Inverse relations

[ .. ] → schema:author → Geluk, Jakob Levinus (1947-)

[ Over: Flury, B. First course in multivariate statistics. Berlin: Springer-Verlag, 1997] / J.L. Gelukschema:ProductModel A renewal theorem in the finite mean case / J.L. Gelukschema:ProductModel A Tauberian theorem of exponential type / J.L. Geluk, L. de Haan and U. Stadtmüllerschema:ProductModel Abelian and Tauberian theorems for O-regularly varying functions / J.L. Gelukschema:ProductModel An Abel-Tauber theorem for partitions / by J.L. Gelukschema:ProductModel An Abel-Tauber theorem on convolutions with the möbius functions / J.L. Gelukschema:ProductModel An adaptive optimal estimate of the tail index for MA(1) time series / Geluk J.L., & Peng Lschema:ProductModel Asymptotic behaviour of the convolution tail of distributions each having a first or second order regularly varying tail / J.L. Gelukschema:ProductModel Convolutions of heavy tailed random variables and applications to portfolio diversification and MA (1) time series / Jaap Geluk, Liang Peng, Casper de Vriesschema:ProductModel Convolutions of heavy tailed random variables and applications to portfolio diversification and MA (1) time series / Jaap Geluk, Liang Peng, Casper G. de Vriesschema:ProductModel Convolutions of heavy tailed random variables and applications to portfolio diversification and MA(1) time series / J. Geluk, L. Peng, C. de Vriesschema:ProductModel Edgeworth expansion for student's t-statistic without third moment / Jaap L. Geluk, & Liang Pengschema:ProductModel Note on a theorem of Avakumovic / J.L. Gelukschema:ProductModel On bootstrap sample size in extreme value theory / Jaap L. Geluk, & Laurens F.M. de Haanschema:ProductModel On regular variation and its application in number theory / Jakob Levinus Gelukschema:ProductModel On regularly varying solutions of second order linear differential equations / J.L. Geluk, V. Marić, M. Tomićschema:ProductModel On slowly varying solutions of the linear second order differential equation / J.L. Gelukschema:ProductModel On the domain of attraction of exp(-(exp(-x)) / J.L. Gelukschema:ProductModel Regular variation, extensions and Tauberian theorems / Geluk J.L., & Haan L.F.M. deschema:ProductModel Regular variation, extensions and Tauberian theorems / J.L. Geluk, L. de Haanschema:ProductModel ... show all 30