**Volume 11 (2022)**

**Volume 10 (2021)**

**Volume 09 (2020)**

**Volume 08 (2019)**

**Volume 07 (2018)**

**Volume 06 (2017)**

**Volume 05 (2016)**

**Volume 04 (2015)**

**Volume 03 (2014)**

**Volume 02 (2013)**

**Volume 01 (2012)**

##### 1. Reverses of the first Hermite-Hadamard type inequality for the square operator modulus in Hilbert spaces

*Volume 11, Issue 01 , March 2022, Pages 1-13*

#####
**Abstract **

Let $\left( H;\left\langle \cdot ,\cdot \right\rangle \right)$ be a complex Hilbert space. Denote by $\mathcal{B}\left( H\right)$ the Banach $C^{\ast }$-algebra of bounded linear operators on $H$. For $A\in \mathcal{B}\left(H\right)$ we define the ...
Read More
##### 2. Best proximity of proximal $\mathcal{F}^*$-weak contraction

*Volume 11, Issue 01 , March 2022, Pages 15-26*

#####
**Abstract **

Best proximity point theorems for self-mappings were investigated with different conditions on spaces for contraction mappings. In this paper, we prove best proximity point theorems for proximal $\mathcal{F}^{*}$-weak contraction mappings.
Read More
##### 3. Fuzzy nano $ Z $-open sets in fuzzy nano topological spaces

*Volume 11, Issue 01 , March 2022, Pages 27-38*

#####
**Abstract **

The purpose of this work is to define and investigate a new class of sets termed fuzzy nano $ Z $-open sets and fuzzy nano $ Z $-closed sets in fuzzy nano topological spaces, as well as their basic properties. We also talk about fuzzy nano $ Z $-closure and $ Z $-interior, ...
Read More
##### 4. The triples of $(v,u,\phi)$-contraction and $(q,p,\phi)$-contraction in $b$-metric spaces and its application

*Volume 11, Issue 01 , March 2022, Pages 39-46*

#####
**Abstract **

The aim of this work is to introduce the concepts of $(v, u, \phi)$-contraction and $(q, p, \phi)$-contraction, and to obtain new results in fixed point theory for four mappings in $b$-metric spaces. Finally, we have developed ...
Read More
##### 5. Densities and fluxes of the conservation laws for the Kuramoto-Sivashinsky equation

*Volume 11, Issue 01 , March 2022, Pages 47-54*

#####
**Abstract **

In this paper, the main purpose is to calculate the conservation laws of Kuramoto-Sivashinsky equation using the scaling method. Linear algebra and calculus of variations are used in this algorithmic method. Also the density of the conservation law is obtained ...
Read More
##### 6. Topological complexities of finite digital images

*Volume 11, Issue 01 , March 2022, Pages 55-68*

#####
**Abstract **

Digital topological methods are often used in computing the topological complexity of digital images. We give new results on the relation between reducibility and digital contractibility in order to determine the topological complexity of a digitally connected finite digital image. ...
Read More
##### 7. Application of algebraic-ring in key exchange protocol

*Volume 11, Issue 01 , March 2022, Pages 69-75*