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Algebraic Varieties and Analytic Varieties
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Pavlov, O., Weder, M.
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Congruence semimodular varieties II: Regular varieties [PDF]
[Part I is reviewed above.] An equation \(p= q\) is regular (or normal) if \(p\) and \(q\) have the same free variables. A variety \(V\) of algebras is regular if it can be axiomatized by regular equations. If \(A\) is an algebra of a regular variety \(V\) and \(p\) a unary polynomial of \(A\), then \(p\) is called permissible if there is an \((n+1 ...
AGLIANO', PAOLO, Kearnes K.
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VARIETIES DOMINATED BY PRODUCT VARIETIES
International Journal of Mathematics, 1996A variety \(W\) over an algebraically closed field \(\overline k\) is said to be dominated by products of curves (abbreviated DPC) if there exist curves \(X_1, \dots, X_s\) defined over \(\overline k\) and a dominant rational map \(F:X_1 \times \cdots \times X_s \to W\).
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Mathematics of the USSR-Sbornik, 1986
It is a classical result that any smooth n-dimensional variety \(X^ n\subset P^ N\) can be projected isomorphically into \(P^{N-1}\) if \(N\geq 2n+2\). Of course, it is natural to suppose \(X^ n\not\subset P^{N-1}\) for any hyperplane \(P^{N-1}\subset P^ N\).
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It is a classical result that any smooth n-dimensional variety \(X^ n\subset P^ N\) can be projected isomorphically into \(P^{N-1}\) if \(N\geq 2n+2\). Of course, it is natural to suppose \(X^ n\not\subset P^{N-1}\) for any hyperplane \(P^{N-1}\subset P^ N\).
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Varieties with degenerate dual variety
Forum Mathematicum, 2001zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Classification of rice varieties with deep learning methods
Computers and Electronics in Agriculture, 2021Murat Koklu +2 more
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Characterisation of polyphenols and antioxidant properties of five lettuce varieties and escarole
Food Chemistry, 2008Rafael Llorach +2 more
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