<?xml version="1.0" encoding="UTF-8"?>
<!DOCTYPE article PUBLIC "-//NLM//DTD JATS (Z39.96) Journal Publishing DTD v1.4 20241031//EN"
        "https://jats.nlm.nih.gov/publishing/1.4/JATS-journalpublishing1-4.dtd">
<article  article-type="research-article"        dtd-version="1.4">
            <front>

                <journal-meta>
                                                                <journal-id>cujse</journal-id>
            <journal-title-group>
                                                                                    <journal-title>Cankaya University Journal of Science and Engineering</journal-title>
            </journal-title-group>
                                        <issn pub-type="epub">2564-7954</issn>
                                                                                            <publisher>
                    <publisher-name>Cankaya University</publisher-name>
                </publisher>
                    </journal-meta>
                <article-meta>
                                        <article-id/>
                                                                <article-categories>
                                            <subj-group  xml:lang="en">
                                                            <subject>Engineering</subject>
                                                    </subj-group>
                                            <subj-group  xml:lang="tr">
                                                            <subject>Mühendislik</subject>
                                                    </subj-group>
                                    </article-categories>
                                                                                                                                                        <title-group>
                                                                                                                        <article-title>(G&#039;/G)-Expansion Method for Traveling Wave Solutions of the Sixth-Order Ramani Equation</article-title>
                                                                                                                                        </title-group>
            
                                                    <contrib-group content-type="authors">
                                                                        <contrib contrib-type="author">
                                                                <name>
                                    <surname>İnan</surname>
                                    <given-names>İbrahim Enam</given-names>
                                </name>
                                                            </contrib>
                                                                                </contrib-group>
                        
                                        <pub-date pub-type="pub" iso-8601-date="20100201">
                    <day>02</day>
                    <month>01</month>
                    <year>2010</year>
                </pub-date>
                                        <volume>7</volume>
                                        <issue>1</issue>
                                                
                        <history>
                                    <date date-type="received" iso-8601-date="20100513">
                        <day>05</day>
                        <month>13</month>
                        <year>2010</year>
                    </date>
                                            </history>
                                        <permissions>
                    <copyright-statement>Copyright © 2009, Cankaya University Journal of Science and Engineering</copyright-statement>
                    <copyright-year>2009</copyright-year>
                    <copyright-holder>Cankaya University Journal of Science and Engineering</copyright-holder>
                </permissions>
            
                                                                                                <abstract><p>In this study, we implemented the (G&#039;/G)-expansion method the travelingwave solutions of the sixth-order Ramani equation. By using this scheme, we found sometraveling wave solutions of the above-mentioned equation.</p></abstract>
                                                                                    
            
                                                            <kwd-group>
                                                    <kwd>Sixth-order Ramani equation</kwd>
                                                    <kwd>  traveling wave solutions</kwd>
                                                    <kwd>  (G&#039;/G)-expansion method</kwd>
                                            </kwd-group>
                                                        
