Searching for "Irreducibility of L(2" – sorted by Relevance.
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Lattice congruences, fans and Hopf algebras
- congruence Θ2 on L2. The join-irreducibles of L1 × L2 are exactly the pairs (γ1, ˆ0) where γ1 is a join-irreducible
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Some Indications that the Exceptional Groups Form a Series
- , and the dimension of the irreducible A-module is the square root of Tr(L e ; A), where L e stands for left
- Cited by 1 (0 self) – Add To MetaCart
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Weyl systems, Heisenberg groups and Arithmetic physics *
- that the pair (U, V ) acts irreducibly on L 2 (R). If I am not mistaken, it was Weyl who formulated
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N-Dimensional Affine Weyl-Heisenberg Wavelets
- + doesn't act irreducibly on L 2 (IR n ), so that no square-integrability is possible. The solution
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Some remarks on arithmetic physics
- iτx f(τ), (V (ξ)f)(τ) = f(τ + ξ) It is easy to check that the pair (U, V ) acts irreducibly on L 2 (R
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Quantization Of A Class Of Piecewise Affine Transformations On The Torus
- \Gamma bq) ] /(q \Gamma a; p \Gamma b): (2.2) This representation is not irreducible on L 2 (R 2
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Quantization Of A Class Of Piecewise Affine Transformations On The Torus
- a; p \Gamma b): (2.2) This representation is not irreducible on L 2 (R 2 ; dqdp 2
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Abstract
- ≥ 2. Then any C ∞ -cocycle β : A × M → R l is C ∞ -cohomologous to a constant cocycle. b) Any Hölder
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PU(2) Monopoles And Links Of Top-Level Seiberg-Witten Moduli Spaces
- action of GE on su(E) and let A E (X) and B E (X) be the subspace of irreducible L 2 k
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