Results 11 to 20 of about 39,096 (194)
Archimedean survival processes [PDF]
Journal of Multivariate Analysis, 2013 Archimedean copulas are popular in the world of multivariate modelling as a result of their breadth, tractability, and flexibility. A. J. McNeil and J. Ne lehov (2009) showed that the class of Archimedean copulas coincides with the class of multivariate $\ell_1$-norm symmetric distributions.
Edward Hoyle, Levent Ali Menguturk
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Completely Archimedean Semirings
Discussiones Mathematicae - General Algebra and Applications, 2018 In this paper we give a structural description of completely Archimedean semirings which is an extension of the structure theorem of completely Archimedean semigroups.
Maity Sunil K., Chatterjee Rumpa
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Double series over a non-Archimedean field
Atti della Accademia Peloritana dei Pericolanti : Classe di Scienze Fisiche, Matematiche e Naturali, 2015 In the present paper we investigate the convergence of a double series over a complete non-Archimedean field and prove that, while the proofs are somewhat different, the Archimedean results hold true.
Luigi Corgnier +2 more
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Non-Archimedean valued quasi-invariant descending at infinity measures
International Journal of Mathematics and Mathematical Sciences, 2005 Measures with values in non-Archimedean fields, which are quasi-invariant and descending at infinity on topological vector spaces over non-Archimedean fields, are studied in this paper. Moreover, their characteristic functionals are considered.
S. V. Lüdkovsky
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Non-Archimedean Sendov’s Conjecture [PDF]
p-Adic Numbers, Ultrametric Analysis and Applications, 2022 We prove non-archimedean analogue of Sendov's conjecure. We also provide complete list of polynomials over an algebraically closed non-archimedean field $K$ that satisfy the optimal bound in the Sendov's conjecture.
Choi, Daebeom, Lee, Seewoo
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Non-archimedean pinchings [PDF]
Mathematische Zeitschrift, 2022 11 pages, published in Mathematische ...
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Non-Archimedean Probability [PDF]
Milan Journal of Mathematics, 2012 We propose an alternative approach to probability theory closely related to the framework of numerosity theory: non-Archimedean probability (NAP). In our approach, unlike in classical probability theory, all subsets of an infinite sample space are measurable and zero- and unit-probability events pose no particular epistemological problems. We use a non-
BENCI, VIERI, Horsten L, Wenmackers S.
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Topoi, 2018 AbstractOne notable line of argument for epistemic relativism appeals to considerations to do withnon-neutrality: in certain dialectical contexts—take for instance the famous dispute between Galileo and Cardinal Bellarmine concerning geocentrism—it seems as though a lack of suitably neutral epistemic standards that either side could appeal to in order ...
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The wave front set of the Fourier transform of algebraic measures [PDF]
, 2014 We study the Fourier transform of the absolute value of a polynomial on a finite-dimensional vector space over a local field of characteristic 0. We prove that this transform is smooth on an open dense set.
Aizenbud, Avraham, Drinfeld, Vladimir
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TRIANGULATING NON-ARCHIMEDEAN PROBABILITY [PDF]
The Review of Symbolic Logic, 2018 AbstractWe relate Popper functions to regular and perfectly additive such non-Archimedean probability functions by means of a representation theorem: every such non-Archimedean probability function is infinitesimally close to some Popper function, and vice versa. We also show that regular and perfectly additive non-Archimedean probability functions can
Brickhill, Hazel, Horsten, Leon F M
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