Results 291 to 300 of about 668,979 (308)
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Regular Categories and Regular Functors
Canadian Journal of Mathematics, 1974Let be a category with nice factorization-properties. If a functor G: —> which has a left-adjoint behaves nice with respect to factorizations then it can be shown quite easily that G behaves well in many other respects, especially that it lifts nice properties from into .
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Spectral regularization and minEnt regularization
IEEE International Conference on Acoustics Speech and Signal Processing, 2002In this paper, we propose the spectral regularization based on the conventional (spatial) regularization and the Fourier analysis. The entropy regularization is further developed and its connection to MinEnt principle is investigated. The underlying geometrical, physical and biological interpretation of spectral and entropic regularization are ...
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Acta Applicandae Mathematica, 2004
This is an informal survey on various results concerning zeta regularization. The authors put special emphasis on examples of which they give many. These examples are of interest to geometry or number theory.
Kurokawa Nobushige, Wakayama Masato
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This is an informal survey on various results concerning zeta regularization. The authors put special emphasis on examples of which they give many. These examples are of interest to geometry or number theory.
Kurokawa Nobushige, Wakayama Masato
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Hearing Research, 2000
The masses and the area sizes of the otoliths for the utriculus, sacculus and lagena of 15 species of the Black Sea fish are analyzed. Morphometrical otolith regularities are derived and their functional and ecomorphological explanations are suggested.
D V, Lychakov, Y T, Rebane
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The masses and the area sizes of the otoliths for the utriculus, sacculus and lagena of 15 species of the Black Sea fish are analyzed. Morphometrical otolith regularities are derived and their functional and ecomorphological explanations are suggested.
D V, Lychakov, Y T, Rebane
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Russian Academy of Sciences. Sbornik Mathematics, 1993
Let \(G\) be a locally compact Hausdorff space, \(\varepsilon_ x\) a probability measure concentrated in the point \(x\in G\), \({\mathfrak A}\) be the algebra of all finite measures on \(G\) with respect to the convolution \(*\). A semihypergroup \((G,*)\) is called a regular semihypergroup if a) There exists a two-sided neutral element \(\varepsilon_
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Let \(G\) be a locally compact Hausdorff space, \(\varepsilon_ x\) a probability measure concentrated in the point \(x\in G\), \({\mathfrak A}\) be the algebra of all finite measures on \(G\) with respect to the convolution \(*\). A semihypergroup \((G,*)\) is called a regular semihypergroup if a) There exists a two-sided neutral element \(\varepsilon_
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How regular is regular? An analysis of menstrual cycle regularity
Contraception, 2004We performed a retrospective analysis to ascertain how accurately women who believe that they have regular menstrual cycles estimate the length of their actual cycles. Data were extracted from a chart review of subjects from three different studies of barrier contraceptives.
Mitchell D, Creinin +2 more
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2002
A language over a finite alphabet $X$ is regular if it can be accepted by a finite automaton. It is known that the family of all regular languages $L_3$ over $X$ is closed under catenation. This paper is a study of the regular property of the catenation of two languages.
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A language over a finite alphabet $X$ is regular if it can be accepted by a finite automaton. It is known that the family of all regular languages $L_3$ over $X$ is closed under catenation. This paper is a study of the regular property of the catenation of two languages.
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Regular Graphs, Eigenvalues and Regular Factors
Journal of Graph Theory, 2011AbstractIn this article, we obtain a sufficient condition for the existence of regular factors in a regular graph in terms of its third largest eigenvalue. We also determine all values of k such that every r‐regular graph with the third largest eigenvalue at most has a k‐factor.
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Semiregular, weakly regular, and π-regular rings
Journal of Mathematical Sciences, 2002This is a survey paper related to regular rings and their generalizations. It introduces many rings and modules, such as: semiregular and regular modules, semiregular and regular rings, semiprime and nonsingular rings, weakly \(\pi\)-regular and weakly regular rings, strongly \(\pi\)-regular and \(\pi\)-regular rings, rings of quotients and Pierce ...
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