Results 191 to 200 of about 6,650 (233)
EVApeCognition: An 18-Year Dataset of Great Ape Cognition. [PDF]
Sánchez-Amaro A +107 more
europepmc +1 more source
Alanine aminotransferase contributes to hypoxia sensitivity and dormancy in barley seeds. [PDF]
Farquharson LGH +3 more
europepmc +1 more source
Brain Perfusion Scintigraphy in the Diagnostic Toolbox for the Confirmation of Brain Death: Practical Aspects and Examination Protocol. [PDF]
Günther A +10 more
europepmc +1 more source
Biphasic Bone Implants through Hybrid Extrusion Printing of Thermoplastic Poly(lactic-<i>co</i>-glycolic) acid and Strontium-Modified Calcium Phosphate Bone Cement. [PDF]
von Witzleben M +16 more
europepmc +1 more source
Brauer groups of diagonal quartic surfaces
We describe explicit methods of exhibiting elements of the Brauer groups of diagonal quartic surfaces. Using these methods, we compute the algebraic Brauer–Manin obstruction in two contrasting examples.
Martin Bright
exaly +3 more sources
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1993
This chapter is concerned with the classification of finite dimensional central division algebras over a given field k. In the case k = R, the Frobenius Theorem shows that R and H are the only finite dimensional central division algebras over R. This kind of classification is optimal in the sense that we have an explicit, easy-to-understand list of all
Benson Farb, R. Keith Dennis
openaire +1 more source
This chapter is concerned with the classification of finite dimensional central division algebras over a given field k. In the case k = R, the Frobenius Theorem shows that R and H are the only finite dimensional central division algebras over R. This kind of classification is optimal in the sense that we have an explicit, easy-to-understand list of all
Benson Farb, R. Keith Dennis
openaire +1 more source
Izvestiya: Mathematics, 2000
The author considers the Brauer group \(\text{Br}(V)\) and the cohomological Brauer group \(\text{Br}^\prime(V)\) of a smooth projective variety \(V\) over the perfect field \(k\). Let \(\ell\) be a prime. Assume that \(V\) has a \(k\)-rational point, so that \(\text{Br}(k) \subset \text{Br}^\prime(V)\).
openaire +2 more sources
The author considers the Brauer group \(\text{Br}(V)\) and the cohomological Brauer group \(\text{Br}^\prime(V)\) of a smooth projective variety \(V\) over the perfect field \(k\). Let \(\ell\) be a prime. Assume that \(V\) has a \(k\)-rational point, so that \(\text{Br}(k) \subset \text{Br}^\prime(V)\).
openaire +2 more sources

