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On the Triangular Factorization of Isomorphisms
Journal of Mathematical Sciences, 2002zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Canadian Mathematical Bulletin, 1985
AbstractWe modify the construction of the mod 2 Dyer-Lashof (co)-algebra to obtain a (co)-algebra W which is (also) unstable over the Steenrod algebra A*. W has canonical sub-coalgebras W[k] such that the hom-dual W[k:]* is isomorphic as an A-algebra to the ring of upper triangular invariants in ℤ/2ℤ [x1, . . . , xk].
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AbstractWe modify the construction of the mod 2 Dyer-Lashof (co)-algebra to obtain a (co)-algebra W which is (also) unstable over the Steenrod algebra A*. W has canonical sub-coalgebras W[k] such that the hom-dual W[k:]* is isomorphic as an A-algebra to the ring of upper triangular invariants in ℤ/2ℤ [x1, . . . , xk].
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Triangular to Matrix or Matrix to Triangular Conversion in APL
ACM SIGAPL APL Quote Quad, 1989Jerry Brennan, Jennifer Daly
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Flexible and Transparent Nanogenerators Based on a Composite of Lead-Free ZnSnO3 Triangular-Belts
Advanced Materials, 2012Jyh-Ming Wu, Zhong Lin Wang, Yan Zhang
exaly

