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Applicationes Mathematicae
Tome 18 (1983)
no. 1
Précédent
Suivant
Volume 18 (1983) no. 1
Sommaire
On the total working time of a repaired unit
B. Kopociński
;
P. R. Parthasarathy
;
R. Ramanarayanan
p. 1-7
Inadmissibility of two estimators of reliability in the exponential case
J. Bartoszewicz
p. 9-17
A game model referring to the control of independent discrete time stochastic processes
A. Styszyński
p. 19-25
Discrete and nondiscrete duels
T. Radzik
;
K. Orłowski
p. 27-33
Expressions for the probabilities of the bivariate Hermite distribution and related properties
Evdokia Xekalaki
p. 35-41
On a functional equation for characteristic functions
T. Artikis
p. 43-47
Rank conditions for estimability of covariances
G. S. Rogers
p. 49-54
On the distribution of a nonnegative difference between two
$χ^2$
-distributed second degree polynomial statistics
J. K. Baksalary
;
R. Kala
p. 55-59
On locally most powerful rank tests of independence
L. Ciesielska
;
Teresa Ledwina
p. 61-66
Admissibility of Henderson's estimators for three variance components
Irena Wistuba
p. 67-71
A most bias-robust linear estimate of the scale parameter of the exponential distribution
R. Zieliński
p. 73-77
Maximization of a linear form over a convex hull of vertices of a convex polyhedral set
I. Czochralska
;
W. Grabowski
p. 79-90
Computational experiments with some approximation algorithms for the travelling salesman problem
A. Adrabiński
;
M. M. Sysło
p. 91-95
An implementation of the fast Givens transformations on a MIMD computer
J. S. Kowalik
;
S. P. Kumar
;
E. R. Kamgnia
p. 97-105
Space-time coordinate transformations in continuum mechanics invariable equations of thermomechanics
Małgorzata Kopisz
p. 107-119
The high-precision summation of series whose terms are rational numbers
W. Szafrański
p. 121-149
Algorithm 88. A new algorithm calculating the distance between binary arborescences
Z. Palka
p. 151-157
Algorithm 89. A procedure realizing a fourth order one-step method for solving a system of ordinary differential equations of the form y''=f(x,y,y')
M. Szyszkowicz
p. 159-167