%0 Journal Article
%T 扩展的<apsn>&phi;&acute;</span>/&phi;展开法及Sharma-Tasso-Olver方程的行波解<br>Generalized  <apsn>&phi;&acute;</span>/&phi;Expansion Method and the Traveling Wave Solutions of the STO Equation
%A 韩园媛
%A 李德生
%A 黄婷
%J Pure Mathematics
%P 188-194
%@ 2160-7605
%D 2013
%I Hans Publishing
%R 10.12677/PM.2013.33028
%X <div style=\"text-align:justify;\">
	<span style=\"line-height:1.5;\">本文在原有扩展的</span><apsn style=\"line-height:1.5;\">φ′</apsn><span style=\"line-height:1.5;\">/φ</span><span style=\"line-height:1.5;\">展开法基础之上，不考虑&amp;phi</span><span style=\"line-height:1.5;\">满足的辅助方程，只利用方程本身来确定</span><span style=\"line-height:1.5;\">，进而确定方程的解。文章讨论求解了</span><span style=\"line-height:1.5;\">Sharma-Tasso-Olver(STO)</span><span style=\"line-height:1.5;\">方程，获得了</span><span style=\"line-height:1.5;\">STO</span><span style=\"line-height:1.5;\">方程的行波解和三角函数解。&lt;br/&gt;</span><span style=\"line-height:1.5;\">T</span><span style=\"line-height:1.5;\">his paper is about to discuss the method which is based on the generalized </span><apsn style=\"line-height:1.5;\">φ′</apsn><span style=\"line-height:1.5;\">/φ </span><span style=\"line-height:1.5;\"> </span><span style=\"line-height:1.5;\">-expansion method, and explain how to determine</span><span style=\"line-height:1.5;\"> &amp;phi</span><span style=\"line-height:1.5;\"> </span><span style=\"line-height:1.5;\">by the equation itself without considering the auxiliary equation to make sure the solutions of the equation. This paper discusses the Sharma-Tasso-Olver</span><span style=\"line-height:1.5;\"> </span><span style=\"line-height:1.5;\">(STO) equation and obtains the traveling wave solutions and trigonometric function solutions of the STO equation.</span>
</div>
%K 扩展的<apsn>&phi
%K &acute
%K </span>/&phi
%K -展开法；行波解；三角函数解<br> Generalized  -Expansion Method
%K Traveling Wave Solution
%K Trigonometric Functions Solution
%U http://www.hanspub.org/journal/PaperInformation.aspx?PaperID=11759