Results 11 to 20 of about 680,508 (291)

Independent resolving sets in graphs

AKCE International Journal of Graphs and Combinatorics, 2021
Let be a connected graph. Let be a subset of V with an order imposed on W. The k-vector is called the resolving vector of v with respect to W. The set W is called a resolving set if for any two distinct vertices In this paper we investigate the existence
B. Suganya, S. Arumugam
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Lagrange Dual Method for Sparsity Constrained Optimization

IEEE Access, 2018
In this paper, we investigate the l0 quasi-norm constrained optimization problem in the Lagrange dual framework and show that the strong duality property holds.
Wenxing Zhu, Zhengshan Dong, Yuanlong Yu, Jianli Chen   +3 more
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A hierarchy of maximal intersecting triple systems [PDF]

Opuscula Mathematica, 2017
We reach beyond the celebrated theorems of Erdȍs-Ko-Rado and Hilton-Milner, and a recent theorem of Han-Kohayakawa, and determine all maximal intersecting triples systems.
Joanna Polcyn, Andrzej Ruciński
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Unified Contamination-Aware Routing Method Considering Realistic Washing Capacity Constraint in Digital Microfluidic Biochips

IEEE Access, 2020
To fully utilize the dynamic reconfigurability of digital microfluidic biochips, most of electrodes would be shared by different droplets. Thus, contaminations caused by liquid residues among droplets are inevitable which lead to lethal errors in ...
Zhipeng Huang, Xiqiong Bai, Tingshen Lan, Xingquan Li, Geng Lin   +4 more
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Equivalence of K-functionals and modulus of smoothness generated by a Dunkl type operator on the interval $(-1, 1)$

Comptes Rendus. Mathématique, 2023
Our aim in this paper is to show that the modulus of smoothness and the $K$-functionals constructed from the Sobolev-type space corresponding to the Dunkl operator are equivalent on the interval $(-1,1)$.
Saadi, Faouaz, Daher, Radouan
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Pregeometric Concepts on Graphs and Cellular Networks as Possible Models of Space-Time at the Planck-Scale [PDF]

, 1998
Starting from the working hypothesis that both physics and the corresponding mathematics have to be described by means of discrete concepts on the Planck-scale, one of the many problems one has to face is to find the discrete protoforms of the building ...
Balachandran, Bollobás, Bollobás, Connes, Dimakis, Edgar, Falconer, Graham, Isham, Manfred Requardt, Nottale, Nowotny, Sorkin, Thomas Nowotny, Toffoli   +14 more
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Dimension Theory of Graphs and Networks [PDF]

, 1997
Starting from the working hypothesis that both physics and the corresponding mathematics have to be described by means of discrete concepts on the Planck-scale, one of the many problems one has to face in this enterprise is to find the discrete ...
Ashtekar A, Edgar G A, Falconer K J, Filk Th, Graham R L, Isham C J, Isham C J, Manfred Requardt, Penrose R, Requardt M, Requardt M, Sorkin K, Thomas Nowotny   +12 more
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Stable discontinuous Galerkin FEM without penalty parameters [PDF]

, 2015
We propose a modified local discontinuous Galerkin (LDG) method for second--order elliptic problems that does not require extrinsic penalization to ensure stability.
John, Lorenz, Neilan, Michael, Smears, Iain   +2 more
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Discrete Mathematics [PDF]

, 1999
Giorgio Faina (Guest Editor)
openaire   +3 more sources

On Generalized Jacobsthal and Jacobsthal–Lucas Numbers

Annales Mathematicae Silesianae, 2022
Jacobsthal numbers and Jacobsthal–Lucas numbers are some of the most studied special integer sequences related to the Fibonacci numbers. In this study, we introduce one parameter generalizations of Jacobsthal numbers and Jacobsthal–Lucas numbers.
Bród Dorota, Michalski Adrian
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