Araş Gör. Gülden GÜN POLAT
Araş. Gör. Özlem ORHAN
Ticarileşen, Ticarileşme Aşamasında olan veya Ticarileşme Potansiyeli olan Ürünler
Geliştirilen Başlıca Yöntemler, Prosedürler, Mekanizmalar, Ürünler, Yönetmelikler
Journal publications
1. T. Özer, 2013 (with A. F. Cheviakov,
S. Weichen,
N. Migranov,
T. R. Sekhar, and E.
Yaşar), Editorial, Advances in Lie Groups and
Applications in Applied Sciences,
Abstract and Applied Analysis.
2. T. Özer, 2013 (with G. Gün), First integrals, integrating factors
and invariant solutions of the path equation based on Noether and
Lambda-symmetries, Abstract and Applied
Analysis.
3. T. Özer, 2013 (with Ö. Orhan and G. Gün), On symmetry group
classification of fin equation, Journal of Inequalities and
Applications, 147.
4. T. Özer, 2012 (with V. B. Taranov, R. G. Smirnov, T. Klemas, P. Thamburaja, S. Wijesinghe, and B. Polat), Editorial, Recent Advances in Analytical Methods
in Mathematical Physics, Advances in Mathematical Physics.
5. T. Özer, 2011 (with F. Rezvan and E. Yasar), Group properties and conservation laws
for nonlocal shallow water wave equation, Applied Mathematics and Computation,
218, 974-979.
6. T. Özer, 2011 (with E. Yasar), On symmetries, conservations laws and
similarity solutions of foam drainage equation,
International Journal of Non-Linear Mechanics, 46,
357-362.
7. T. Özer, 2011 (with E. Yasar), Application of the composite variation
principle to shallow water equations, Nonlinear Science and Complexity,
73-78.
8. T. Özer, 2010 (with D. Sahin), Theoretical-group analysis of the
inviscid gravity currents,
Journal of Interdisciplinary
Mathematics, 13,
355-376.
9. T. Özer, 2010 (with E. Yasar), On the conservation laws and traveling
wave solutions to the BBM equation, Journal of Interdisciplinary
Mathematics, 13,
77-86.
10. T. Özer, 2010 (with F. Rezvan), Invariant solutions of
integro-differential Vlasov-Maxwell equations in Lagrangian variables by Lie
group analysis, Computers & Mathematics with
Applications, 59, 3412-3437.
11. T. Özer, 2010 (with E. Yasar), Invariant solutions and conservation
laws to nonconservative FP equation,
Computers & Mathematics with
Applications, 59, 3203-3210.
12. T. Özer, 2010 (with E. Yasar), Conservation laws for one-layer
shallow water wave systems, Nonlinear Analysis: Real World
Applications, 11 (2),
838-848.
13. T. Özer, 2010 (with D. Sahin and N. Antar), Lie group analysis of
gravity currents, Nonlinear Analysis: Real World
Applications, 11 (2),
978-994.
14. T. Özer, 2009, New traveling wave solutions to AKNS and SKdV
Equations, Chaos, Solitons & Fractals,
42, 577–583.
15. T. Özer, 2009, The Lie algebra of point symmetries of nonlocal
collisionless Boltzmann equation in terms of moments, Chaos, Solitons & Fractals, 40,
793-802.
16. T. Özer, 2009, New exact solutions to CDF
equations, Chaos, Solitons & Fractals, 39,
1371–1385.
17. T. Özer, 2008, Symmetry group analysis and similarity solutions of
variant nonlinear long –wave equations, Chaos, Solitons & Fractals, 33,
722-730.
18. T. Özer, 2008, An application of symmetry groups to nonlocal
continuum mechanics, Computers & Mathematics with
Applications, 55, 1923-1942.
19. T. Özer, 2008 (with N. Antar), The similarity forms and invariant
solutions of two-layer shallow-water equations, Nonlinear Analysis: Real World
Applications, 9 (3), 791-810.
20. T. Özer, 2007,
The group-theoretical analysis of nonlocal Benney equation, Reports on Mathematical Physics, 60 (1),
13-37.
21. T. Özer, 2005, Symmetry group analysis of Benney system and an
application for the shallow-water equations, Mechanics Research Communications, 2
(3), 241-254.
22. T. Özer, 2005 (with S. S. Akhiev), Symmetry groups of the equations
with nonlocal structure and an application for the collisionless Boltzmann
equation, International Journal of Engineering
Science, 43(1-2),
121-137.
23. T. Özer, 2004 (with E. G. Cravalho), On developments in interactive
web-based learning modules in a thermal-fluids engineering course: Part II, International Journal of Engineering
Education, 20(5),
849-860.
24. T. Özer, 2004, On symmetry group properties and general similarity
forms of the Benney equations in the Lagrangian variables, Journal of Computational and Applied
Mathematics, 169(2),
297-313.
25. T. Özer, 2003, Symmetry group classification for two-dimensional
elastodynamics problems in nonlocal elasticity, International Journal of Engineering
Science, 41(18),
2193-2211.
26. T. Özer, 2003, Symmetry group classification for one-dimensional
elastodynamics problems in nonlocal elasticity, Mechanics Research Communications,
30(6), 539-546.
27. T. Özer, 2003, Solutions of Navier equations of classical elasticity
using Lie symmetry groups, Mechanics Research Communications, 30(2), 193-201.
28. T. Özer, 2003 (with M. Kenworthy, J. G. Brisson, E. G. Cravalho and
G. H. McKinley), On developments in
interactive web-based learning modules in a thermal-fluids engineering course,
International Journal of Engineering
Education, 19(2), 305-315.
29. T. Özer, 2000, Solution of the Boussinesq problem using Lie
symmetries, Mathematical and Computational
Applications, 5(1), 1-11.
30. T. Özer, 1999, On the symmetry group properties of equations of
nonlocal elasticity, Mechanics Research Communications, 26(6),
725-733.