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Using Queer Theory to Advance Understandings of 'Queer Caregiving' With LGBTQ+ Older Adults. [PDF]
Scand J Caring SciHall S, Oswald A.
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An Explicit Analytic Construction of Abelian Class Field Theory over Q via the Lerch Transcendent
Oakes, Christopher
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Parametrized systems of generalized polynomial inequalities via linear algebra and convex geometry. [PDF]
Positivity (Dordr)Müller S, Regensburger G.
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Evolution mechanisms of mining-induced overlying strata structures: a case study in the Qinshui coalfield. [PDF]
Sci RepZou Y +5 more
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Small pond, big opportunities: rethinking social mobility through niche sports in Latin America. [PDF]
Front Sports Act LivingChen O.
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The impact of student psychological empowerment on class stickiness. [PDF]
Front PsycholFei H, Zhang J, Xiang W, Qi H.
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The Annals of Mathematics, 1950
Local class field theory is treated by means of cohomology theory. Let \(L/K\) be a Galois extension with Galois group \(\mathfrak L\). Let \(\mathfrak H\) be an invariant subgroup of \(\mathfrak L\), and \(F\) be the corresponding subfield of \(L\). The lifting \(\lambda\) of the Galois 2-cohomology group \(H^2(\mathfrak L/\mathfrak H, F^*)\) \((F^*\)
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Local class field theory is treated by means of cohomology theory. Let \(L/K\) be a Galois extension with Galois group \(\mathfrak L\). Let \(\mathfrak H\) be an invariant subgroup of \(\mathfrak L\), and \(F\) be the corresponding subfield of \(L\). The lifting \(\lambda\) of the Galois 2-cohomology group \(H^2(\mathfrak L/\mathfrak H, F^*)\) \((F^*\)
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1988
Let k be a finite field with q = pn elements and let V be an algebraic variety defined over k (or, as one also says, a k-variety). Suppose that V is defined by charts Ui (isomorphic to affine k-varieties) and changes of coordinates uij (with coefficients in k).
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Let k be a finite field with q = pn elements and let V be an algebraic variety defined over k (or, as one also says, a k-variety). Suppose that V is defined by charts Ui (isomorphic to affine k-varieties) and changes of coordinates uij (with coefficients in k).
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