Results 131 to 140 of about 51,885 (183)
On Pillai's Problem involving Lucas sequences of the second kind. [PDF]
Res Number TheoryHeintze S, Ziegler V.
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Constructing Number Field Isomorphisms from *-Isomorphisms of Certain Crossed Product C*-Algebras. [PDF]
Commun Math PhysBruce C, Takeishi T.
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Where octagonal geometry meets chaos: A new S-Box for advanced cryptographic systems. [PDF]
PLoS OneBanga A +5 more
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Exploration of the decontamination of common nonmetallic materials by Ce(IV)/HNO3. [PDF]
PLoS OnePan J, Long J, Ma G, Li S.
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A novel color images security-based on SPN over the residue classes of quaternion integers [Formula: see text]. [PDF]
Sci RepSajjad M, Alqwaifly NA.
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2002
Let \((I,H,\eta, \varepsilon):{\mathcal C}\to{\mathcal X}\) be an adjunction between categories with pullbacks where \(I:{\mathcal C}\to{\mathcal X}\) is left adjoint to \(H:{\mathcal X}\to{\mathcal C}\). Let \(p:E\to B\) be a given fixed effective descent morphism in \({\mathcal C}\). The adjunction induces an adjunction \((I^E,H^E,\eta^E, \varepsilon^
CARBONI, AURELIO, JANELIDZE G.
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Let \((I,H,\eta, \varepsilon):{\mathcal C}\to{\mathcal X}\) be an adjunction between categories with pullbacks where \(I:{\mathcal C}\to{\mathcal X}\) is left adjoint to \(H:{\mathcal X}\to{\mathcal C}\). Let \(p:E\to B\) be a given fixed effective descent morphism in \({\mathcal C}\). The adjunction induces an adjunction \((I^E,H^E,\eta^E, \varepsilon^
CARBONI, AURELIO, JANELIDZE G.
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1998
Abstract Classical Galois theory is concerned with finite field extensions K/k which are normal and separable, and the associated groups Gal (K/k), where Gal (K/k) denotes the group of all automorphisms of K which induce the identity in k.
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Abstract Classical Galois theory is concerned with finite field extensions K/k which are normal and separable, and the associated groups Gal (K/k), where Gal (K/k) denotes the group of all automorphisms of K which induce the identity in k.
openaire +2 more sources