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[21]H.Wang, S.Xiang, Asymptotic expansion and Filon-type methods for a Volterra integral equation with a highly oscillatory kernel.IMA J. Numer. Anal., 2011, 31(2): 469-490.
[22]S.Xiang, 一些高振荡积分、高振荡积分方程的高性能计算.中国科学:数学, 2012, 42(7): 651-670.
[23]李松华, 冼军, 向淑晃, 高频散射问题的高效配置法.中国科学:数学, 2017, 47: 651-666.
[24]Y.Wang, S.Xiang, Levin methods for highly oscillatory integrals with singularities.SCIENCE CHINA: Mathematics, 2020
[25]H.Zhou, B.Guo, S.Xiang, Performance Output Tracking for Multidimensional Heat Equation Subject to Unmatched Disturbance and Noncollocated Control.IEEE Tran. Auto. Cont., 2020, 65: 1940-1955.
[26]S.Xiang, G.He, Y.Cho, On error bounds of Filon-Clenshaw-Curtis quadrature for highly oscillatory integrals.Adv. Comput. Math., 2015, 41: 573–597.
[27]S.Xiang, Numerical analysis on fast integration of highly oscillatory functions.BIT Numer. Math., 2007, 47(2): 469-482.
[28]S.Xiang, H.Brunner, Efficient Methods for Volterra Integral Equations with Highly Oscillatory Bessel Kernels.BIT Numer. Math., 2013, 52: 241-263.
[29]J.Ma, S.Xiang, A Collocation Boundary Value Method for Linear Volterra Integral Equations.J. Sci. Comput., 2017, 71(1): 1-20.
[30]C.Wei, etc., Implosion of the Argentinian submarine ARA San Juan S-42 undersea: Modeling and simulation.Commun. Nonliear Sci Numer. Similat., 2020
[31]Y.Tian, S.Xiang, G.Liu, Fast computation of the spectral differentiation by the fast multipole method.Comput. Math. Appl., 2019, 78(1): 240-253.
[32]C.Fang, G.He, S.Xiang, Hermite-Type Collocation Methods to Solve Volterra Integral Equations with Highly Oscillatory Bessel Kernels.Symmetric—BASEL, 2019, 11(2): 168.
[33]R.Chen, S.Xiang, X.Kuang, On evaluation of oscillatory transforms from position to momentum space.Appl. Math. Comput., 2019, 344: 183-190.
[34]Q.Zhang, S.Xiang, On fast multipole methods for Volterra integral equations with highly oscillatory kernels.J. Comput. Appl. Math., 2019, 348: 535-554.
[35]S.Xiang, X.Chen, Y.Zhou, Least-Element Time-Stepping Methods for Simulation of Linear Networks with Ideal Switches.Circuits Systems Signal Proc., 2019, 38(4): 1432-1451.
[36]G.Liu, S.Xiang, Clenshaw-Curtis-type quadrature rule for hypersingular integrals with highly oscillatory kernels.Appl. Math. Comput., 2019, 340: 251-267.
[37]Y.Tian, S.Xiang, On convergence rates of prolate interpolation and differentiation.Appl. Math. Lett., 2019, 94: 250-256.
[38]S.Xiang, On van der Corput-type lemmas for Bessel and Airy transforms and applications.J. Comput. Appl. Math., 2019, 351: 179-185.
[39]B.Li, S.Xiang, On fast multipole methods for Fredholm integral equations of the second kind with singular and highly oscillatory kernels.Int. J. Comput. Math., 2019, online: 1-27.
[40]B.Li, S.Xiang, G.Liu, Laplace transforms for evaluation of Volterra integral equation of the first kind with highly oscillatory kernel.Comput. Appl. Math., 2019, 38 (3): 116.
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