Results 11 to 20 of about 293,692 (305)
Cohomological invariants of odd degree Jordan algebras [PDF]
In this paper we determine all possible cohomological invariants of Aut(J)-torsors in Galois cohomology with mod 2 coefficients (characteristic of the base field not 2), for J a split central simple Jordan algebra of odd degree n ≥ 3.
MacDonald, Mark
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Odd-viscosity-induced passivation of Moffatt vortices [PDF]
Odd viscosity is associated with a number of striking physical phenomena: a disk rotating in a viscous liquid experiences a normal compressive or tensile stress depending on its sense of rotation; chiral active matter interfacial deformations level off ...
E Kirkinis (21949154) +2 more
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4.5 pages, 1 ...
Stephan Mertens, Cristopher Moore
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Odd Wheels Are Not Odd-distance Graphs [PDF]
AbstractAn odd wheel graph is a graph formed by connecting a new vertex to all vertices of an odd cycle. We answer a question of Rosenfeld and Le by showing that odd wheels cannot be drawn in the plane so that the lengths of the edges are odd integers.
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Extending the notion of sunflowers, we call a family of at least two sets an \emph{odd-sunflower} if every element of the underlying set is contained in an odd number of sets or in none of them. It follows from the Erd\H os--Szemer\'edi conjecture, recently proved by %Alweiss, Lovett, Wu, and Zhang, Naslund and Sawin, that there is a constant $\mu < ...
Frankl, Peter +2 more
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Minor revision and a reference added.
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An odd characterization of the generalized odd graphs [PDF]
We show that any connected regular graph with $d+1$ distinct eigenvalues and odd-girth $2d+1$ is distance-regular, and in particular that it is a generalized odd graph.
Edwin R. van Dam, Willem H. Haemers
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Quantum cohomology of the odd symplectic Grassmannian of lines [PDF]
Odd symplectic Grassmannians are a generalization of symplectic Grassmannians to odd-dimensional spaces. Here we compute the classical and quantum cohomology of the odd symplectic Grassmannian of lines.
Pech, Clelia
core +1 more source
ODD STATISTICS IN ODD DIMENSIONS FOR ODD COUPLINGS [PDF]
We consider the response of a uniformly accelerated monopole detector that is coupled non-linearly to the nth power of a quantum scalar field in (D + 1)-dimensional flat spacetime. We show that, when (D + 1) is even, the response of the detector in the Minkowski vacuum is characterized by a Bose-Einstein factor for all n. Whereas, when (D + 1) is odd,
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Odd length: Odd diagrams and descent classes [PDF]
21 ...
Francesco Brenti, Angela Carnevale
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