Results 21 to 30 of about 142,691 (284)
Dirac node engineering and flat bands in doped Dirac materials
We suggest the tried approach of impurity band engineering to produce flat bands and additional nodes in Dirac materials. We show that surface impurities give rise to nearly flat impurity bands close to the Dirac point.
Anna Pertsova +3 more
doaj +1 more source
Two-dimensional Dirac materials: Tight-binding lattice models and material candidates
: The discovery of graphene has led to the devotion of intensive efforts, theoretical and experimental, to produce two-dimensional (2D) materials that can be used for developing functional materials and devices.
Runyu Fan +4 more
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Dirac Structures in Nonequilbrium Thermodynamics [PDF]
Dirac structures are geometric objects that generalize both Poisson structures and presymplectic structures on manifolds. They naturally appear in the formulation of constrained mechanical systems. In this paper, we show that the evolution equations for nonequilibrium thermodynamics admit an intrinsic formulation in terms of Dirac structures, both on ...
Gay-Balmaz, François +1 more
openaire +4 more sources
In this work, we present a study on the existence of Dirac type dispersion in the simplest of periodic metallic waveguide structures. It is shown that periodic repetitions of two dissimilar waveguides (WGs) can be properly designed to lead to a Dirac ...
Sina Rezaee +2 more
doaj +1 more source
Dirac structures on Hilbert spaces
For a real Hilbert space (H,〈,〉), a subspace L⊂H⊕H is said to be a Dirac structure on H if it is maximally isotropic with respect to the pairing 〈(x,y),(x′,y′)〉+=(1/2)(〈x,y′〉+〈x′,y〉).
A. Parsian, A. Shafei Deh Abad
doaj +1 more source
Multiplicative Dirac structures on Lie groups [PDF]
We study multiplicative Dirac structures on Lie groups. We show that the characteristic foliation of a multiplicative Dirac structure is given by the cosets of a normal Lie subgroup and, whenever this subgroup is closed, the leaf space inherits the ...
Bursztyn +7 more
core +4 more sources
Omni-Lie 2-algebras and their Dirac structures [PDF]
We introduce the notion of omni-Lie 2-algebra, which is a categorification of Weinstein's omni-Lie algebras. We prove that there is a one-to-one correspondence between strict Lie 2-algebra structures on 2-sub-vector spaces of a 2-vector space $\V$ and ...
Baez +14 more
core +1 more source
Dirac Structures, Nonholonomic Systems and Reduction [PDF]
39 ...
Jotz, M. M., Ratiu, T. S.
openaire +4 more sources
Dirac Structures on Banach Lie Algebroids
In the original definition due to A. Weinstein and T. Courant a Dirac structure is a subbundle of the big tangent bundle T M ⊕ T* M that is equal to its ortho-complement with respect to the so-called neutral metric on the big tangent bundle.
Vulcu Vlad-Augustin
doaj +1 more source
Dirac Structures and Dixmier–Douady Bundles [PDF]
41 ...
Alekseev, A., Meinrenken, E.
openaire +3 more sources

