| Remainders of locally Cech-complete spaces and homogeneity | Arhangel'skii A.V. | 1–8 |
| Remainders of locally \v{C}ech-complete spaces and homogeneity | A.v. ARHANGEL'SKİİ | 1–8 |
| Generalizations of metrics and partial metrics | Ralph KOPPERMAN, Homeira PAJOOHESH | 9–14 |
| L M-valued equalities, L M-rough approximation operators and ML-graded ditopologies | Alexander SOSTAK, Aleksandrs EL,KİNS | 15–32 |
| $L^M$-valued equalities, $L^M$-rough approximation operators and $ML$-graded ditopologies | Alexander \V{S}OSTAK, Aleksandrs ELKİNS | 15–32 |
| $L^M$-valued equalities, $L^M$-rough approximation operators and $ML$-graded ditopologies | Alexander \V{S}OSTAK, Aleksandrs ELKİNS | 15–32 |
| A study on quasi-pseudometrics | Natasha DEMETRİOU, Hans-Peter A. KÜNZİ | 33–52 |
| Semi-Hurewicz spaces | Amani SABAH, Moiz ud Din KHAN, Djamila SEBA, Ljubisa D.R. KOSİNAC | 53–67 |
| Characterizations of quasi-metric completeness in terms of Kannan-type xed point theorems | Carmen ALEGRE, Hacer DAĞ, Salvador ROMAGUERA, Pedro TİRADO | 67–76 |
| Characterizations of quasi-metric completeness in terms of Kannan-type fixed point theorems | Carmen Alegre, Hacer Dağ, Salvador Romaguera, Pedro Tirado | 67–76 |
| Characterizations of quasi-metric completeness in terms of Kannan-type fixed point theorems | Carmen Alegre, Hacer Dağ, Salvador Romaguera, Pedro Tirado | 67–76 |
| Functional equivalence of topological spaces and topological modules | Mitrofan M. CHOBAN, Radu N. Dumbr VEANU | 77–90 |
| Closure operators associated with networks | Josef SLAPAL, John L. PFALTZ | 91–101 |
| Weakly discontinuous and resolvable functions between topological spaces | Taras BANAKH, Bogdan BOKALO | 103–110 |
| A study of the quasi covering dimension for nite spaces through the matrix theory | D. N. GEORGIOU, A. C. MEGARİTİS, F. SERETİ | 111–125 |
| A study of the quasi covering dimension for finite spaces through the matrix theory | D. N. GEORGİOU, A. C. MEGARİTİS, F. SERETİ | 111–125 |
| A study of the quasi covering dimension for finite spaces through the matrix theory | D. N. GEORGİOU, A. C. MEGARİTİS, F. SERETİ | 111–125 |
| U(k)- and L(k)-homotopic properties of digitizations of nD Hausdorff spaces | Sang-Eon HAN | 127–147 |
| $U(k)$- and $L(k)$-homotopic properties of digitizations of $n$D Hausdorff spaces | Sang-eon HAN | 127–147 |
| $U(k)$- and $L(k)$-homotopic properties of digitizations of $n$D Hausdorff spaces | Sang-eon HAN | 127–147 |
| Ideal convergence in 2-fuzzy 2-normed spaces | Mohammad H.M. RASHİD, Ljubisa D.R. KOCİNAC | 149–162 |
| A man of words | Ivan REİLLY, Bill BARTON | 163–164 |