Results 61 to 70 of about 3,162,927 (375)
Gradings on Algebras over Algebraically Closed Fields [PDF]
, 2016 The classification, both up to isomorphism or up to equivalence, of the gradings on a finite dimensional nonassociative algebra A over an algebraically closed field F, such that its group scheme of automorphisms is smooth, is shown to be equivalent to the corresponding problem for the scalar extension A_K for any algebraically closed field extension K.
openaire +3 more sources
Ecological Applications, Volume 32, Issue 8, December 2022., 2022 Abstract Coastal wetlands are globally important stores of carbon (C). However, accelerated sea‐level rise (SLR), increased saltwater intrusion, and modified freshwater discharge can contribute to the collapse of peat marshes, converting coastal peatlands into open water.
Khandker S. Ishtiaq +8 more
wiley +1 more source
Complete classification of two-dimensional associative and diassociative algebras over any basic field [PDF]
arXiv, 2023 A complete classifications, up to isomorphism, of two-dimensional associative and diassociative algebras over any basic field are given.
arxiv
SYMMETRIC ALGEBRAS OVER RINGS AND FIELDS [PDF]
Bulletin of the Australian Mathematical Society, 2013 AbstractConnections between annihilators and ideals in Frobenius and symmetric algebras are used to provide a new proof of a result of Nakayama on quotient algebras, and an application is given to central symmetric algebras.
Craven, Thomas, Smith, Tara
openaire +2 more sources
Hydrogel‐Based Capacitive Sensor Model for Ammonium Monitoring in Aquaculture
Advanced Engineering Materials, EarlyView.Traditional techniques for monitoring aquaculture water quality, particularly ammonium levels, harm fish. This work presents a novel capacitive sensor with an ionic hydrogel transducer to monitor ammonium concentration in real time based on the ammonium‐induced hydrogel dissociation and osmotic pressure. Monitoring aquaculture water quality, especially
Mohammad Mirzaee +3 more
wiley +1 more source
Characters of algebraic groups over number fields
Groups, Geometry, and Dynamics, 2022 Let k be a number field, \mathbf{G} an algebraic group defined over k , and \mathbf{G}(k) the group of
Bekka, Bachir, Francini, Camille
openaire +5 more sources
Advanced Engineering Materials, EarlyView.In this study, exciting new bi‐/multi‐linear elastic behavior of soft elastic composites that accompany the activation of wrinkling in the embedded interfacial layers is analyzed. The new features and performance of these composite materials, including dramatic enhancements in energy storage, can be tailored by the concentration of interfacial layers ...
Narges Kaynia +2 more
wiley +1 more source
On lattice models of gapped phases with fusion category symmetries
Journal of High Energy Physics, 2022 We construct topological quantum field theories (TQFTs) and commuting projector Hamiltonians for any 1+1d gapped phases with non-anomalous fusion category symmetries, i.e. finite symmetries that admit SPT phases.
Kansei Inamura
doaj +1 more source
The identities and the central polynomials of the infinite dimensional unitary Grassmann algebra over a finite field [PDF]
Communications in Algebra, 39 (2011): 3, 819-829, 2009 We describe the T-ideal of identities and the T-space of central polynomials for the infinite dimensional unitary Grassmann algebra over a finite field.
arxiv +1 more source
Gr\"obner-Shirshov bases for $L$-algebras
, 2010 In this paper, we firstly establish Composition-Diamond lemma for $\Omega$-algebras. We give a Gr\"{o}bner-Shirshov basis of the free $L$-algebra as a quotient algebra of a free $\Omega$-algebra, and then the normal form of the free $L$-algebra is ...
Bokut L. A. +5 more
core +1 more source