 4 m between tree rows (ITR) and 2.25 m between trees in the row (IR). The relief is a gentle hillside with a slope of 0.075 m m-1 . Undisturbed soil
Paltineanu Cristian +4 more
doaj
Values and bounds for the Stanley depth [PDF]
We give different bounds for the Stanley depth of a monomial ideal I of a polynomial algebra S over a field K. For example we show that the Stanley depth of I is less than or equal to the Stanley depth of any prime ideal associated to S/I. Also we show that the Stanley conjecture holds for I and S/I when the associated prime ideals of S/I are generated
openaire +1 more source
A Framework for Understanding and Evaluating Localization: The Case of HelpAge International
ABSTRACT Many transnational non‐governmental organizations (TNGOs) are reevaluating their organizational forms and norms as they pursue localization. Localization itself is a contested and multifaceted concept, however, complicating the design, implementation, and evaluation of localization efforts.
Hans Peter Schmitz, George E. Mitchell
wiley +1 more source
Depth, Stanley depth, and regularity of ideals associated to graphs
Let $\mathbb{K}$ be a field and $S=\mathbb{K}[x_1,\dots,x_n]$ be the polynomial ring in $n$ variables over $\mathbb{K}$. Let $G$ be a graph with $n$ vertices. Assume that $I=I(G)$ is the edge ideal of $G$ and $J=J(G)$ is its cover ideal. We prove that ${\rm sdepth}(J)\geq n- _{o}(G)$ and ${\rm sdepth}(S/J)\geq n- _{o}(G)-1$, where $ _{o}(G)$ is the ...
openaire +3 more sources
ABSTRACT Localization is the process of adapting and developing international aid to suit local contexts. Thus, localization involves paying attention to the relations between organizations and local actors receiving development aid. One key question that has not, as yet, been satisfactorily answered is how to collectively organize localization to ...
Ingrid Mazzilli +2 more
wiley +1 more source
Some remarks on the Stanley depth for multigraded modules
We show that Stanley’s conjecture holds for any multigraded module M over S, with sdepth(M) = 0, where S = K[x_1; ... ; x_n]. Also, we give some bounds for the Stanley depth of the powers of the maximal irrelevant ideal in S.
Mircea Cimpoeas
doaj
Stanley depth and size of a monomial ideal [PDF]
Lyubeznik introduced the concept of size of a monomial ideal and showed that the size of a monomial ideal increased by 1 1 is a lower bound for its depth. We show that the size increased by 1 1 is also a lower bound for its Stanley depth.
Herzog, Jürgen +2 more
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Implementing nature‐based climate solutions is important for mitigating climate change, which is a global issue, but requires local adjustments in management practices. Using the association between soil carbon and minerals as a proxy for carbon persistence, we evaluated the effect of different management regimes on soil carbon sequestration and loss ...
Adam Pellegrini +3 more
wiley +1 more source

