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   solving volterra's population model via rational christov functions collocation ‎method  
   
نویسنده parand k. ,‎hajizadeh‎ e. ,jahangiri a. ,khaleqi s.
منبع international journal of industrial mathematics - 2017 - دوره : 9 - شماره : 4 - صفحه:301 -306
چکیده    The present study is an attempt to find a solution for volterra's population model by utilizing spectral methods based on rational christov functions. volterra's model is a nonlinear integro-differential equation. first, the volterra's population model is converted to a nonlinear ordinary differential equation (ode), then researchers solve this equation (ode).the accuracy of method is tested in terms of res error and compare the obtained results with some well-known results. the numerical results obtained show that the proposed method produces a convergent solution.
کلیدواژه volterra's population model ,collocation method ,rational christov functions ,nonlinear ‎ode‎
آدرس shahid beheshti university, faculty of mathematics, department of computer sciences, ایران, shahid beheshti university, faculty of mathematics, department of computer sciences, ایران, salman farsi university of kazerun, department of computer sciences, ایران, shahid beheshti university, faculty of mathematics, department of computer sciences, ایران
 
     
   
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