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eFood, Volume 7, Issue 2, April 2026.This study examines the factors influencing dietary diversity and food security in rural Bangladesh, emphasizing the roles of income and crop diversification. Findings highlight that larger farms, diversified income, and access to agricultural services improve food security, while larger households and greater market distances increase food insecurity.
Babor Ahmad +7 more
wiley +1 more source
Clarification of Faber series and related applications to complex variable methods in two-dimensional elasticity. [PDF]
Math Mech Solids, 2023 Dai M, Schiavone P.
europepmc +1 more source
The Zeros of Faber Polynomials for an m-Cusped Hypocycloid
Journal of Approximation Theory, 1994 The location, density and asymptotic behavior of the zeros of Faber polynomials \(F_ n\) associated with the closed region bounded by the \(m\)-cusped hypocycloid with equation \(z= \exp (i\theta)+ 1/(m-1)\exp (- (m-1) i\theta)\) are determined. The main result says that for each \(n\geq 1\) all zeros of \(F_ n\) are located on the set \(S_ m= \{x ...
He, Matthew, Saff, E. B.
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The a-points of Faber polynomials for a special function [PDF]
Glasgow Mathematical Journal, 1970 Let f(ζ) be a power series of the formwhere lim sup |an|1/n < ∞. The Faber polynomials {fn(ζ)} (n = 0, 1, 2, …) are the polynomial parts of the formal expansion of (f(ζ))n about ζ = ∞. Series (1) defines an analytic element of an analytic function which we designate as w = f(ζ).
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Journal of Mechanical EngineeringThe bending problem of an infinitely large thin anisotropic plate with an elliptical or linear elastic inclusion inserted into a hole without initial tension and under perfect mechanical contact with the plate matrix is solved.
Andrii O. Koshkin, Olena O. Strelnikova
doaj +1 more source
Clifford Wavelet Entropy for Fetal ECG Extraction. [PDF]
Entropy (Basel), 2021 Jallouli M +3 more
europepmc +1 more source
On the faber polynomials of the univalent functions of class ∑
Journal of Mathematical Analysis and Applications, 1991 The \(n\)-th Faber polynomial \(\varphi_ n(t)\) of a function \(F(z)=1/f(1/z)\), \(f\in S\), is defined by the expansion \[ \log{F(z)-t\over z}=-\sum^ \infty_{n=1}{1\over n}\varphi_ n(t)z^{-n}. \] The author gives an explicit expression for \(\varphi_ n(t)\) in powers of \(t- \alpha_ 0=\varphi_ 1(t)\), and derives an inequality (*) \(|\varphi_ n'(t ...
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Differential alterations of amygdala nuclei volumes in acutely ill patients with anorexia nervosa and their associations with leptin levels. [PDF]
Psychol Med, 2023 Wronski ML +13 more
europepmc +1 more source