Results 81 to 90 of about 344,635 (181)
Graphs and projective plaines in 3-manifolds
Proper homotopy equivalent compact P2-irreducible and sufficiently large 3-manifolds are homemorphic. The result is not known for irreducible 3-manifolds that contain 2-sided projective planes, even if one assumes the Poincaré conjecture.
Wolfgang Heil, Seiya Negami
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Irreducible water saturation is an important factor affecting the development effect of low permeability reservoir. Using the self-developed ultrasonic generator, kerosene was used as simulated oil, the natural low-permeability siltstone cores with ...
Hua Qiang +4 more
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Let \(C\ell_n\) be the complex Clifford algebra on \(\mathbb{C}^n\), and let \(\Delta_{2n}\) be the irreducible \(C\ell_{2n}\)-module. The author uses the bimodule isomorphism \(C\ell_{2n}\cong \Delta\times \Delta\) to derive matrix representations of \(C\ell_{2n}\) and hence to exhibit a list of generators of the irreducible modules over \(C\ell_n ...
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Irreducible Modular Representations of the Reflection Group G(m,1,n)
In an article published in 1980, Farahat and Peel realized the irreducible modular representations of the symmetric group. One year later, Al-Aamily, Morris, and Peel constructed the irreducible modular representations for a Weyl group of type Bn.
José O. Araujo +2 more
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Endotrivial irreducible lattices
Let \(p\) be a prime, and let \(G\) be a finite group containing an elementary Abelian subgroup of order \(p^2\). Let \(R\) be a complete discrete valuation ring of characteristic 0 such that its fraction field \(K\) contains a \(|G|\)-th root of unity and its residue field \(F\) is an algebraically closed field of characteristic \(p\).
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Irreducibility criterion, irreducible factors, Newton polygon techniques
Jakhar shown that for $f(x)=a_nx^n + a_{n-1}x^{n-1}+\cdot+ a_0$ ($a_0\neq 0$) is a polynomial with rational coefficients, if there exists a prime integer $p$ satisfying $ _p(a_n)=0$ and $n _p(a_i)\ge (n-i) _p(a_0)> 0$ for every $0\le i\le n-1$, then $f(x)$ has at most $gcd( _p(a_0),n)$ irreducible factors over the field $\mathbb{Q}$ of rational ...
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On the Irreducible Characters of Camina Triples
The Camina triple condition is a generalization of the Camina condition in the theory of finite groups. The irreducible characters of Camina triples have been verified in the some special cases.
Javad Bagherian
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IRREDUCIBLE OPERATOR ALGEBRAS [PDF]
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Concerning Irreducibly Connected Sets and Irreducible Continua [PDF]
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