Results 31 to 40 of about 73,247 (194)
Constructing Witt–Burnside rings
The main theorem of this paper describes an isomorphism between the Witt-Burnside ring over a commutative monoid ring \({\mathbb Z}[M]\) and the Grothendieck ring of a category whose objects are almost finite \(G\)-sets \(X\) for a profinite group \(G\), equipped with a map \(X\rightarrow M\), that is constant on \(G\)-orbits.
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Tracing the origins and evolution of nymphalid butterflies (Lepidoptera) in the Atlantic Forest
Understanding the relative roles of diversification and dispersal is key to explaining large‐scale biogeographical patterns. Although both processes are known to shape biodiversity, their relative contributions remain understudied for many organisms. Here, we examine how these processes have jointly contributed to the exceptional diversity and endemism
Mar Repullés +7 more
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Semiorderings and Witt rings [PDF]
For a pythagorean fieldFwith semiorderingQand associated preorderingT, it is shown that the Witt ringWT(F) is isomorphic to the Witt ringW(K) whreKis a closure ofFwith respect toQ. For an arbitrary preorderingT, it is shown how the covering number ofTrelates to the construction ofWT(F).
Craven, Thomas C., Smith, Tara L.
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Abstract Large clinical data underscore that heart failure is independently associated to an increased risk of negative cognitive outcome and dementia. Emerging evidence suggests that cerebral hypoperfusion, stemming from reduced cardiac output and vascular pathology, may contribute to the largely overlapping vascular dementia and Alzheimer's disease ...
Mauro Massussi +6 more
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Abstract Objective Conceptualizing functional/dissociative seizures (FDS) as resulting from dissociation, or conversion, we hypothesized that, compared to epileptic seizures (ES), FDS should carry more symbolic or communicative content and that this would allow observers to distinguish FDS from ES.
Nayrin Dissouky +8 more
wiley +1 more source
Let \(R\) be the Witt ring of a formally real field \(F\), \((R_{\text{red}},G_{\text{red}})\) its reduced Witt ring and \(C(R)\) the ideal class group of \(R\) [defined in the author's paper, J. Algebra 124, 506-520 (1989; Zbl 0682.10016)]. \(R\) is called a half factorial ring if for every odd dimensional non-unit in \(R\) any two factorizations into
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ABSTRACT Objective We examined the clinical validity of DSM‐5 severity specifiers for bulimia nervosa (BN) and binge eating disorder (BED) in Korean outpatients. Method Seven hundred ninety‐nine outpatients with BN (n = 668; mean age = 23.7 years; 95% female; mean BMI = 20.54 kg/m2) or BED (n = 131; mean age = 26.1 years; 89% female; mean BMI = 25.07 ...
Zhen An, Youl‐Ri Kim, Janet Treasure
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A McKay Correspondence in Positive Characteristic
We establish a McKay correspondence for finite and linearly reductive subgroup schemes of ${\mathbf {SL}}_2$ in positive characteristic.
Christian Liedtke
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The Many Facets of Workplace Moral Courage: Development and Validation of a Multidimensional Scale
ABSTRACT In the battle against unethical behavior in organizations, fostering employees' moral courage proves vital beyond conventional regulation and compliance efforts. To propel this frontier and empower individuals to uphold moral values, a robust measure of workplace moral courage becomes imperative.
Nicole Witt, Carmen Tanner
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Marshall’s Quotient and the Arason–Pfister Hauptsatz for Reduced Special Groups
We provide a new proof of the Arason–Pfister Hauptsatz (APH) in the setting of reduced special groups, as developed by Dickmann and Miraglia. Our approach avoids the use of Boolean invariants and instead relies on a construction inspired by Marshall’s ...
Kaique Matias de Andrade Roberto +1 more
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