Some Strong and Weak Laws of Large Numbers in D(0,1)

Strong laws of large numbers for a sequence x sub n of random functions in D(0,1) are derived using new pointwise conditions on the first absolute moments, which improve on known results. In particular, convex tightness is not implied by the hypotheses of the theorems. It is shown that convex tightn...

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Bibliographische Detailangaben
Hauptverfasser:	Daffer,Peter Zito, Taylor,Robert Lee
Format:	Report
Sprache:	eng
Schlagworte:	BANACH SPACE CONVERGENCE CONVEX SETS INTEGRAL EQUATIONS Law of large numbers MATRICES(MATHEMATICS) NUMERICAL ANALYSIS PE61102F RANDOM VARIABLES Statistics and Probability STOCHASTIC PROCESSES THEOREMS TIGHTNESS Toeplitz matrizes TOPOLOGY WEIGHTING FUNCTIONS WUAFOSR2304A5
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