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Tighter Approximation for the Uniform Cost-Distance Steiner Tree Problem 一致代价-距离Steiner树问题的更紧逼近
IF 1.8 4区 物理与天体物理 Q4 PHYSICS, APPLIED Pub Date : 2023-05-05 DOI: 10.48550/arXiv.2305.03381
Josefine Foos, S. Held, Yannik Kyle Dustin Spitzley
Uniform cost-distance Steiner trees minimize the sum of the total length and weighted path lengths from a dedicated root to the other terminals. They are applied when the tree is intended for signal transmission, e.g. in chip design or telecommunication networks. They are a special case of general cost-distance Steiner trees, where different distance functions are used for total length and path lengths. We improve the best published approximation factor for the uniform cost-distance Steiner tree problem from 2.39 to 2.05. If we can approximate the minimum-length Steiner tree problem arbitrarily well, our algorithm achieves an approximation factor arbitrarily close to $ 1 + frac{1}{sqrt{2}} $. This bound is tight in the following sense. We also prove the gap $ 1 + frac{1}{sqrt{2}} $ between optimum solutions and the lower bound which we and all previous approximation algorithms for this problem use. Similarly to previous approaches, we start with an approximate minimum-length Steiner tree and split it into subtrees that are later re-connected. To improve the approximation factor, we split it into components more carefully, taking the cost structure into account, and we significantly enhance the analysis.
均匀代价距离斯坦纳树使从专用根到其他终端的总长度和加权路径长度之和最小。当树用于信号传输时,例如在芯片设计或电信网络中,它们被应用。它们是一般代价-距离斯坦纳树的一种特殊情况,其中总长度和路径长度使用不同的距离函数。我们将已发表的关于一致代价-距离斯坦纳树问题的最佳近似因子从2.39提高到2.05。如果我们可以很好地近似最小长度斯坦纳树问题,我们的算法可以获得任意接近$ 1 + frac{1}{sqrt{2}} $的近似因子。这个界限在以下意义上是紧密的。我们还证明了最优解和下界之间的差距$ 1 + frac{1}{sqrt{2}} $,我们和所有以前的近似算法都使用了这个问题。与之前的方法类似,我们从一个近似最小长度的斯坦纳树开始,并将其分成随后重新连接的子树。为了改进近似因子,我们更仔细地将其分解为组件,考虑到成本结构,并且我们显著增强了分析。
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引用次数: 0
On Connectivity in Random Graph Models with Limited Dependencies 有限依赖随机图模型的连通性
IF 1.8 4区 物理与天体物理 Q4 PHYSICS, APPLIED Pub Date : 2023-05-04 DOI: 10.4230/LIPIcs.APPROX/RANDOM.2023.30
J. Lengler, A. Martinsson, Kalina Petrova, P. Schnider, R. Steiner, Simon Weber, E. Welzl
For any positive edge density $p$, a random graph in the ErdH{o}s-Renyi $G_{n,p}$ model is connected with non-zero probability, since all edges are mutually independent. We consider random graph models in which edges that do not share endpoints are independent while incident edges may be dependent and ask: what is the minimum probability $rho(n)$, such that for any distribution $mathcal{G}$ (in this model) on graphs with $n$ vertices in which each potential edge has a marginal probability of being present at least $rho(n)$, a graph drawn from $mathcal{G}$ is connected with non-zero probability? As it turns out, the condition ``edges that do not share endpoints are independent'' needs to be clarified and the answer to the question above is sensitive to the specification. In fact, we formalize this intuitive description into a strict hierarchy of five independence conditions, which we show to have at least three different behaviors for the threshold $rho(n)$. For each condition, we provide upper and lower bounds for $rho(n)$. In the strongest condition, the coloring model (which includes, e.g., random geometric graphs), we show that $rho(n)rightarrow 2-phiapprox 0.38$ for $nrightarrowinfty$, proving a conjecture by Badakhshian, Falgas-Ravry, and Sharifzadeh. This separates the coloring models from the weaker independence conditions we consider, as there we prove that $rho(n)>0.5-o(n)$. In stark contrast to the coloring model, for our weakest independence condition -- pairwise independence of non-adjacent edges -- we show that $rho(n)$ lies within $O(1/n^2)$ of the threshold $1-2/n$ for completely arbitrary distributions.
