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   asymptotic distributions of neumann problem for sturm-liouville equation  
   
نویسنده marasi hamidreza ,khezri esmail
منبع computational methods for differential equations - 2014 - دوره : 2 - شماره : 1 - صفحه:19 -25
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چکیده    in this paper we apply the homotopy perturbation method to derive the higher-order asymptotic distribution of the eigenvalues and eigenfunctions associated with the linear real second order equation of sturm-liouville type on $[0,pi]$ with neumann conditions $(y'(0)=y'(pi)=0)$ where $q$ is a real-valued sign-indefinite number of $c^{1}[0,pi]$ and $lambda$ is a real parameter.
کلیدواژه sturm-liouville ,nondefinite problem ,homotopy perturbation method ,asymptotic distribution
آدرس university of bonab , university of bonab
 
 

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