Frontiers in Pure and Applied Probability. / Vol. 1, : Proceedings of the Third Finnish-Soviet Symposium on Probability Theory and Mathematical Statistics, Turku, Finland, August 13–16, 1991 / / ed. by A. V. Melnikov, A. N. Shiryaev, G. Högnas, H. Niemi.

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Bibliographic Details
Superior document:Title is part of eBook package: De Gruyter DGBA Mathematics - 1990 - 1999
MitwirkendeR:
HerausgeberIn:
Place / Publishing House:Berlin ;, Boston : : De Gruyter, , [2020]
©1993
Year of Publication:2020
Edition:Vol. 2 didn't appear. Reprint 2020
Language:English
Series:Frontiers in Pure and Applied Probability ; Vol. 1
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Physical Description:1 online resource (VIII, 296 p.)
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Table of Contents:
  • Frontmatter
  • CONTENTS
  • PREFACE
  • RENOVATION, REGENERATION, AND COUPLING IN MULTIPLE-SERVER QUEUES IN CONTINUOUS TIME
  • ON FUNCTIONALS OF BRANCHING BROWNIAN MOTION
  • CONVERGENCE RATES IN TRANSIENT PHENOMENA FOR BRANCHING PROCESSES
  • THE WICK PRODUCT
  • MODELLING VARMAX-PROCESSES BY EXTENDED SAMPLE AUTOCORRELATION AND LINEAR REGRESSION TECHNIQUES
  • A BRIEF ACCOUNT OF THE THEORY OF HOMOGENEOUS GAUSSIAN DIFFUSIONS IN FINITE DIMENSIONS
  • A NOTE ON FIRST PASSAGES IN BRANCHING BROWNIAN MOTIONS
  • RANDOM GRAPHS WITH MARKED CYCLES
  • LOCAL LIMIT THEOREM ON CONVERGENCE OF MARKOV CHAINS TO DIFFUSION PROCESSES
  • A NOTE ON THE STATIONARY MODIFICATION OF THE LOGLIKELIHOOD FUNCTION IN ASYMPTOTIC CONTINUOUS TIME SYSTEM IDENTIFICATION
  • CONVERGENCE OF FILTERED EXPERIMENTS TO THE EXPERIMENT GENERATED BY A SEMIMARTINGALE
  • MARTINGALE APPROACH TO THE PROCEDURES OF STOCHASTIC APPROXIMATION
  • ON A GENERAL CLASS OF STOCHASTIC APPROXIMATION ALGORITHMS
  • STOCHASTIC APPROXIMATIONS IN THE MAXIMUM LIKELIHOOD INFERENCE FOR MARKOV RANDOM FIELDS
  • THE EDGEWORTH EXPANSION IN Rk
  • AN IMPROVED NONUNIFORM CONVERGENCE RATE ESTIMATE IN THE CENTRAL LIMIT THEOREM IN Rk
  • ASYMPTOTIC PROPERTIES OF THE MAXIMUM LIKELIHOOD ESTIMATORS UNDER RANDOM NORMALIZATION FOR A FIRST ORDER AUTOREGVESSIVE MODEL
  • INFINITE SYSTEMS OF DISSIMILAR PARTICLES WITH RANDOM INTERACTIONS
  • ON SEQUENTIAL DETECTION OF A SMALL DISORDER
  • BRANCHING PROCESSES AND RANDOM TREES
  • ON THE MARCINKIEWICZ WEAK LAWS OF LARGE NUMBERS IN BANACH SPACES
  • ESTIMATING FUNCTIONS AND EFFICIENCY IN A FILTERED MODEL
  • LIST OF CONTRIBUTORS