Results 131 to 140 of about 448 (165)
On Bayesian estimation of a latent trait model defined by a rank-based likelihood. [PDF]
Bekalo DB, Wanjoya AK, Mwalili SM.
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Lump, lump-periodic, lump-soliton and multi soliton solutions for the potential Kadomtsev-Petviashvili type coupled system with variable coefficients. [PDF]
Chen H +8 more
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A MARGINAL STRUCTURAL MODEL FOR PARTIAL COMPLIANCE IN SMARTS. [PDF]
Artman BWJ +5 more
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Selected Topics in Time Series Forecasting: Statistical Models vs. Machine Learning. [PDF]
Tjøstheim D.
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Research on cross-provincial power trading strategy considering the medium and long-term trading plan. [PDF]
Yan S, Wang W, Li X, He H, Zhao X.
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Journal of Mathematical Analysis and Applications, 2021
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Damjana Kokol Bukovšek +3 more
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Damjana Kokol Bukovšek +3 more
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Compositions of Copulas and Quasi-Copulas
Information Sciences, 2004The object of the research here reported is the study of compositions of copulas, quasi-copulas and semicopulas by means of a two-place real function. Specifically, let A, B and O be mappings from [0, 1]2 into [0, 1], we characterize the properties of O which ensure O(A,B) is in the same class of A and B.
DURANTE, FABRIZIO, SEMPI, Carlo
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Insurance: Mathematics and Economics, 2005
The authors extend the theory of quasi-copulas to the bivariate discrete case and study various properties. A method of constructing quasi-copulas in the discrete case is also given. The method is illustrated by examples. A function \(C(x, y)\) is said to be a copula if it satisfies the conditions (a) \(C(0, x)= C(x, 0)= 0\) and \(C(1, x)= C(x, 1)= x\)
QUESADA MOLINA J. J., SEMPI, Carlo
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The authors extend the theory of quasi-copulas to the bivariate discrete case and study various properties. A method of constructing quasi-copulas in the discrete case is also given. The method is illustrated by examples. A function \(C(x, y)\) is said to be a copula if it satisfies the conditions (a) \(C(0, x)= C(x, 0)= 0\) and \(C(1, x)= C(x, 1)= x\)
QUESADA MOLINA J. J., SEMPI, Carlo
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