A brief introduction to spatio-temporal modelling.
M. D. Ugarte (2008)
Boletín de Estadística e Investigación Operativa. BEIO
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M. D. Ugarte (2008)
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Yu. N. Drozhzhinov, B. Zavyalov (2006)
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Pyrkin, S.G. (2000)
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Johan Aarnes (1995)
Fundamenta Mathematicae
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The main result of the paper provides a method for construction of regular non-subadditive measures in compact Hausdorff spaces. This result is followed by several examples. In the last section it is shown that “discretization” of ordinary measures is possible in the following sense. Given a positive regular Borel measure λ, one may construct a sequence of non-subadditive measures , each of which only takes a finite set of values, and such that converges to λ in the w*-topology. ...
David Fremlin, S. Grekas (1995)
Fundamenta Mathematicae
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We investigate the products of topological measure spaces, discussing conditions under which all open sets will be measurable for the simple completed product measure, and under which the product of completion regular measures will be completion regular. In passing, we describe a new class of spaces on which all completion regular Borel probability measures are τ-additive, and which have other interesting properties.
Yakymiv, A.L. (2006)
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A. L. Yakymiv (2006)
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Franz Hofbauer, Peter Raith (1998)
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Transformations T:[0,1] → [0,1] with two monotonic pieces are considered. Under the assumption that T is topologically transitive and , it is proved that the invariant measures concentrated on periodic orbits are dense in the set of all invariant probability measures.
Boris Mordukhovich, Dong Wang, Lianwen Wang (2008)
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Pérez, A., Amílcar J. (2006)
Divulgaciones Matemáticas
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Wen-Guang Zhai (1995)
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Monakhov, V.N. (2002)
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