Results 11 to 20 of about 103,525 (265)
A connectome-based comparison of diffusion MRI schemes. [PDF]
PLoS ONE, 2013 Diffusion MRI has evolved towards an important clinical diagnostic and research tool. Though clinical routine is using mainly diffusion weighted and tensor imaging approaches, Q-ball imaging and diffusion spectrum imaging techniques have become more ...
Xavier Gigandet +9 more
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Non-commutative association schemes and their fusion association schemes [PDF]
Finite Fields and Their Applications, 2018 14 ...
Hadi Kharaghani, Sho Suda
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Secure Privacy-Preserving Association Rule Mining With Single Cloud Server
IEEE Access, 2021 To preserve the privacy of data uploaded on the cloud, it is widely accepted to encrypt the data before uploading it. This leads to the challenge of data analysis, especially association rule mining while protecting data privacy. As one of the solutions,
Zhiyong Hong +6 more
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On association schemes with commutative thin thin residue [PDF]
Transactions on Combinatorics, 2014 The main result of this paper gives a characterization of association schemes having commutative thin thin residue. This gives a generalization of Ito's Theorem on finite groups for association schemes.
Javad Bagherian
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CRESTED PRODUCTS OF ASSOCIATION SCHEMES [PDF]
Journal of the London Mathematical Society, 2005 Given a partition \(F\) of \(\Omega\), denote by \(R_F\) the \(\Omega\times \Omega\) relaion matrix for \(F\), that is, \(R_F(\alpha,\beta)=1\), if \(\alpha\) and \(\beta\) are in the same part of \(F\), while \(R_F(\alpha,\beta)=0\) otherwise. A partition is uniform, if all its parts have the same size. Partitions of \(\Omega\) are partially supported
Bailey, R. A., Cameron, Peter J.
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Sensors, 2022 Implementing intelligent reflecting surfaces (IRSs), in high frequency based beyond 5G networks, has become a necessity to overcome the harsh blockage issues that exist in these bands.
Ahmed M. Nor +2 more
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, 2023 We state results from noncommutative deformation theory of modules over an associative $k$-algebra $A,$ $k$ a field, necessary for this work. We define a set of $A$-modules $\operatorname{aSpec}A$ containing the simple modules, whose elements we call spectral, for which there exists a topology where the simple modules are the closed points.
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Three-Class Association Schemes [PDF]
Journal of Algebraic Combinatorics, 1999 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Fractional revival and association schemes [PDF]
Discrete Mathematics, 2020 23 ...
Ada Chan +4 more
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Association schemes and hypergroups [PDF]
Communications in Algebra, 2017 Section 6 is removed and the preprint is reduced to its essentials.
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