Subordinate Quadratic Forms and Their Complementary Forms
Theorem 1. For α, β on the range 1,..., μ, let Q(z) = (*)aαβzαzβ be a real valued, nonsingular, symmetric quadratic form. For positive integers r and s such that μ = r + s set (z(1),..., z(μ)) = (u(1),..., u(r):S(1),..., S(n)), Q(z) = P(u, s) and [Formula: see text] Let B = (z((1)),..., z((r))) be a...
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| Udgivet i: | Proc Natl Acad Sci U S A |
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| Hovedforfatter: | |
| Format: | Artigo |
| Sprog: | Inglês |
| Udgivet: |
National Academy of Sciences
1971
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| Fag: | |
| Online adgang: | https://ncbi.nlm.nih.govhttps://pmc.ncbi.nlm.nih.gov/articles/PMC388993/ https://ncbi.nlm.nih.govhttps://pubmed.ncbi.nlm.nih.gov/16591912/ https://ncbi.nlm.nih.govhttps://doi.org/10.1073/pnas.68.3.579 |
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