Results 151 to 160 of about 3,694 (192)
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Non-separable rotation moment invariants

Pattern Recognition, 2022
In this paper, we introduce new rotation moment invariants, which are composed of non-separable Appell moments. We prove that Appell polynomials behave under rotation as monomials, which enables easy construction of the invariants. We show by extensive tests that non-separable moments may outperform the separable ones in terms of recognition power and ...
Leonid Bedratyuk   +4 more
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Non-separable bound motion

1991
Abstract Non-separable bound states in the regular regime lie on f–dimensional invariant tori in the 2f–dimensional phase space. Actions and quantum numbers are fixed by the areas of f topologically distinct cuts through the torus. Poincaré sections are useful in revealing bifurcations in the torus structure, as for example in the ...
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Differential evolution and non-separability

Proceedings of the 9th annual conference on Genetic and evolutionary computation, 2007
Recent results show that the Differential Evolution algorithm has significant difficulty on functions that are not linearly separable. On such functions, the algorithm must rely primarily on its differential mutation procedure which, unlike its recombination strategy, is rotationally invariant. We conjecture that this mutation strategy lacks sufficient
Andrew M. Sutton   +2 more
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Mobility and non-separability

Foundations of Physics Letters, 1991
A mobility phenomenon is typical for a large class of non-linear evolutions. It is shown that the mobility can be responsible for a “malignant” form of quantum mechanical non separability of two correlated systems. An explicit example based on Weinberg's non linear quantum mechanics is considered. We show that in such a theory a transfer of information
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Enumeration of Non-Separable Planar Maps

Canadian Journal of Mathematics, 1963
In (2), Tutte has shown that the number, Bn, of rooted non-separable planar maps having n edges is [2(3n — 3)!]/[n! (2n — 1)!]. Rooting was accomplished by designating one edge as the root, orienting it, and distinguishing between its sides as left and right. We shall here compute the number, Bn,m, of rooted non-separable planar maps having n edges and
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Non-Separating Cocircuits Avoiding Some Elements

Annals of Combinatorics, 2015
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Non-Separable Banach Spaces

1980
Publisher Summary This chapter describes the different aspects of the nonseparable Banach spaces. Two Banach spaces are isomorphic if they are linearly homeomorphic. Some very basic results about the classical Banach spaces results that naturally lead to the nonseparable are presented in the chapter.
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Non-separating Curves in Surfaces

1995
An important theorem of topology asserts that the first Betti number of a surface is the largest number of closed curves that can be drawn in the surface without dividing it into two or more regions. We now generalise this theorem (which is itself a generalisation of the Jordan curve theorem) to 3-graphs. The topological implications of our results are
C. Paul Bonnington, Charles H. C. Little
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[B/F non-separative method].

Nihon rinsho. Japanese journal of clinical medicine, 1995
In homogeneous enzyme immunoassay without requirement of separation of free and bound label, the concentration of substances in samples can be detected by measurement of enzyme activity in the mixtures of samples (antigen) and reagents (labeled antigens antibodies, and enzyme substrates). The methods described herein offer the virtues of simplicity and
S, Yabe, I, Kobayashi
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Non-Locality or Non-Separability?

1994
The realist/anti-realist dispute in philosophy of science comes much to the fore in the field of quantum physics. Yesterday’s realists hoped that it would be possible to reestablish a classical deterministic description of atomic objects. They saw quantum mechanics both as a provisional as well as a phenomenological theory, which one day would be ...
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