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A chaos-based augmented image encryption scheme for satellite images using Fredkin logic. [PDF]
Alexan W +4 more
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Generators for the Semigroup of Endomorphisms of an Independence Algebra
João Araüjo
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Modeling and analysis of fascioliasis disease with Katugampola fractional derivative: a memory-incorporated epidemiological approach. [PDF]
Pandey RK, Nisar KS.
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Probing Phase Transitions of Finite Directed Polymers near a Corrugated Wall via Two-Replica Analysis. [PDF]
Xu R, Nechaev S.
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Mathematical Proficiency in Adolescents with ASD. [PDF]
Cohen O, Sukenik N.
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Unraveling Fundamental Activity-Stability Relationships in Rutile Oxides. [PDF]
Maraschin M, Gauthier JA.
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q -additive functions and algebraic independence
Archiv der Mathematik, 1997Ist \(q\geq 2\) eine feste ganze Zahl, so heißt eine zahlentheoretische Funktion \(a: {\mathbb N}_0 \to {\mathbb C}\) \(q\)-additiv, wenn \(a(kq^t+r) = a(kq^t)+a(r)\) für alle \(k,t,r\in{\mathbb N}_0\) mit \(r < q^t\) gilt. Ein Beispiel ist die Ziffernsummenfunktion \(s(n) := b_0+\ldots+b_j\), wenn \(b_0+b_1q+\ldots+ b_jq^j\) mit \(b_0,\ldots,b_j\in\{0,
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Journal of the London Mathematical Society, 2000
An independence algebra is an algebra \(A\) satisfying the following two conditions. (1) The subalgebras of \(A\) satisfy the exchange axiom. That is, if \(z\in \langle X\cup \{y\}\rangle\), \(z\notin \langle X\rangle\), then \(y\in \langle X\cup \{z\}\rangle\) (where \(\langle X\rangle\) is the subalgebra generated by \(X\)).
Cameron, Peter J., Szabó, Csaba
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An independence algebra is an algebra \(A\) satisfying the following two conditions. (1) The subalgebras of \(A\) satisfy the exchange axiom. That is, if \(z\in \langle X\cup \{y\}\rangle\), \(z\notin \langle X\rangle\), then \(y\in \langle X\cup \{z\}\rangle\) (where \(\langle X\rangle\) is the subalgebra generated by \(X\)).
Cameron, Peter J., Szabó, Csaba
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