TWO METHODS OF DESCRIBING 2-LOCAL DERIVATIONS AND AUTOMORPHISMS
In the present paper, we investigate 2-local linear operators on vector spaces. Sufficient conditions are obtained for the linearity of a 2-local linear operator on a finite-dimensional vector space. To do this, families of matrices of a certain type are
Farhodjon Arzikulov +2 more
doaj +1 more source
On the renormalization group fixed point of the two-dimensional Ising model at criticality. [PDF]
Stottmeister A, Osborne TJ.
europepmc +1 more source
On derivations of Leibniz algebras
Leibniz algebras are non-antisymmetric generalizations of Lie algebras. In this paper, we investigate the properties of complete Leibniz algebras under certain conditions on their extensions.
Kailash C. Misra +3 more
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Gauge covariant link formulation of twisted N = D = 4 and N = 4 D = 5 super Yang-Mills on a lattice
We propose a lattice formulation of four dimensional super Yang-Mills model with a twisted N = 4 supersymmetry in a manifestly gauge covariant manner. The formulation we employ here is a four dimensional extension of the manifestly gauge covariant method
Alessandro D’Adda +3 more
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On Poisson (2-3)-algebras which are finite-dimensional over the center
One of the classic results of group theory is the so-called Schur theorem. It states that if the central factor-group $G/\zeta(G)$ of a group $G$ is finite, then its derived subgroup $[G,G]$ is also finite.
P.Ye. Minaiev +2 more
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Automatic differentiation of uncertainties: an interval computational differentiation for first and higher derivatives with implementation. [PDF]
Dawood H, Megahed N.
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¿Quién le dio a usted el épsilon? Cauchy y los orígenes del cálculo riguroso
Estudiante: El carro va a una velocidad de 50 millas por hora. ¿Qué significa esto? Profesor: Dado cualquier E > 0 existe un d tal que si |t2-t1|< d entonces |(S2-S1)/(t2-t1)-50|
Judith V. Grabiner
doaj
Duality Hierarchies and Differential Graded Lie Algebras. [PDF]
Bonezzi R, Hohm O.
europepmc +1 more source
Multicomplexes on Carnot Groups and Their Associated Spectral Sequence. [PDF]
Lerario A, Tripaldi F.
europepmc +1 more source
Leibniz algebras as non-associative algebras
In this paper we define the basic concepts for left or right Leibniz algebras and prove some of the main results. Our proofs are often variations of the known proofs and several results seem to be new.
openaire +2 more sources

