Results 21 to 30 of about 5,136 (119)
We construct a new class of finite dimensional indecomposable representations of simple superalgebras which may explain, in a natural way, the existence of the heavier elementary particles.
Jean Thierry-Mieg, Peter D. Jarvis, Jerome Germoni, Maria Gorelik
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Groups having unique faithful irreducible Q-representation
In this paper, we give few sufficient conditions for finite p-group to have unique NEW (i.e faithful irreducible) Q-representation. As a consequence of these conditions we will prove that any finite p-group of nilpotency class 2 has atmost one NEW Q ...
Vikas Jadhav
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Ferromagnets from higher SU(N) representations
We present a general formalism for deriving the thermodynamics of ferromagnets consisting of “atoms” carrying an arbitrary irreducible representation of SU(N) and coupled through long-range two-body quadratic interactions. Using this formalism, we derive
Alexios P. Polychronakos +1 more
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Large N limit of irreducible tensor models: O(N) rank-3 tensors with mixed permutation symmetry
It has recently been proven that in rank three tensor models, the antisymmetric and symmetric traceless sectors both support a large N expansion dominated by melon diagrams [1].
Sylvain Carrozza
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The Khovanov-Lauda 2-Category and Categorifications of a Level Two Quantum SL(N) Representation
We construct 2-functors from a 2-category categorifying quantum sl(n) to 2-categories categorifying the irreducible representation of highest weight 2ωk.
David Hill, Joshua Sussan
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General cubic interacting vertex for massless integer higher spin fields
We consider a massless higher spin field theory within the BRST approach and construct a general off-shell cubic vertex corresponding to irreducible higher spin fields of helicities s1,s2,s3. Unlike the previous works on cubic vertices, which do not take
I.L. Buchbinder, A.A. Reshetnyak
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Orthogonal bases in specific generalized symmetry classes of tensors [PDF]
Let $V$ be a unitary vector space. Suppose $G$ is a permutation group of degree $m$ and $\Lambda$ is an irreducible unitary representation of $G$. We denote by $V_{\Lambda}(G)$ the generalized symmetry class of tensors associated with $G$ and $\Lambda ...
Gholamreza Rafatneshan, Yousef Zamani
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A Characterization for non-DCC Lattices
Join-irreducible elements in a lattice have an important role. They act like blocks of a lattice. In DCC lattices each element of the lattice has a unique finite representation as a join of join-irreducible elements.
M. Hosseinyazdi, A. Ghanbarnezhad
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Counting the number of master integrals for sunrise diagrams via the Mellin-Barnes representation
A number of irreducible master integrals for L-loop sunrise and bubble Feynman diagrams with generic values of masses and external momenta are explicitly evaluated via the Mellin-Barnes representation.
Mikhail Yu. Kalmykov, Bernd A. Kniehl
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Dicyclic Groups and Frobenius Manifolds
The orbits space of an irreducible representation of a finite group is a variety whose coordinate ring is finitely generated by homogeneous invariant polynomials. Boris Dubrovin showed that the orbits spaces of the reflection groups acquire the structure
Yassir Dinar, Zainab Al-Maamari
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