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The almost sure convergence of AANA sequences in double arrays

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Abstract

For double arrays of constants $\{a_{ni},~1\leq i \leq k_n,~n \geq 1\}$ and sequences $\{X_n, n\geq 1\}$ of asymptotically almost negatively associated (AANA) random variables the almost sure convergence of $\sum_{i=1}^{k_n}a_{ni}X_i$ is derived.

참고문헌 (7)

  1. "On dominations between measures of dependence", pp.312~ (1987)
  2. "Extensionsof the strong law of large numbers of Marcinkiewicz and Zygmundfor dependent variables}", 71(4), pp.327~336 (1996)
  3. "The stronglaw of large numbers for weighted averages under dependenceassumptions", 9(3), pp.797~809 (1996)
  4. "Almost sure convergence theorem of weighted sums of random variables", 5(4), pp.365~ (1987)
  5. "On the strong law forasymptotically almost negatively associated random variables", 34(3), pp.979~989 (2004)
  6. "A note on the almost sureconvergence of sums of negatively dependent random variables", 15(3), pp.209~ (1992)
  7. "A note on the almost sureconvergence of sums of negatively dependent random variables", 15(3), pp.209~ (1992)

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