Results 221 to 230 of about 1,064 (264)
Can Ectoparasite Phylogenetics Shed Light on Host Evolution? The <i>Batracobdella</i> Leeches and <i>Speleomantes</i> Salamanders' System. [PDF]
Torres-Sánchez M, Veith M, Lunghi E.
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ABSTRACT In recent years, organizations are adapting their control systems to meet institutional demands for sustainability disclosure. However, the process of integrating sustainability within management control systems (MCSs) remains underexplored, despite extensive literature on sustainability controls.
Anna Lucia Missaglia +3 more
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Global Study on Newborn HOspitalization and Parental Experiences (HOPE): rationale and design of a multinational cross-sectional mixed-methods online survey. [PDF]
Hoffmann J +7 more
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Comparison of mpMRI and <sup>68</sup>Ga-PSMA-PET/CT in the Assessment of the Primary Tumors in Predominant Low-/Intermediate-Risk Prostate Cancer. [PDF]
Argow MJ +10 more
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An investigation on Pythagorean fuzzy [Formula: see text] fraction dense space using Pythagorean fuzzy frames. [PDF]
Gnanachristy NB, Revathi GK.
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Congruence relations and congruence classes in lattices
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Congruences and Unitary Congruences in Matrix Theory
Journal of Mathematical Sciences, 2023This article is a survey about congruence and \(*\)-congruence for complex matrices, with no detailed proofs. The author includes a description of a canonical form for \(*\)-congruence and discusses unitary congruence (including a statement of Youla's theorem on the block triangularization for unitary congruence, and Takagi's theorem stating that every
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Bulletin of the London Mathematical Society, 2004
Wilson's theorem asserts that if \(p\) is a prime and \(n\) is a positive integer, then \((pn)!/(p^nn!)\equiv (-1)^n\pmod p\). In this paper, the authors investigate the above congruence modulo higher powers of \(p\). They prove that if \(p\geq 7\), then the congruence \((pn)!/(p^nn!)\equiv ((p-1)!)^n \pmod{p^{3+\nu_p(n^3-n)}}\) holds, where for a ...
Clarke, Francis, Jones, Christine
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Wilson's theorem asserts that if \(p\) is a prime and \(n\) is a positive integer, then \((pn)!/(p^nn!)\equiv (-1)^n\pmod p\). In this paper, the authors investigate the above congruence modulo higher powers of \(p\). They prove that if \(p\geq 7\), then the congruence \((pn)!/(p^nn!)\equiv ((p-1)!)^n \pmod{p^{3+\nu_p(n^3-n)}}\) holds, where for a ...
Clarke, Francis, Jones, Christine
openaire +3 more sources