对于任何正边密度$p$, Erd H{o} s-Renyi $G_{n,p}$模型中的随机图以非零概率连接,因为所有边都是相互独立的。我们考虑随机图模型,其中不共享端点的边是独立的,而事件边可能是相关的,并问:对于任何分布$mathcal{G}$(在这个模型中),在具有$n$个顶点的图上,每个潜在边的边际概率至少为$rho(n)$,从$mathcal{G}$绘制的图与非零概率相连,那么最小概率$rho(n)$是什么?事实证明,条件“不共享端点的边是独立的”需要澄清,上面问题的答案对规范很敏感。事实上,我们将这种直观的描述形式化为五个独立条件的严格层次结构,我们显示阈值$rho(n)$至少有三种不同的行为。对于每个条件,我们提供$rho(n)$的上界和下界。在最强条件下,着色模型(其中包括,例如,随机几何图),我们证明了$nrightarrowinfty$的$rho(n)rightarrow 2-phiapprox 0.38$,证明了Badakhshian, Falgas-Ravry和Sharifzadeh的猜想。这将着色模型与我们考虑的较弱的独立性条件分开,因为在那里我们证明$rho(n)>0.5-o(n)$。与着色模型形成鲜明对比的是,对于我们最弱的独立性条件(非相邻边的成对独立性),我们表明$rho(n)$位于完全任意分布的阈值$1-2/n$的$O(1/n^2)$内。
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引用次数: 0
Experimental Design for Any p-Norm 任意p-范数的实验设计
IF 1.8 4区 物理与天体物理 Q4 PHYSICS, APPLIED Pub Date : 2023-05-03 DOI: 10.48550/arXiv.2305.01942
L. Lau, Robert Wang, Hong Zhou
We consider a general $p$-norm objective for experimental design problems that captures some well-studied objectives (D/A/E-design) as special cases. We prove that a randomized local search approach provides a unified algorithm to solve this problem for all $p$. This provides the first approximation algorithm for the general $p$-norm objective, and a nice interpolation of the best known bounds of the special cases.
对于实验设计问题,我们考虑一个通用的p规范目标,它捕获了一些经过充分研究的目标(D/ a / e设计)作为特殊情况。我们证明了一种随机局部搜索方法提供了一种统一的算法来解决所有p的问题。这为一般的$p$范数目标提供了第一个近似算法,并很好地插值了特殊情况的已知边界。
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引用次数: 0
Investigating the impact of temperature on magnetic-field behavior of thin-film three-layer systems Co/Cu/Co and Co/Gd/Co 研究了温度对Co/Cu/Co和Co/Gd/Co薄膜三层体系磁场行为的影响
IF 1.8 4区 物理与天体物理 Q4 PHYSICS, APPLIED Pub Date : 2023-04-26 DOI: 10.1142/s2010324723400106
A. Makarov, E. Shalygina
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引用次数: 0
Towards Nonvolatile Spintronic Quaternary Flip-Flop and Register Design 非易失性自旋电子四进制触发器及寄存器设计
IF 1.8 4区 物理与天体物理 Q4 PHYSICS, APPLIED Pub Date : 2023-04-26 DOI: 10.1142/s2010324723500157
Motahareh BahmanAbadi, Abdolah Amirany, M. H. Moaiyeri, K. Jafari
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引用次数: 0
Critical and Compensation Behaviors of a Ferrimagnetic Multilayer System 铁磁多层系统的临界和补偿行为
IF 1.8 4区 物理与天体物理 Q4 PHYSICS, APPLIED Pub Date : 2023-04-21 DOI: 10.1142/s201032472340009x
Y. A. Qahoom, R. Aharrouch, K. E. Kihel, M. Madani, N. Hachem, M. E. Bouziani
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引用次数: 0
A Study of Magnetic and Dielectric Properties for iron ion Variation in Cobalt Ferrite 钴铁氧体中铁离子变化的磁性和介电性能研究
IF 1.8 4区 物理与天体物理 Q4 PHYSICS, APPLIED Pub Date : 2023-04-07 DOI: 10.1142/s2010324723400088
S. Bharadwaj, Y. Kalyana Lakshmi, K. Ramya, Ch. Venkata Koti Reddy, S. Pola
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引用次数: 0
Erratum: Unveiling Phase Transitions in 1D Systems with Short-Range Interactions 勘误表:揭示具有短程相互作用的一维系统中的相变
IF 1.8 4区 物理与天体物理 Q4 PHYSICS, APPLIED Pub Date : 2023-03-31 DOI: 10.1142/s2010324723920017
L. S. Ferreira, L. N. Jorge, C. DaSilva, Minos A. Neto, A. A. Caparica
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引用次数: 0
High Curie temperature in epitaxial D022-Mn3-xGa ultrathin films 外延D022-Mn3-xGa超薄膜的高居里温度
IF 1.8 4区 物理与天体物理 Q4 PHYSICS, APPLIED Pub Date : 2023-03-31 DOI: 10.1142/s2010324723400076
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引用次数: 0
Oxygen nonstoichiometry as a source of ferromagnetism in GdCoO3: first-principle investigation 氧非化学计量法作为GdCoO3中铁磁性的来源:第一原理研究
IF 1.8 4区 物理与天体物理 Q4 PHYSICS, APPLIED Pub Date : 2023-03-23 DOI: 10.1142/s2010324723500145
H. Bouchama, N. Benayad, M. Djermouni, S. Kacimi, A. Zaoui
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引用次数: 0
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