Results 61 to 70 of about 488,412 (167)
Background/Objectives: Wolfram syndrome is a rare neurodegenerative disorder primarily known for its multisystemic manifestations. Although classically associated with diabetes insipidus, diabetes mellitus, optic atrophy, and deafness, emerging evidence ...
Gema Esteban-Bueno +4 more
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New Representations of the Group Inverse of 2×2 Block Matrices
This paper presents a full rank factorization of a 2×2 block matrix without any restriction concerning the group inverse. Applying this factorization, we obtain an explicit representation of the group inverse in terms of four individual blocks of the ...
Xiaoji Liu, Qi Yang, Hongwei Jin
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Inverse Ambiguous Functions and Automorphisms on Finite Groups
If G is a finite group, then a bijective function f : G → G is inverse ambiguous if and only if f(x)−1 = f−1(x) for all x ∈ G. We give a precise description when a finite group admits an inverse ambiguous function and when a finite group admits an ...
Toborg Imke
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Groups, semilattices and inverse semigroups. I, II [PDF]
D. B. McAlister
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IntroductionThe COVID-19 pandemic has exacerbated mental health challenges, particularly depression among college students. Detecting at-risk students early is crucial but remains challenging, particularly in developing countries.
Lorena Cecilia López Steinmetz +8 more
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Results on the Group Inverse for Block Matrices in Minkowski Space M. [PDF]
D. Krishnaswamy, TasaduqHussain Khan.
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The Inverse of Exact Renormalization Group Flows as Statistical Inference
We build on the view of the Exact Renormalization Group (ERG) as an instantiation of Optimal Transport described by a functional convection–diffusion equation.
David S. Berman, Marc S. Klinger
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G-Drazin inverse and group inverse for the anti-triangular block-operator matrices [PDF]
Huanyin Chen, Marjan Sheibani
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Classification of group isotopes according to their inverse properties
А. В. Луценко
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Inverses and parametrices for right-invariant pseudodifferential operators on two-step nilpotent Lie groups [PDF]
Kenneth G. Miller
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