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作 者:Yin Yang Yanping Chen Yunqing Huang Wei Yang
机构地区:[1]Hunan Key Laboratory for Computation and Simulation in Science and Engineering,Xiangtan University,Xiangtan 411105,China [2]School ofMathematical Sciences,South China Normal University,Guangzhou 510631,China
出 处:《Advances in Applied Mathematics and Mechanics》2015年第1期74-88,共15页应用数学与力学进展(英文)
基 金:supported by National Science Foundation of China(11301446,11271145);Foundation for Talent Introduction of Guangdong Provincial University,Specialized Research Fund for the Doctoral Program of Higher Education(20114407110009);the Project of Department of Education of Guangdong Province(2012KJCX0036);China Postdoctoral Science FoundationGrant(2013M531789);Project of Scientific Research Fund ofHunan Provincial Science and Technology Department(2013RS4057);the Research Foundation of Hunan Provincial Education Department(13B116).
摘 要:A Legendre-collocation method is proposed to solve the nonlinear Volterra integral equations of the second kind.We provide a rigorous error analysis for the proposed method,which indicate that the numerical errors in L2-norm and L¥-norm will decay exponentially provided that the kernel function is sufficiently smooth.Numerical results are presented,which confirm the theoretical prediction of the exponential rate of convergence.
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