Results 191 to 200 of about 68,685,272 (228)

Higher-order functional connectivity and topological analysis of multichannel fNIRS data. [PDF]

Biomed Opt Express
Luo H, Luo Y, Duan L.
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Beyond Euclid: an illustrated guide to modern machine learning with geometric, topological, and algebraic structures. [PDF]

Mach Learn Sci Technol
Papillon M, Sanborn S, Mathe J, Cornelis L, Bertics A, Buracas D, J Lillemark H, Shewmake C, Dinc F, Pennec X, Miolane N.   +10 more
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An Adaptive Support Vector Machine Optimized by an Improved Starfish Optimization Algorithm for Hyperspectral Image Classification. [PDF]

Biomimetics (Basel)
Zhang Y, Feng C, Xu Y.
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Neuroanatomical substrates of perivascular space index: a morphometric and tractography study. [PDF]

Front Psychiatry
Wang X, Zhang Q, Su P, Lu W, Chen G, Cui P, Sheng M, Yin S.   +7 more
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Spatio-Temporal Evolution of Ecological Network Resilience in the Poyang Lake Eco-Economic Zone from the Perspective of Complex Network Analysis. [PDF]

Biology (Basel)
Huang X, Wei S, Ding W, Xiao Y, Su Q.
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Reconstructing Waddington's landscape from data. [PDF]

Proc Natl Acad Sci U S A
Cislo DJ, Delás MJ, Briscoe J, Siggia ED.   +3 more
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THE LEVY-PROKHOROV TOPOLOGY ON NONADDITIVE MEASURES ON METRIC SPACES (Mathematical Studies on Independence and Dependence Structure : Algebra meets Probability)

THE LEVY-PROKHOROV TOPOLOGY ON NONADDITIVE MEASURES ON METRIC SPACES (Mathematical Studies on Independence and Dependence Structure : Algebra meets Probability)
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Topological classification of spaces of probability measures on projective spaces

Mathematical Notes, 1997
Under some set-theoretic assumptions the author obtains the full characterization of the pair \((P(K),P(X))\), where \(K\) is a metric compact set, \(X\) is an everywhere dense projective subset of \(K\) and \(P(\cdot)\) denotes the space of all probability measures with compact supports on the corresponding space.
T O Banakh
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Topological classification of spaces of probability measures for co-analytic sets

Mathematical Notes, 1994
T. O. Banach, P. Cauty
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Topology of spaces of probability measures

Sbornik: Mathematics, 1997
The authors study the space \(\widehat{P}(X)\) of Radon probability measures on a metric space \(X\) and its subspaces: \(P_c(X)\) of continuous measures, \(P_d(X)\) of discrete measures, and \(P_{\omega}(X)\) of finitely supported measures. They obtain a full topological classification of pairs \((\widehat{P}(X),\widehat{P}(Y))\), where \(X\) is a ...
Banakh, T. O., Radul, T. N.
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