Selected Collected Works. / Volume 3, : Time Series, Fuzzy Analysis and Miscellaneous Topics / / ed. by Peter G. Hall.

Saved in:
Bibliographic Details
Superior document:Title is part of eBook package: De Gruyter DGBA Backlist Complete English Language 2000-2014 PART1
MitwirkendeR:
HerausgeberIn:
Place / Publishing House:Berlin ;, Boston : : De Gruyter Mouton, , [2011]
©2003
Year of Publication:2011
Edition:Reprint 2011
Language:English
Series:Selected Collected Works ; Volume 3
Online Access:
Physical Description:1 online resource (773 p.)
Tags: Add Tag
No Tags, Be the first to tag this record!
Table of Contents:
  • I-XII
  • PREFACE
  • Part I: Time Series and Related Topics
  • LINEAR SERIAL RANK TESTS FOR RANDOMNESS AGAINST ARMA ALTERNATIVES
  • LINEAR AND QUADRATIC SERIAL RANK TESTS FOR RANDOMNESS AGAINST SERIAL DEPENDENCE
  • LOCALLY ASYMPTOTICALLY OPTIMAL TESTS FOR RANDOMNESS
  • OPTIMAL RANK-BASED PROCEDURES FOR TIME SERIES ANALYSIS: TESTING AN ARMA MODEL AGAINST OTHER ARMA MODELS
  • ON LOCALLY ASYMPTOTICALLY MAXIMIN TESTS FOR ARMA PROCESSES
  • ASYMPTOTICALLY MOST POWERFUL RANK TESTS FOR MULTIVARIATE RANDOMNESS AGAINST SERIAL DEPENDENCE
  • WEAK CONVERGENCE OF THE U-STATISTIC AND WEAK INVARIANCE OF THE ONE-SAMPLE RANK ORDER STATISTIC FOR MARKOV PROCESSES AND ARMA MODELS
  • WEAK CONVERGENCE OF SERIAL RANK STATISTICS UNDER DEPENDENCE WITH APPLICATIONS IN TIME SERIES AND MARKOV PROCESSES
  • ASYMPTOTIC NORMALITY OF L-STATISTICS BASED ON m(n)-DECOMPOSABLE TIME SERIES
  • TIME SERIES ANALYSIS VIA RANK ORDER THEORY: SIGNED-RANK TESTS FOR ARMA MODELS
  • RANK TESTS FOR TIME SERIES ANALYSIS. A SURVEY
  • NONPARAMETRIC PREDICTION FOR RANDOM FIELDS
  • ASYMPTOTIC BEHAVIOR OF L-STATISTICS FOR A LARGE CLASS OF TIME SERIES
  • ALIGNED RANK TESTS FOR LINEAR MODELS WITH AUTOCORRELATED ERROR TERMS
  • CHANGE CURVES IN THE PRESENCE OF DEPENDENT NOISE
  • A MULTIVARIATE WALD-WOLFOWITZ RANK TEST AGAINST SERIAL DEPENDENCE
  • NONPARAMETRIC APPROACH FOR NON-GAUSSIAN VECTOR STATIONARY PROCESSES
  • THE LIMITING DENSITY OF UNIT ROOT TEST STATISTICS: A UNIFYING TECHNIQUE
  • Part II: Fuzzy Set Theory and Related Topics
  • INTEGRATION ON FUZZY SETS
  • A POSSIBILITY MEASURE IS NOT A FUZZY MEASURE
  • STRONG LAW OF LARGE NUMBERS FOR BANACH SPACE VALUED RANDOM SETS
  • STRONG LAW OF LARGE NUMBERS WITH RESPECT TO A SET-VALUED PROBABILITY MEASURE
  • DIFFERENTIALS OF FUZZY FUNCTIONS
  • THE CONCEPT OF NORMALITY FOR FUZZY RANDOM VARIABLES
  • LIMIT THEOREMS FOR RANDOM COMPACT SETS IN BANACH SPACE
  • FUZZY RANDOM VARIABLES
  • GAUSSIAN RANDOM SETS IN BANACH SPACE
  • LIMIT THEOREMS FOR FUZZY RANDOM VARIABLES
  • CONVERGENCE THEOREM FOR FUZZY MARTINGALES
  • LIMIT THEOREMS FOR FUZZY RANDOM VARIABLES
  • CENTRAL LIMIT THEOREM FOR BANACH SPACE VALUED FUZZY RANDOM VARIABLES
  • STRONG LAW OF LARGE NUMBERS FOR BANACH SPACE VALUED FUZZY RANDOM VARIABLES
  • Part III: Miscellaneous Topics
  • LOCAL MAXIMA OF THE SAMPLE FUNCTIONS OF THE Ν -PARAMETER BESSEL PROCESS
  • REALIZATION OF lp BY SPACES OF RANDOM VARIABLES
  • SHORTED OPERATORS AND GENERALIZED INVERSES OF MATRICES
  • COMPLEX PLANAR SPLINES
  • SHORTED MATRICES — AN EXTENDED CONCEPT AND SOME APPLICATIONS
  • THE FUNDAMENTAL BORDERED MATRIX OF LINEAR ESTIMATION AND THE DUFFIN-MORLEY GENERAL LINEAR ELECTROMECHANICAL SYSTEMS
  • COMPLEX CHEBYSHEV POLYNOMIALS AND GENERALIZATIONS WITH AN APPLICATION TO THE OPTIMAL CHOICE OF INTERPOLATING KNOTS IN COMPLEX PLANAR SPLINES
  • STRONG SOLUTIONS OF STOCHASTIC DIFFERENTIAL EQUATIONS FOR MULTIPARAMETER PROCESSES
  • A NEW SEMIGROUP TECHNIQUE IN POISSON APPROXIMATION
  • INFORMATION
  • A LOCAL ALGORITHM FOR CONSTRUCTING NON-NEGATIVE CUBIC SPLINES
  • THE TIME SPENT BY THE WIENER PROCESS IN A NARROW TUBE BEFORE LEAVING A WIDE TUBE
  • MAXIMUM LIKELIHOOD ESTIMATION FOR STATIONARY POINT PROCESSES
  • ON TIME-REVERSIBILITY AND THE UNIQUENESS OF MOVING AVERAGE REPRESENTATIONS FOR NON-GAUSSIAN STATIONARY TIME SERIES
  • LOCALLY ASYMPTOTICALLY RANK-BASED PROCEDURES FOR TESTING AUTOREGRESSIVE MOVING AVERAGE DEPENDENCE
  • ON SOME LIMIT LAWS FOR PERTURBED EMPIRICAL DISTRIBUTION FUNCTIONS
  • Part IV: Appendices A, Β and C