Results 61 to 70 of about 21,657 (246)
ABSTRACT Efficient thermal management in advanced industrial systems requires improved heat transfer performance, particularly under non‐Newtonian fluid behavior and complex surface geometries. This study investigates the two‐dimensional flow and heat transfer characteristics of ternary hybrid nanofluids over both stationary and moving wedge surfaces ...
A. O. Akindele +4 more
wiley +1 more source
Chebyshev centers, ?-Chebyshev centers and the Hausdorff metric
In this paper, we affirmatively answer an open question raised by P.Szeptycki and Vlech in (9) and give a new characterization of p-uniformly convex Banach space. The Lipschitz stability of the set of e-Chebyshev centers Ge(A) under the perturbations of A and G is also proved.
Wang, Jia-ping, Yu, Xin-tai
openaire +1 more source
Best approximation in Chebyshev subspaces of L(l_{1}^{n},l_{1}^{n}) [PDF]
Chebyshev subspaces of \(\mathcal{L}(l_1^n,l_1^n)\) are studied. A construction of a \(k\)-dimensional Chebyshev (not interpolating) subspace is given.
Joanna Kowynia
doaj +1 more source
Image Encryption Algorithm Using Multi-Level Permutation and Improved Logistic–Chebyshev Coupled Map
To improve the randomness of the Chebyshev chaotic sequences by coupling the Logistic map and the Chebyshev map, a new one-dimensional Logistic–Chebyshev chaotic map (LCCM) is first presented in this paper.
Mingfang Jiang, Hengfu Yang
doaj +1 more source
ABSTRACT Silicon anodes, with a theoretical capacity of ~ $\unicode{x0007E}$3860 mAh g−1, offer more than ten times the lithium storage of graphite but suffer from large volume expansion during lithiation, leading to particle fracture, electrical disconnection, and unstable solid–electrolyte interphases (SEIs).
Yangyul Ju +6 more
wiley +1 more source
Representation by Chebyshev Polynomials for Sums of Finite Products of Chebyshev Polynomials [PDF]
In this paper, we consider sums of finite products of Chebyshev polynomials of the first, third, and fourth kinds, which are different from the previously-studied ones. We represent each of them as linear combinations of Chebyshev polynomials of all kinds whose coefficients involve some terminating hypergeometric functions 2 F 1 .
Taekyun Kim 0001 +3 more
openaire +1 more source
Non-archimedean Chebyshev centers [PDF]
In a recent paper, M.Z.M.C. Soares [3] introduced the concepts of Chebyshev radii and centers in a non-archimedean normed space E and posed some of the main problems in the non-archimedean theory of best simultaneous approximation. In this paper we prove,
Pellón, M.T., Martinez-Maurica, J.
core +1 more source
A Low-Complexity Massive MIMO Precoding Algorithm Based on Chebyshev Iteration
Precoding algorithm is used to transmit signals effectively and to reduce the interferences from other user terminals in the massive multiple-input-multiple-output (MIMO) systems. In order to decrease the computational complexity of the precoding matrix,
Chi Zhang +5 more
doaj +1 more source
Nonlinear permuted Granger causality
Abstract Granger causality is an established, contentious method that seeks causal temporal connections via association and precedence. While not true causal inference, it assists in mapping networks of information flow that may warrant further study.
Noah D. Gade, Jordan Rodu
wiley +1 more source
Consensus Acceleration in Multiagent Systems with the Chebyshev Semi-Iterative Method [PDF]
We consider the fundamental problem of reaching consensus in multiagent systems; an operation required in many applications such as, among others, vehicle formation and coordination, shape formation in modular robotics, distributed target tracking, and ...
Jennings, Nick +4 more
core

