New Wave Solutions for Nonlinear Differential Equations using an Extended Bernoulli Equation as a New Expansion Method

dc.contributor.author	Duran, Serbay
dc.contributor.author	Kaya, Doğan
dc.date.accessioned	2024-05-28T07:09:29Z
dc.date.available	2024-05-28T07:09:29Z
dc.date.issued	2018
dc.identifier.issn	2271-2097
dc.identifier.uri	http://dspace.adiyaman.edu.tr:8080/xmlui/handle/20.500.12414/5145
dc.description.abstract	In this paper, we presented a new expansion method constructed by taking inspiration for the Kudryashov method. Bernoulli equation is chosen in the form of F' = BFn AF and some expansions are made on the auxiliary Bernoulli equation which is used in this method. In this auxiliary Bernoulli equation some wave solutions are obtained from the shallow water wave equation system in the general form of "n-order". The obtained new results are simulated by graphically in 3D and 2D. To sum up, it is considered that this method can be applied to the several of nonlinear evolution equations in mathematics physics.	tr
dc.language.iso	en	tr
dc.publisher	E D P SCIENCES	tr
dc.title	New Wave Solutions for Nonlinear Differential Equations using an Extended Bernoulli Equation as a New Expansion Method	tr
dc.type	Other	tr
dc.contributor.authorID	0000-0002-3585-8061	tr
dc.contributor.authorID	0000-0002-8400-5313	tr
dc.contributor.department	Adiyaman Univ, Fac Educ,	tr
dc.contributor.department	Istanbul Commerce Univ, Dept Math,	tr
dc.identifier.volume	22	tr
dc.source.title	THIRD INTERNATIONAL CONFERENCE ON COMPUTATIONAL MATHEMATICS AND ENGINEERING SCIENCES (CMES2018)	tr