Pages that link to "Item:Q1806099"

The following pages link to Quasialgebra structure of the octonions (Q1806099):

Displaying 50 items.

• Diamond lemma for the group graded quasi-algebras (Q321223) (← links)
• Maximal subalgebras of octonions (Q387393) (← links)
• Glimpses of the octonions and quaternions history and today's applications in quantum physics (Q430749) (← links)
• Higher trace and Berezinian of matrices over a Clifford algebra (Q451054) (← links)
• A series of algebras generalizing the octonions and Hurwitz-Radon identity (Q635837) (← links)
• A Clifford algebra is a weak Hopf algebra in a suitable symmetric monoidal category. (Q645253) (← links)
• New solutions to the Hurwitz problem on square identities (Q649857) (← links)
• Bar categories and star operations (Q838964) (← links)
• On quasi-Hopf smash products and twisted tensor products of quasialgebras. (Q838966) (← links)
• Generalized diagonal crossed products and smash products for quasi-Hopf algebras. Applications. (Q881636) (← links)
• Generalized Clifford algebras as algebras in suitable symmetric linear Gr-categories (Q903709) (← links)
• Wedderburn quasialgebras (Q931857) (← links)
• Simple graded commutative algebras. (Q961020) (← links)
• Hopf quasigroups and the algebraic 7-sphere (Q975111) (← links)
• The magic square and symmetric compositions. II (Q997808) (← links)
• The weak braided Hopf algebra structure of some Cayley-Dickson algebras (Q1048950) (← links)
• Quantum and braided diffeomorphism groups (Q1299351) (← links)
• Two-sided two-cosided Hopf modules and Doi-Hopf modules for quasi-Hopf algebras. (Q1419001) (← links)
• Clifford algebras obtained by twisting of group algebras (Q1612115) (← links)
• Subalgebras of the split octonions (Q1659522) (← links)
• Clifford algebras as twisted group algebras and the Arf invariant (Q1659523) (← links)
• The octonions as a twisted group algebra (Q1696751) (← links)
• Isotopes of octonion algebras, \(\mathbf{G}_{2}\)-torsors and triality (Q1711931) (← links)
• Making non-trivially associated tensor categories from left coset representatives (Q1861465) (← links)
• Preantipodes for dual quasi-bialgebras. (Q1932661) (← links)
• Local forms of morphisms of colored supermanifolds (Q2049414) (← links)
• Split extensions and actions of bialgebras and Hopf algebras (Q2121605) (← links)
• Tolerance relations and quantization (Q2156090) (← links)
• On the uniqueness of invariant states (Q2214085) (← links)
• Fine gradings on Kantor systems of Hurwitz type (Q2229459) (← links)
• Linear \(\mathbb{Z}_2^n\)-manifolds and linear actions (Q2244743) (← links)
• Fundamental theorems of Doi-Hopf modules in a nonassociative setting (Q2272652) (← links)
• The Schwarz-Voronov embedding of \(\mathbb{Z}_2^n\)-manifolds (Q2297936) (← links)
• Cohomological approach to the graded Berezinian (Q2354791) (← links)
• The octonions form an Azumaya algebra in certain braided linear Gr-categories (Q2361371) (← links)
• Octonion orthocomplemantable modules (Q2361404) (← links)
• A new view of generalized Clifford algebras (Q2422696) (← links)
• Affine and wrap quasi-algebras over octonions (Q2452702) (← links)
• Multiplicative invariant lattices in \(\mathbb{R}^n\) obtained by twisting of group algebras and some explicit characterizations. (Q2475075) (← links)
• Non-associative geometry and the spectral action principle (Q2635564) (← links)
• Alternative quasialgebras (Q2721594) (← links)
• \(\mathbb O/ \mathbb Z_p\) octonion algebra and its matrix representations (Q2826937) (← links)
• Octo-bialgebras (Q2883151) (← links)
• A 2-dimensional quaternionic construction of an 8-dimensional ternary composition algebra (Q3031131) (← links)
• Alternative Twisted Tensor Products and Cayley Algebras (Q3084572) (← links)
• The braided monoidal structures on the category of vector spaces graded by the Klein group (Q3094667) (← links)
• Wrapped Branes as Qubits (Q3107665) (← links)
• On the Relative Projective Space (Q3120392) (← links)
• (Q3190990) (← links)
• AN ALGEBRAIC APPROACH TO SYMMETRIC PRE-MONOIDAL STATISTICS (Q3435272) (← links)