Publications de l'Institut Mathématique (Beograd)
Vol. 30(44), 1981 · Contents

Branka Alimpi\'c:
ON A CLASS OF $n$-ARY QUASIGROUPS

Antal Balog:
ON A CONJECTURE OF A. IVI\'C AND W. SCHWARZ

Dragan Banjevi\'c:
ON SOME BASIC PROPERTIES OF THE KOLMOGOROV COMPLEXITY

Ljubomir \'Ciri\'c:
A NEW FIXED-POINT THEOREM FOR CONTRACTIVE MAPPING

Ljubomir \'Ciri\'c:
FIXED-POINT MAPPINGS ON COMPACT METRIC SPACES

Rade M. Daci\'c:
PROPERTIES OF MONOTONE MAPPINGS IN PARTIALLY ORDERED SETS

Kosta Do\v sen:
MINIMAL MODAL SYSTEMS IN WHICH HEYTING AND CLASSICAL LOGIC CAN BE EMBEDDED

F. Nadj Djerdji:
ON SUBSPACES OF RIEMANN-OTSUKI SPACE

I. Joó, L. L. Stachó:
AN UPPER ESTIMATION FOR THE EIGENFREQUENCES OF VIBRATING LIAPUNOFF BODIES (FIRST BOUNDARY VALUE PROBLEM)

Miodrag Kapetanovi\'c:
A TABLEAUX SYSTEM IN MODAL LOGIC

Jovan D, Ke v\cki\'c:
A FEW REMARKS ON AUTOMORPHIC FUNCTIONS

Ilija Kova\v cevi\'c:
ALMOST CONTINUITY AND NEARLY (ALMOST) PARACOMPACTNEES

A. Krape\v z:
FUNCTIONAL EQUATIONS OF GENERALIZED ASSOCIATIVITY, BISYMMETRY, TRANSITIVITY AND DISTRIBUTIVITY

Nebijsa Lazeti\'c:
O SHODIMOSTI RAZLOZHENIJ PO SOBSTVENNYM I PRISOEDINENNYM FUNKCIYAM NESAMOSOPRYAZHENNOGO OPERATORA TIPA SHTURMA--LIUVILLYA S RAZRYVNYMI KOEFFICIENTAMI

Zoran Markovi\'c:
ON AXIOMATIZABILITY AND PRESERTVATION IN KRIPKE MODELS

Branislav Marti\'c:
ON SOME MERCERIAN THEOREMS

Harry I. Miller:
BAIRE OUTHER KERMELS OF SETS

S. Mili\'c and V. Pavlovi\'c:
SEMIGROUPS IN WHICH SOME IDEAL IS A COMPLETELY SIMPLE SEMIGROUP

Tatjana Ostrogorski:
INTEGRABILITY THEOREMS FOR TRIGONOMETRIC SERIES WITH POSITIVE COEFFICIENTS

R. Pa\v zanin:
INVARIANCE OF SPECTRAL TYPE OF A STOCHASTIC PROCESS WITH RESPECT TO TRANSFORMATION OF TIME

Josip E. Pe\v cari\'c:
ON SOME INEQUALITIES FOR QUASI-MONOTONE SEQUENCES

Irena Pevac:
SOME CLOSURE PROPERTIES OF THE NONDETERMINISTIC REGULAR TRANSLATIONS

Marica D. Pre\v si\'c and Slavi\v sa Pre\v si\c:
SOME EMBEDDING THEOREMS

D.M. Simeunovi\'c:
SUR LES LIMITES DES ZÉROS DU POLUNP\^ME $1+\frac z{1!}+\frac {z^2}{2!}+\ldots+\frac{z^n}{n!}$

K. Surla:
DETERMINATION OF THE INVARIANT INTERVAL FOR POSITIVE LINEAR OPERATORS BY A NONSTATIONARY ITERATIVE PROCEDURE