Results 51 to 60 of about 1,628,973 (292)
This study presents a dynamic interaction between liquid resins and photopolymerized structures enabled by an in situ light‐writing setup. By controlling a three‐phase interface through localized photopolymerization, which provides physical confinement for the remaining uncured resin regions, the approach establishes a programmable pathway that ...
Kibeom Kim +3 more
wiley +1 more source
Geometric perspective of generalized Bessel function
In this study, we extend and refine several results concerning the geometric properties of generalized Bessel functions established by Á. Baricz (Mathematica 48(71):1318, 2006).
Hanaa M. Zayed +2 more
doaj +1 more source
Local uniform linear convexity with respect to the Kobayashi distance
We introduce the notion of local uniform linear convexity of bounded convex domains with respect to their Kobayashi distances.
Monika Budzyńska
doaj +1 more source
Best Uniform Convex Approximation on a Compact Convex Set
Let \(K\) be a compact convex subset of \(\mathbb{R}^ n\), \(C(K)\) the space of continuous functions on \(K\) with the uniform norm \(\| f \| = \sup \{| f(x) | : x \in K\}\), and \(P(K)\) the closed cone of continuous convex functions on \(K\). A function \(g^* \in P(K)\) is said to be a best uniform convex approximation to \(f \in C(K)\) if \(\| f ...
openaire +4 more sources
On complex strict and uniform convexity [PDF]
Strict and uniform c c -convexity of complex normed spaces are introduced as a natural generalization of strict and uniform convexity. It is proved that the complex space L 1 ( S , σ , μ ) {L_1}(S,\sigma ,\mu ) is ...
openaire +2 more sources
Automat optical inspection (AOI) techniques in semiconductor fabrication can be leveraged in battery manufacturing, enabling scalable detection and analysis of electrode‐ and cell‐level imperfections through AI‐driven analytics and a digital‐twin framework.
Jianyu Li, Ertao Hu, Wei Wei, Feifei Shi
wiley +1 more source
p-Uniform Convexity and q-Uniform Smoothness of Absolute Normalized Norms on ℂ2
We first prove characterizations of p-uniform convexity and q-uniform smoothness. We next give a formulation on absolute normalized norms on ℂ2. Using these, we present some examples of Banach spaces.
Tomonari Suzuki
doaj +1 more source
The canonical partial metric and the uniform convexity on normed spaces
In this paper we introduce the notion of canonical partial metric associated to a norm to study geometric properties of normed spaces. In particular, we characterize strict convexity and uniform convexity of normed spaces in terms of the canonical ...
S. Oltra +2 more
doaj +1 more source
Novel Functional Materials via 3D Printing by Vat Photopolymerization
This Perspective systematically analyzes strategies for incorporating functionalities into 3D‐printed materials via Vat Photopolymerization (VP). It explores the spectrum of achievable functionalities in recently reported novel materials—such as conductive, energy‐storing, biodegradable, stimuli‐responsive, self‐healing, shape‐memory, biomaterials, and
Sergey S. Nechausov +3 more
wiley +1 more source
Weighted Sobolev spaces: Markov-type inequalities and duality
Weighted Sobolev spaces play a main role in the study of Sobolev orthogonal polynomials. The aim of this paper is to prove several important properties of weighted Sobolev spaces: separability, reflexivity, uniform convexity, duality and Markov-type ...
Francisco Marcellán +2 more
doaj +1 more source