                                                                                                                                                    </article-meta>
    </front>
    <back>
                            <ref-list>
                                    <ref id="ref1">
                        <label>1</label>
                        <mixed-citation publication-type="journal">[1] L. Debtnath, Nonlinear Partial Differential Equations for Scientist and Engineers, Birkhauser, Boston, MA, 1997.</mixed-citation>
                    </ref>
                                    <ref id="ref2">
                        <label>2</label>
                        <mixed-citation publication-type="journal">[2] A. M. Wazwaz, Partial Differential Equations: Methods and Applications, Balkema, Rotterdam, 2002.</mixed-citation>
                    </ref>
                                    <ref id="ref3">
                        <label>3</label>
                        <mixed-citation publication-type="journal">[3] X. B. Hu and W. X. Ma, Application of Hirota’s bilinear formalism to the Toeplitz lattice-some special soliton-like solutions, Phys. Lett. A 293 (2002), 161–165.</mixed-citation>
                    </ref>
                                    <ref id="ref4">
                        <label>4</label>
                        <mixed-citation publication-type="journal">[4] M. L. Wang and Y. M. Wang, A new B¨acklund transformation and multi-soliton solutions to the KdV equation with general variable coefficients, Phys. Lett. A 287 (2001), 211–216.</mixed-citation>
                    </ref>
                                    <ref id="ref5">
                        <label>5</label>
                        <mixed-citation publication-type="journal">[5] A. M. Abourabia and M. M. El Horbaty, On solitary wave solutions for the two-dimensional nonlinear modified Kortweg-de Vries-Burger equation, Chaos, Solitons and Fractals 29 (2006), 354–364.</mixed-citation>
                    </ref>
                                    <ref id="ref6">
                        <label>6</label>
                        <mixed-citation publication-type="journal">[6] T. L. Bock and M. D. Kruskal, A two-parameter Miura transformation of the Benjamin-Ono equation, Phys. Lett. A 74 (1979), 173–176.</mixed-citation>
                    </ref>
                                    <ref id="ref7">
                        <label>7</label>
                        <mixed-citation publication-type="journal">[7] P. G. Drazin and R. S. Jhonson, Solitons: An Introduction, Cambridge University Press, Cambridge, 1989.</mixed-citation>
                    </ref>
                                    <ref id="ref8">
                        <label>8</label>
                        <mixed-citation publication-type="journal">[8] V. B. Matveev and M. A. Salle, Darboux transformations and solitons, Springer, Berlin, 1991.</mixed-citation>
                    </ref>
                                    <ref id="ref9">
                        <label>9</label>
                        <mixed-citation publication-type="journal">[9] F. Cariello and M. Tabor, Painlev´e expansions for nonintegrable evolution equations, Physica D 39 (1989), 77–94.</mixed-citation>
                    </ref>
                                    <ref id="ref10">
                        <label>10</label>
                        <mixed-citation publication-type="journal">[10] E. Fan, Two new applications of the homogeneous balance method, Phys. Lett. A 265 (2000), 353–357.</mixed-citation>
                    </ref>
                                    <ref id="ref11">
                        <label>11</label>
                        <mixed-citation publication-type="journal">[11] P. A. Clarkson, New Similarity Solutions for the Modified Boussinesq Equation, J. Phys. A: Math. Gen. 22 (1989), 2355–2367.</mixed-citation>
                    </ref>
                                    <ref id="ref12">
                        <label>12</label>
                        <mixed-citation publication-type="journal">[12] Y. Chuntao, A simple transformation for nonlinear waves, Phys. Lett. A 224 (1996), 77–84.</mixed-citation>
                    </ref>
                                    <ref id="ref13">
                        <label>13</label>
                        <mixed-citation publication-type="journal">[13] F. Zuntao, L. Shikuo, L. Shida and Z. Qiang, New Jacobi elliptic function expansion and new periodic solutions of nonlinear wave equations, Phys. Lett. A 290 (2001), 72–76.</mixed-citation>
                    </ref>
                                    <ref id="ref14">
                        <label>14</label>
                        <mixed-citation publication-type="journal">[14] J. H. He and X. H. Wu, Exp-function method for nonlinear wave equations, Chaos, Solitons &amp; Fractals 30 (2006), 700–708.</mixed-citation>
                    </ref>
                                    <ref id="ref15">
                        <label>15</label>
                        <mixed-citation publication-type="journal">[15] W. Hereman, A. Korpel and P. P. Banerjee, Wave Motion 7 (1985), 283–289.</mixed-citation>
                    </ref>
                                    <ref id="ref16">
                        <label>16</label>
                        <mixed-citation publication-type="journal">[16] W. Hereman and M. Takaoka, Solitary wave solutions of nonlinear evolution and wave equations using a direct method and MACSYMA, J. Phys. A: Math. Gen. 23 (1990), 4805–4822.</mixed-citation>
                    </ref>
                                    <ref id="ref17">
                        <label>17</label>
                        <mixed-citation publication-type="journal">[17] H. Lan and K. Wang, Exact solutions for two nonlinear equations, J. Phys. A: Math. Gen. 23 (1990), 3923–3928.</mixed-citation>
                    </ref>
                                    <ref id="ref18">
                        <label>18</label>
                        <mixed-citation publication-type="journal">[18] S. Lou, G. Huang and H. Ruan, Exact solutions for two nonlinear equations, J. Phys. A: Math. Gen. 24 (1991), L587–L590.</mixed-citation>
                    </ref>
                                    <ref id="ref19">
                        <label>19</label>
                        <mixed-citation publication-type="journal">[19] W. Malfliet, Solitary wave solutions of nonlinear wave equations, Am. J. Phys. 60 (1992), 650–654.</mixed-citation>
                    </ref>
                                    <ref id="ref20">
                        <label>20</label>
                        <mixed-citation publication-type="journal">[20] E. J. Parkes and B. R. Duffy, An automated tanh-function method for finding solitary wave solutions to non-linear evolution equations, Comput. Phys. Commun. 98 (1996), 288–300.</mixed-citation>
                    </ref>
                                    <ref id="ref21">
                        <label>21</label>
                        <mixed-citation publication-type="journal">[21] E. Fan, Extended tanh-function method and its applications to nonlinear equations, Phys. Lett. A 277 (2000), 212–218.</mixed-citation>
                    </ref>
                                    <ref id="ref22">
                        <label>22</label>
                        <mixed-citation publication-type="journal">[22] S. A. Elwakil, S. K. El-labany, M. A. Zahran, and R. Sabry, Modified extended tanh-function method for solving nonlinear partial differential equations, Phys. Lett. A 299 (2002), 179–188.</mixed-citation>
                    </ref>
                                    <ref id="ref23">
                        <label>23</label>
                        <mixed-citation publication-type="journal">[23] X. Zheng, Y. Chen, and H. Zhang, Generalized extended tanh-function method and its application to (1+1)-dimensional dispersive long wave equation, Phys. Lett. A 311 (2003), 145–157.</mixed-citation>
                    </ref>
                                    <ref id="ref24">
                        <label>24</label>
                        <mixed-citation publication-type="journal">[24] E. Yomba, Construction of new soliton-like solutions of the (2+1) dimensional dispersive long wave equation, Chaos, Solitons &amp; Fractals 20 (2004), 1135–1139.</mixed-citation>
                    </ref>
                                    <ref id="ref25">
                        <label>25</label>
                        <mixed-citation publication-type="journal">[25] H. Chen and H. Zhang, New multiple soliton solutions to the general Burgers-Fisher equation and the Kuramoto-Sivashinsky equation, Chaos, Solitons &amp; Fractals 19 (2004), 71–76.</mixed-citation>
                    </ref>
                                    <ref id="ref26">
                        <label>26</label>
                        <mixed-citation publication-type="journal">[26] M. Wang, J. Zhang and X. Li Application of the (G0/G)-expansion to travelling wave solutions of the Broer-Kaup and the approximate long water wave equations, Appl. Math. and Comput. 206 (2008), 321–326.</mixed-citation>
                    </ref>
                            </ref-list>
                    </back>
    </article>
