Results 151 to 160 of about 918 (182)
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Combinatorica, 2020
For a polynomial \(P \in \mathbb{Z}[x_1, \ldots ,x_s]\), the equation \(P(x_1, \ldots ,x_s)=0\) is said to be regular if, in any partition \(\mathbb{N}= A_1 \cup \cdots \cup A_r\), there is a solution to this equation with non-identical \(x_1, \ldots ,x_s \in A_i\) for some \(1 \leq i \leq r\). Let \({p} \in \mathbb{Z}[y]\).
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For a polynomial \(P \in \mathbb{Z}[x_1, \ldots ,x_s]\), the equation \(P(x_1, \ldots ,x_s)=0\) is said to be regular if, in any partition \(\mathbb{N}= A_1 \cup \cdots \cup A_r\), there is a solution to this equation with non-identical \(x_1, \ldots ,x_s \in A_i\) for some \(1 \leq i \leq r\). Let \({p} \in \mathbb{Z}[y]\).
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On simultaneous diophantine approximations. Vectors of given diophantine type
Mathematical Notes, 1997Let \(\psi(y)\) be a real-valued function of a real argument. A positive integer \(p\) is called a simultaneous \(\psi\)-approximation for the numbers \(\alpha_1,\dots,\alpha_s\in \mathbb R\) if \[ \max_{1\leq j\leq s}\| p\alpha_j\|\leq \psi(p)\;(\text{here }\|\alpha\|= \min_{z\in \mathbb Z}| \alpha- z|). \] The numbers \(\alpha_1,\dots, \alpha_s\) are
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17th Annual Symposium on Foundations of Computer Science (sfcs 1976), 1976
Leonard M. Adleman, Kenneth L. Manders
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Leonard M. Adleman, Kenneth L. Manders
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Linear Diophantine Fuzzy Algebraic Structures
Journal of Ambient Intelligence and Humanized Computing, 2021Huseyin Kamaci
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(P, Q)-Rung Linear Diophantine Fuzzy Sets and Their Application in Decision-Making
Computational and Applied Mathematics, 2023Pairote Yiarayong
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Diophantine Triples With Largest Two Elements in Common
Periodica Mathematica Hungarica, 2021Andrej Dujella +2 more
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Linear Diophantine Fuzzy Rough Sets: A New Rough Set Approach With Decision Making
Symmetry, 2022Muhammad Riaz +2 more
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Linear Diophantine Fuzzy Relations and Their Algebraic Properties With Decision Making
Symmetry, 2021Muhammad Riaz +2 more
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Linear Diophantine Fuzzy Set Theory Applied to BCK/BCI-Algebras
Mathematics, 2022Sarka Hoskova-Mayerova +2 more
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