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Titlebook: Decoupling; From Dependence to I Víctor H. Peña,Evarist Giné Book 1999 Springer Science+Business Media New York 1999 Law of large numbers.M

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1431-7028 y between martingale and decoupling theories Applications arDecoupling theory provides a general framework for analyzing problems involving dependent random variables as if they were independent. It was born in the early eighties as a natural continuation of martingale theory and has acquired a life
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Decoupling of ,-Statistics and ,-Processes,ections of U-statistics{..(h): h ∈ H}.Decoupling inequalities have had a major role in recent advances on the asymptotic theory of U-statistics and U-processes. In this chapter we present the decoupling theory and Chapters 4 and 5 are devoted to its applications to limit theorems.
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Der bankbetriebliche Zahlungsverkehrf comparison. The main advantage realized is in the increased accuracy of the results obtained which in several problems translates into the almost direct transfer of results for sums of independent random variables to the case of sums of dependent random variables.
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1431-7028 s and U--processes. The authors then proceed with the theory of decoupling in full generality. Special attention is given to comparison and interplay between martingale and decoupling theory, and to application978-1-4612-6808-6978-1-4612-0537-1Series ISSN 1431-7028
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https://doi.org/10.1007/978-3-658-20520-1d with the processes in question. The aim of this chapter is to provide a decoupling reinterpretation and extensions of these classical inequalities. We will present an extension of these results to all processes continuous on the right with limits from the left, with independent increments and valu
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