Published on: 17 August 2017
Proceedings of the International Conference on Analysis and Applications
Advances in Difference Equations welcomes submissions to the new thematic series of the 'Proceedings of the International Conference on Analysis and Applications'. An International Conference on Analysis and Applications was held at Kirsehir, Turkey during July 12-15, 2016. Beside 7 plenary talks and 5 invited speakers, more than 240 papers were presented on different topics in Analysis, including Approximation by Linear and Nonlinear Operators, Fixed Point Theory and its Applications, Applications in Differential Equations and Partial Differential equations, Fourier, Wavelet and Harmonic Analysis Methods in Function Spaces, Variational Analysis including Variational Inequalities, Optimization and Applications, Convex Analysis and Applications, Spectral Theory and Differential Operators, Geometry of Banach Spaces, Modern methods in Summability and Approximation, Sequence Spaces and Matrix Transformations, etc. Most of the talks by plenary speakers and invited speakers reflect both the state-of-the-art in abstract research as well as in applications. We shall include papers which lie under the scope of Advances in Difference Equations. We shall also invite other researchers, who could not participate due to one or other reason, to contribute their papers in this special issue.
One of the most dynamic area of research of the last 50 years, fixed point theory plays a fundamental role in several theoretical and applicative areas, such as nonlinear analysis, integral and differential equations and inclusions, dynamical system theory, mathematics of fractals, mathematical economics (game theory, equilibrium problems, optimization problems), mathematical modeling. This special issue will propose relevant works related to the theory of fixed points and its various applications to pure, applied and computational mathematics. A special attention will be paid to the most important theories developed by Professor Ioan A. Rus and the Cluj-Napoca Fixed Point Theory School: the Picard operator theory, the fixed point structure theory and other aspects of fixed point theory.
The potential topics include, but are not limited to the following scopes:
Fixed point structures and applications
- Picard and weakly Picard operator theory and applications
- Convergence of iterative schemes and applications
- Fixed point algorithms and computation of the fixed points
- Coincidence point theory and applications
- Surjectivity theory and applications
- Continuation theory and applications
- Critical point theory, variational methods and applications
- Integral, differential and partial differential equations and applications
- Integral, differential and partial differential inclusions and applications
- Dynamical system theory and applications
- Fractal operator theory and applications
- Operator equations and inclusions
- Geometry of the Banach spaces
- Optimization problems and applications
- Equilibrium problems, game theory and application
- Mathematical modeling via fixed point theory approaches
Before submitting your manuscript, please ensure you have carefully read the Instructions for Authors for Advances in Difference Equations. The complete manuscript should be submitted through the Advances in Difference Equations submission system. To ensure that you submit to the correct thematic series please select the appropriate section in the drop-down menu upon submission. In addition, indicate within your cover letter that you wish your manuscript to be considered as part of the thematic series on the Proceedings of the International Conference on Analysis and Applications. All submissions will undergo rigorous peer review and accepted articles will be published within the journal as a collection.
Deadline for submissions:
31 December 2016
Kadri Dogan, Artvin Çoruh University
Nour El Houda Bouzara, Yıldız Techical University
Necip Simsek, Istanbul Commerce University
Submissions will also benefit from the usual advantages of open access publication:
- Rapid publication: Online submission, electronic peer review and production make the process of publishing your article simple and efficient
- High visibility and international readership in your field: Open access publication ensures high visibility and maximum exposure for your work - anyone with online access can read your article
- No space constraints: Publishing online means unlimited space for figures, extensive data and video footage
- Authors retain copyright, licensing the article under a Creative Commons license: articles can be freely redistributed and reused as long as the article is correctly attributed
For editorial enquiries please contact firstname.lastname@example.org.
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