| Special cases of $/cat^1$ -groups | M. ALP | 1–10 |
| Fourier expansions of entire functions | D. KUMAR, H.S. KASANA | 11–18 |
| On the some new characteristic properties of the a-pedal hypersurface of a hypersurface with the constant support function in (n+1)-dimensional euclidean space $/E^{n+1}$ | Nuri KURUOĞLU, Ayhan SARIOĞLUGİL | 19–26 |
| On CR-submanifolds having holomorphic vector fields on them | B. ŞAHİN, R. GÜNEŞ, A.İ. SİVRİDAĞ | 27–34 |
| On the sheaf $H_n$ of higher homotopy groups as an Abelian covering space | S. BALCI, E. GÜNER | 35–44 |
| On general helices and pseudo-Riemannian manifolds | N. EKMEKÇİ | 45–49 |
| On Jacobi's theorems | H. Bayram KARADAĞ, Sadık KELEŞ | 51–61 |
| The projection area in the lines space | H. Bayram KARADAĞ, Sadık KELEŞ | 63–72 |
| Isometries of taxicab geometry | İ. KOCAYUSUFOĞLU, E. ÖZDAMAR | 73–83 |
| Some bounds for the variance function in renewal processes | Halil AYDOĞDU, Fikri ÖZTÜRK | 85–96 |
| The conjugate of a hypersurface | E. KILIÇ, S. KELEŞ | 97–104 |
| On seperation axiom $C-D_1$ | E. HATIR, T. NOIRI | 105–110 |
| The sequences of the sheaves of homotopy groups | Ayhan ŞERBETÇİ | 111–120 |
| Uniformisation of Riemann surfaces and Toda chain | E. SOYTÜRK | 121–124 |
| On the inequivalence and standard basis of the specht modules of the hyperoctahedral groups | H. CAN | 125–138 |
| Clerk Maxwell theory for ultrahyperbolic operators | Abdullah ALTIN, Fatma TAŞDELEN | 139–149 |
| Some extensions of Gallop's formulas including homogeneous operators | N. ÖZALP, F. TAŞDELEN | 157–166 |
| Cellular folding | E.M. ELKHOLY, R.M. SHAHİN | 167–173 |
| Some properties of linear positive operators in the weighted spaces of unbounded functions | Tülin ÇOŞKUN | 175–181 |