Duke Mathematical Journal

Published by Duke University Press since its inception in 1935, the Duke Mathematical Journal is one of the world's leading mathematical journals. Without specializing in a small number of subject areas, it emphasizes the most active and influential areas of current mathematics.


Volume 36, Number 4

Publication Date: December 1969

Nonexpansive mappings and the weak closure of sequences of iterates

W. A. Kirk; 639-645

Some remarks on convolution operators and $L(p,q)$ spaces

Leonard Y. H. Yap; 647-658

On the mean parity of arithmetical functions

Eckford Cohen; 659-668

On zeta functions of number fields

W. E. Jenner; 669-671

Uniform approximation of rational functions by polynomials with integral coefficients

Le Baron O. Ferguson; 673-675

Harmonic difference equations

M. Winter; 677-681

Geometric embedding invariants of simple closed curves in three-space

R. B. Sher; 683-693

A pair of non-invertible links

W. C. Whitten, Jr.; 695-698

On the Nielsen fixed point theorem for compact maps

Robert F. Brown; 699-708

Locally convex topologies on function spaces

J. W. Brace, G. D. Friend and P. J. Richetta; 709-714

Divisibility of the group of divisor classes of degree zero of a function field of genus one

W. Graves; 715-720

On groups of linear recurrences. I.

R. R. Laxton; 721-736

The unique primary decomposition theorem in commutative rings without identity

Robert Gilmer; 737-747

Free actions of $Z\sb{4}$ on $S\sp{3}$

P. M. Rice; 749-751

On extending interpolating sets in the Stone-Čech compactification

John B. Conway; 753-759

$C$-compact spaces

Giovanni Viglino; 761-764

An indicator diagram for locally compact unimodular groups

Ronald L. Lipsman; 765-780

A generalization of free action

Robert R. Kallman; 781-789

The abstract F. and M. Riesz theorem

Heinz König and G. L. Seever; 791-797

A note on the preceding paper

John Rainwater; 799-800

Notes on plane partitions III

Basil Gordon and Lorne Houten; 801-824

Some applications of wreath products and ultraproducts in the theory of lattice ordered groups

N. R. Reilly; 825-834

2013 © Duke University Press