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AimThus, the aim of this study was to answer three scientific questions: (1) Are the protein content and amino acid profile of dried salted cod influenced by species (Gadus morhua and Gadus macrocephalus)?
M. A. G. Quaresma +10 more
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Varieties with small discriminant variety [PDF]
Let \(L\) be an ample and spanned line bundle \(L\) on a smooth complex \(n\)-dimensional projective variety \(X\), \(V\subset H^0(X,L)\) defining a morphism \(\phi_V: X\rightarrow \mathbb{P}^N\), let \(\mathcal{D}(X,V)\) be its discriminant locus (parameterizing the singular elements of \(| V| \)) and \(\phi_V(X)^\vee\) the dual variety of \(\phi_V(X)\
A. LANTERI, R. MUNOZ
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Decidable discriminator varieties from unary varieties [PDF]
AbstractWe determine precisely those locally finite varieties of unary algebras of finite type which, when augmented by a ternary discriminator, generate a variety with a decidable theory.
Burris, Stanley +2 more
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The universal algebraic literature is rife with generalisations of discriminator varieties, whereby several investigators have tried to preserve in more general settings as much as possible of their structure theory.
Clark, T.R. +6 more
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The data-driven convolutional neural networks (CNNs) have achieved great progress in Synthetic Aperture Radar automatic target recognition (SAR-ATR) after being trained in a large scale of labeled samples.
Wei Zhang, Yongfeng Zhu, Qiang Fu
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A note on drastic product logic [PDF]
The drastic product $*_D$ is known to be the smallest $t$-norm, since $x *_D y = 0$ whenever $x, y < 1$. This $t$-norm is not left-continuous, and hence it does not admit a residuum.
B. Schweizer +9 more
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Axiomatizing complex algebras by games [PDF]
Submitted ...
Hodkinson, I, Mikulas, S, Venema, Y
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Congruence modularity implies cyclic terms for finite algebras [PDF]
An n-ary operation f : A(n) -> A is called cyclic if it is idempotent and f(a(1), a(2), a(3), ... , a(n)) = f(a(2), a(3), ... , a(n), a(1)) for every a(1), ... , a(n) is an element of A.
A. Brauer +13 more
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Dual binary discriminator varieties
Summary: Left normal bands, strongly distributive skew lattices, implicative BCS-algebras, skew Boolean algebras, skew Boolean intersection algebras, and certain other non-commutative structures occur naturally as term reducts in the study of ternary discriminator algebras and the varieties that they generate, giving rise thereby to various classes of ...
Bignall, Robert J., Spinks, Matthew
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Characterization of discriminator varieties [PDF]
The discriminator function on a set \(A\) is the function \(t:A^3\to A\) defined by \(t(a,b,c)=a\) if \(a\neq b\), and \(t(a,b,c)=c\) if \(a=b\). A ternary term \(t(x,y,z)\) is called a discriminator term for algebra \({\mathcal A}\) if it represents the discriminator function on \(A\).
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