| no |
title |
author |
magazine |
year |
volume |
issue |
page(s) |
type |
| 1 |
A differentiable sphere theorem on manifolds with reverse volume pinching
|
Wang, P.
|
|
2007
|
119 |
1-2 |
p. 63-69
|
article
|
| 2 |
Analogues of IBN and related properties for modules
|
Varadarajan, K.
|
|
2007
|
119 |
1-2 |
p. 95-125
|
article
|
| 3 |
A note on invariant sets of iterated function systems
|
Stachó, L. L.
|
|
2007
|
119 |
1-2 |
p. 159-164
|
article
|
| 4 |
A property of algebraic univoque numbers
|
Vries, M. de
|
|
2007
|
119 |
1-2 |
p. 57-62
|
article
|
| 5 |
A property of algebraic univoque numbers
|
de Vries, M.
|
|
|
119 |
1-2 |
p. 57-62
|
article
|
| 6 |
Core theorems for double subsequences and rearrangements
|
Miller, H. I.
|
|
2008
|
119 |
1-2 |
p. 71-80
|
article
|
| 7 |
Core theorems for double subsequences and rearrangements
|
Miller, H. I.
|
|
|
119 |
1-2 |
p. 71-80
|
article
|
| 8 |
Embeddings for anisotropic Besov spaces
|
Pérez Lázaro, F. J.
|
|
2007
|
119 |
1-2 |
p. 25-40
|
article
|
| 9 |
Fibrewise covering uniformities and completions
|
Konami, Y.
|
|
2007
|
119 |
1-2 |
p. 127-157
|
article
|
| 10 |
Ideal chains in radical theory
|
Gardner, B. J.
|
|
2008
|
119 |
1-2 |
p. 181-187
|
article
|
| 11 |
Inequalities for entire functions of exponential type satisfying $$f(z) \equiv e^{i\gamma } e^{i\tau z} \overline {f(\bar z)} $$
|
Govil, N. K.
|
|
2007
|
119 |
1-2 |
p. 189-196
|
article
|
| 12 |
Obligatory subsystems of triple systems
|
Hajnal, A.
|
|
2007
|
119 |
1-2 |
p. 1-13
|
article
|
| 13 |
On the latticity of projection and antiprojection sets in Orlicz-Musielak spaces
|
Micherda, B.
|
|
2007
|
119 |
1-2 |
p. 165-180
|
article
|
| 14 |
Remarks on γ-interior
|
Sivagami, P.
|
|
2007
|
119 |
1-2 |
p. 81-94
|
article
|
| 15 |
Remarks on quasi-topologies
|
Császár, Á.
|
|
2007
|
119 |
1-2 |
p. 197-200
|
article
|
| 16 |
Rings of quotients of some infinite dimensional path algebras
|
Ortega, E.
|
|
2007
|
119 |
1-2 |
p. 41-55
|
article
|
| 17 |
Some remarks on the moments of $$\left| {\varsigma \left( {\tfrac{1}{2} + it} \right)} \right|$$ in short intervals
|
Ivić, A.
|
|
2007
|
119 |
1-2 |
p. 15-24
|
article
|
Journal description