The Laplace integral and probabilities of moderate deviations in \(R^ k\)
[For the entire collection of the original see Zbl 0626.00025.] One obtains probabilities of moderate deviations of the sums of independent, identically distributed random vectors with values in \(R^ k\), \(k\geq 2\), over a ball with center at the origin. One finds the asymptotic behavior of the Gaussian measure of the considered domain when the radius of the ball tends to infinity.
scientific article; zbMATH DE number 4092470