Results 21 to 30 of about 138 (120)
Studies in Additive Number Theory by Circles of Partition
, 2023 In this paper we introduce and develop the circle embedding method. This method hinges essentially on a Combinatorial structure which we choose to call circles of partition.
Gensel, Berndt, Agama, Theophilus
core
Journal of Marital and Family Therapy, Volume 51, Issue 3, July 2025.ABSTRACT Emotionally focused couple therapy (EFCT) is an empirically supported treatment for relationship distress. Yet, despite EFCT's substantial evidence base, to date, there have been no studies that have integrated LGBTQ+ clients' experiences and therapeutic needs into the EFCT process.
Caitlin Edwards +2 more
wiley +1 more source
Plant, Cell &Environment, Volume 48, Issue 5, Page 3027-3037, May 2025.ABSTRACT Mangroves are highly salt‐tolerant species, which live in saline intertidal environments, but rely on alternative, less saline water to maintain hydraulic integrity and plant productivity. Foliar water uptake (FWU) is thought to assist in hydration of mangroves, particularly during periods of acute water deficit.
Adriano Losso +3 more
wiley +1 more source
Srinivasa Ramanujan (The inventor of the circle method) (22-12-1887 to 26-4-1920)
, 1987 International audienceRamanujan's first letter to Hardy states an asymptotic formula for the coefficient of $x^n$ in the expansion of $(\sum_{m=-\infty}^{\infty}(-1)^mx^{m^2})^{-1}$ which can be regarded as the genesis of the circle method. In this paper,
K Ramachandra, Ramachandra, K
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Physiologia Plantarum, Volume 177, Issue 3, May/June 2025.ABSTRACT Plant nutrient deficiencies can modify leaf surface properties and may affect the absorption of foliar fertilisers. This study examined how plant P‐deficiency modified the adaxial leaf surface morphology of four barley cultivars and whether these modifications could be linked to quantitative differences in foliar‐applied P absorption.
Maja Arsic +8 more
wiley +1 more source
A Novel Framework for Estimating the Bowen Ratio Over Small Water Bodies
Hydrological Processes, Volume 39, Issue 2, February 2025.This study presents a new framework to estimate the Bowen ratio over small water bodies by combining laboratory experiments and theoretical modelling. It explores the impact of water surface flows and wind speeds under three scenarios: no wind, tailwind (wind aligned with the water surface flow), and headwind (wind opposing the water surface flow ...
Amir Rezazadeh +3 more
wiley +1 more source
Geoarchaeology, Volume 40, Issue 1, January/February 2025.ABSTRACT Reconstructing (pre‐)historic land use distribution is essential for understanding past human societies and their impacts on the environment. Various land use forms result in distinct alterations of surface morphology, which are often well preserved but rarely described within forest areas. The interpretation of LiDAR Digital Elevation Models (
Anna Schneider +3 more
wiley +1 more source
, 2012 Background Most aerial plant parts are covered with a hydrophobic lipid-rich cuticle, which is the interface between the plant organs and the surrounding environment.
Fernández, Victoria +5 more
core +1 more source
Commodity risk assessment of Petunia spp. and Calibrachoa spp. unrooted cuttings from Costa Rica
EFSA Journal, Volume 22, Issue 11, November 2024.Abstract The European Commission requested the EFSA Panel on Plant Health to evaluate the probability of entry of pests (likelihood of pest freedom at entry), including both regulated and non‐regulated pests, associated with unrooted cuttings of the genera Petunia and Calibrachoa produced under physical isolation in Costa Rica.
EFSA Panel on Plant Health (PLH) +37 more
wiley +1 more source
Small‐scale distribution of linear patterns of primes
Journal of the London Mathematical Society, Volume 110, Issue 4, October 2024.Abstract Let Ψ=(ψ1,⋯,ψt):`Zd→Rt$\Psi =(\psi _1,\hdots, \psi _t):`\mathbb {Z}^d\rightarrow \mathbb {R}^t$ be a system of linear forms with finite complexity. In their seminal paper, Green and Tao showed the following prime number theorem for values of the system Ψ$\Psi$: ∑x∈[−N,N]d∏i=1t1P(ψi(x))∼(2N)d(logN)t∏pβp,$$\begin{equation*} \sum _{x\in [-N,N]^d}
Mayank Pandey, Katharine Woo
wiley +1 more source