Results 1 to 10 of about 1,045,209 (191)
Partition of Primary Shear Plane Heat in Orthogonal Metal Cutting
When assessing the effect of metal cutting processes on the resulting surface layer, the heat generated in the chip formation zone that is transferred into the workpiece is of major concern.
Lars Langenhorst +2 more
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The solute partition coefficient (ki), characterizing the solute redistribution on the solid-liquid interface, is an important parameter for the study of segregation.
Lintao Gui +5 more
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Construction of Optimal Orthogonal Partition
ABSTRACT Orthogonal partitions play a crucial role in orthogonal array theory, design of experiments and quantum information theory. The optimisation of orthogonal partitions can improve the saturation percentages of orthogonal arrays (OAs) obtained by the orthogonal partition method.
Shanqi Pang
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Construction of Symmetric and Asymmetric Orthogonal Arrays of Strength t from Orthogonal Partition
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Shanqi Pang, Wenju Xu, Guangzhou Chen
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Controlled and orthogonal partitioning of large particles into biomolecular condensates. [PDF]
Abstract Biomolecular condensates arising from liquid-liquid phase separation contribute to diverse cellular processes, such as gene expression. Partitioning of client molecules into condensates is critical to regulating the composition and function of condensates.
Kelley FM +10 more
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Group partition and systems of orthogonal idempotents
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Yingshan Zhang +2 more
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Faithful orthogonal representations of graphs from partition logics [PDF]
Abstract Partition logics often allow a dual probabilistic interpretation: a classical one for which probabilities lie on the convex hull of the dispersion-free weights and another one, suggested independently from the quantum Born rule, in which probabilities are formed by the (absolute) square of the inner product of state vectors with the faithful ...
K. Svozil
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On the orthogonal Grünbaum partition problem in dimension three
Grünbaum's equipartition problem asked if for any measure $μ$ on $\mathbb{R}^d$ there are always $d$ hyperplanes which divide $\mathbb{R}^d$ into $2^d$ $μ$-equal parts. This problem is known to have a positive answer for $d\le 3$ and a negative one for $d\ge 5$. A variant of this question is to require the hyperplanes to be mutually orthogonal.
Edgardo Roldán-Pensado +1 more
exaly +4 more sources
Strong quantum nonlocality without entanglement in every (n−1)-partition [PDF]
Summary: The orthogonal product set with quantum nonlocality can enhance the confidentiality of information without consuming entanglement resources. The confidentiality increases with the reinforcement of its nonlocality. However, the orthogonal product
Huaqi Zhou, Ting Gao, Fengli Yan
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Analysis of electromagnetic coupling between two compartments of an aircraft cabin through an aperture [PDF]
Wireless communication technology has emerged as a significant development direction in the aerospace domain. Different compartments in an aircraft are typically physically separated by metal partitions, which makes electromagnetic (EM) coupling ...
Yan Liu +5 more
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