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Uniform Generators, Symbolic Extensions with an Embedding, and Structure of Periodic Orbits [PDF]
Journal of Dynamics and Differential Equations, 2018 44 ...
Burguet, David, Downarowicz, Tomasz
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General type of a uniform and reversible representation of chemical structures [PDF]
Analytica Chimica Acta, 1997 In any type of modelling (be classical or by artificial neural networks) involving chemical structures and their corresponding properties, the first problem encountered is the representation of chemical structures. A good structure representation should have different code for each 3-D structure (uniqueness), it should have the same number of variables
Jure Zupan, Marjana Novič
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Reflectance, illumination, and appearance in color constancy
Frontiers in Psychology, 2014 We studied color constancy using a pair of identical 3-D Color Mondrian displays. We viewed one 3-D Mondrian in nearly uniform illumination, and the other in directional, nonuniform illumination.
John J. McCann +2 more
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On pseudometrics for generalized uniform structures [PDF]
Proceedings of the American Mathematical Society, 1965 In [1] Alfsen and Njastad generalized the concept of a uniform structure 'A on a set S, replacing the intersection axiom for uniform structures by the weaker condition: (0) Given subsets Al, * * *, An of S and U1, * , Un in cA, there exists U in Al such that U(A ) C U(A ) for i = 1, , n.
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$4$-uniform BCT permutations from generalized butterfly structure
CoRR, 2020 As a generalization of Dillon's APN permutation, butterfly structure and generalizations have been of great interest since they generate permutations with the best known differential and nonlinear properties over the field of size $2^{4k+2}$. Complementary to these results, we show in this paper that butterfly structure, more precisely the closed ...
Nian Li 0005 +3 more
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Membrane lipid composition and cellular function.
Journal of Lipid Research, 1985 Membrane fatty acid composition, phospholipid composition, and cholesterol content can be modified in many different kinds of intact mammalian cells.
A A Spector, M A Yorek
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Higher dimensional discrete Cheeger inequalities
Journal of Computational Geometry, 2015 For graphs there exists a strong connection between spectral and combinatorial expansion properties. This is expressed, e.g., by the discrete Cheeger inequality, the lower bound of which states that $\lambda(G) \leq h(G)$, where $\lambda(G)$ is the ...
Anna Gundert, May Szedlák
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Controlled non-uniform random generation of decomposable structures
Theoretical Computer Science, 2010 Consider a class of decomposable combinatorial structures, using different types of atoms $\Atoms = \{\At_1,\ldots ,\At_{|{\Atoms}|}\}$. We address the random generation of such structures with respect to a size $n$ and a targeted distribution in $k$ of its \emph{distinguished} atoms. We consider two variations on this problem. In the first alternative,
Denise, Alain +2 more
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Random generation of combinatorial structures from a uniform distribution
Theoretical Computer Science, 1986 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Mark Jerrum +2 more
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Uniform random generation of decomposable structures using floating-point arithmetic
Theoretical Computer Science, 1999 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Denise, Alain, Zimmermann, Paul
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