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Canan Akkoyunlu Dr. Instructor İSTANBUL KÜLTÜR ÜNİVERSİTESİ
Publication 2 Review 0 CrossRef Cited 3
2 Publication
0 Review
3 CrossRef Cited

Research Fields

Applied Mathematics

Bio

EDUCATİON
Phd : İstanbul Kültür Üniversity(İKÜ), Mathematics, 2008-2013.
Model Order Reduction for Nonlinear Schrödinger Equation Using Energy Preserving Integrators
( supervisor: Prof. Dr. Bulent Karasozen (ODTÜ))

M. Sc: İstanbul Kültür Üniversity, Mathematics and Computer Science, 2006-2008.
Invariant Subspace of Semigroup of Operators
(supervisor: Prof. Dr. Mert Çağlar (İKÜ) )

B. S. : Yıldız Teknik University, Mathematics, 2000-2005.

PUBLICATION
• Akkoyunlu, C., Uzunca, M., Karasözen, B., “ Model Order Reduction for Nonlinear Schrödinger Equation’’, CMSIM, 4, 637-645, 2013
• Karasözen, B.,Akkoyunlu, C., Uzunca, M., “ Model Order Reduction for Nonlinear Schrödinger Equation’’, Applied Mathematics and Computation, 258, 509-519, 2015. (SCI)
• Akkoyunlu, C.,“Energy Preserving Integration of Strongly Coupled Nonlinear Shrödinger Equation’’, AIP, 1653, 020008 (2015)
• Caglar, H., Caglar, N., Akkoyunlu, C., “Non-Polynomial Spline Method of a Non-Linear System of Second-Order Boundary Value Problems’’, Journal of Computational Analysis and Applications, 12, 544-559, 2010.(SCI)
• Caglar, H., Caglar, N., Ucar, M.F., Akkoyunlu, C.,” Non-Polynomial Spline Method for Fractional Diffusion Equation’’, Journal of Computational Analysis and Applications, 14, 1354-1361, 2012.(SCI)
CONFERENCES ATTENDED
• Caglar, N., Caglar, H., Dundar, D. , *Akkoyunlu, C.,”The Numerical solution of the singular two-point boundary value problems by using non-polynomial spline’’, 9th WSEAS Int. Conf. On Applied Computer and Applied Computational Science, Çin, 2010.
• Caglar, H., Ucar, M.F., Akkoyunlu, C., Yıldırım, M. “Non-Polynomial Spline Method for a Singularly Perturbed Convection-Dominated Diffusion Equation’’, SGEM 2010, Bulgaristan, 2010.
• Akkoyunlu, C., Karasözen, B., Aydın, A., ''Energy Preserving Integration of CNLS '', Loughborough, İngiltere, 2011.
• Akkoyunlu, C., Karasözen, B., Aydın, A., ''Energy Preserving Integration of the Zakharov System'', International Conference on Applied Analysis and Algebra, İstanbul, Türkiye, 2011.
• Akkoyunlu, C., Karasözen, B., Uzunca, M., ''POD Method for Nonlinear Schrödinger Equation'', ICCAM 2012, Gent, Belçika, 2012.
• Akkoyunlu, C. , Karasözen, B., “Splitting Method with Average Vector Field Method for Nonlinear Schrödinger Equation ’’, 4 th International Interdisciplinary Chaos Symposium on Chaos and Complex Systems, Antalya, Türkiye, 2012.

• Er, N. F. , Yeniçeri, S. , Cağlar, H., Akkoyunlu, C., Non-polynomial Spline Solution For a Fourth-order Non-homogeneous Parabolic Partial Differential Equation with a Separated Boundary Condition, CHAOS 2013, İstanbul Türkiye,2013.

• Akkoyunlu, C., Karasözen, B., Uzunca, M., ''POD Method for Nonlinear Schrödinger Equation '', CHAOS 2013, İstanbul, Türkiye, 2013.

• Akkoyunlu, C. , “ Energy Preserving Integration of Strongly Coupled Nonlinear Schrödinger Equation’’, APMAS 2014, Muğla, Türkiye, 2014.
• Buran, B., A., Dilki, U., Topcu, F., Akkoyunlu, C., Caglar, H., “ Compact Finite Difference Method for linear System of Second-order Boundary Value Problems’’, APMAS 2014, Muğla, Türkiye, 2014.
• Akkoyunlu, C., Uzunca, M., Karasözen, B., “Model Order Reduction for Coupled Nonlinear Schrödinger Equation’’, SIAM Conference on Nonlinear Waves and Coherent Structures, Cambridge, UK, 2014.
• Er, N. F., Akkoyunlu, C., Caglar, H., Average Vector Field Method and Caputo Fractional Derivative Definition for Linear Fractional Schrödinger Equation, ICAA 2016, Kırşehir, Turkey,2016.
• Akkoyunlu, C. Compact Finite Difference Method for Burgers-Huxley Eqaution, ICRAPAM 2017, TURKEY,2017

INCENTİVE AWARD
Incentive Program for International Scientific Publication Turkey
Publication incentive award (2011)
Publication incentive award (2013)
Publication incentive award (2014)

MEMBERSHIP AND RESEARCH GROUPS
Turkish Mathematical Society


 

Institution

İSTANBUL KÜLTÜR ÜNİVERSİTESİ
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Publications

Compact Finite Differences Method for FitzHugh-Nagumo Equation
DOI: 10.32323/ujma.561873
CITED 3 FAVORITE 0 TOTAL DOWNLOAD COUNT 650

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