[22] J. Ma. On the rational Levin quadrature for evaluation of highly oscillatory integrals and its application. Eng. Anal. Bound. Elem., 2022, 143: 769-778. Journal Link

[21] Y. Chen, H. Liu, J. Ma. Local least product relative error estimation for single-index varying-coefficient multiplicative model with positive responses. J. Comput. Appl. Math., 2022, 415: 114478. Journal Link

[20] L. Liu, J. Ma. Collocation boundary value methods for auto-convolution Volterra integral equations. Appl. Numer. Math., 2022, 177:1-17. Journal Link

[19] H. Chen, J. Ma. Solving the third-kind Volterra integral eqution via the boundary value technique: Lagrange polynomial versus fractional interpolation. Appl. Math. Comput., 2022, 414:126685. Journal Link

[18] L. Liu, J. Ma. Block collocation boundary value solutions of the first-kind Volterra integral equations. Numer. Algor., 2021, 86:911-932. Journal Link

[17] J. Ma, H. Kang. Frequency-explicit convergence analysis of collocation methods for highly oscillatory Volterra integral equations with weak singularities. Appl. Numer. Math., 2020, 151:1-12. Journal Link

[16] J. Ma, H. Liu. A sparse fractional Jacobi-Galerkin-Levin quadrature rule for highly oscillatory integrals. Appl. Math. Comput., 2020, 367:124775. Journal Link

[15] J. Ma, H. Liu. Fractional collocation boundary value methods for the second kind Volterra equations with weakly singular kernels. Numer. Algor., 2020, 84:743-760. Journal Link

[14] H. Liu, J. Ma, C. Peng, Shrinkage estimation for identification of linear components in composite quantile additive models. Communications in Statistics - Simulation and Computation, 2020, 49：2678-2692. Journal Link

[13] J. Ma, S. Duan. Spectral Levin-type methods for calculation of generalized Fourier transforms. Comput. Appl. Math., 2019, 38:138. Journal Link

[12] J. Ma, H. Liu. A well-conditioned Levin method for calculation of highly oscillatory integrals and its application. J. Comput. Appl. Math., 2018, 342:451-462. Journal Link

[11] J. Ma. Fast and high precision calculation of earth return mutual impedance between conductors over a multilayered soil. COMPEL, 2018, 37:1214-1227. Journal Link

[10] J. Ma, H. Liu, On the convolution quadrature rule for integral transforms with oscillatory Bessel kernels. Symmetry, 2018, 10(7). Journal Link

[9] H. Kang, J. Ma. Quadrature rules and asymptotic expansions for two classes of oscillatory Bessel integrals with singularities of algebraic or logarithmic type. Appl. Numer. Math., 2017, 118:277-291. Journal Link

[8] J. Ma and S. Xiang. A collocation boundary value method for linear Volterra integral equations. J. Sci. Comput., 2017, 71:1-20. Journal Link

[7] J. Ma. Oscillation-free solutions to Volterra integral and integro-differential equations with periodic force terms. Appl. Math. Comput., 2017, 294:294- 298. Journal Link

[6] C. Fang, J. Ma, M. Xiang, On Filon methods for a class of Volterra integral equations with highly oscillatory Bessel kernels, Appl. Math. Comput., 2015, 268:783-792. Journal Link

[5] J. Ma, Implementing the complex integral method with the transformed Clenshaw-Curtis quadrature, Appl. Math. Comput., 2015, 250:792-797. Journal Link

[4] J. Ma, C. Fang, S. Xiang. Modified asymptotic orders of the direct Filon method for a class of Volterra integral equations, J. Comput. Appl. Math., 2015, 281:120-125. Journal Link

[3] J. Ma, S. Xiang. High order fast integration for earth-return impedance between underground and overhead conductors in Matlab, COMPEL, 2014, 33:1809-1818. Journal Link

[2] S. Xiang, J. Ma. Efficient methods for the computation of Pollaczek integrals in the magnetic field, Int. J. Appl. Electrom., 2013, 41:227-236. Journal Link

[1] J. Ma, S. Xiang, H. Kang. On the convergence rates of Filon methods for the solution of a Volterra integral equation with a highly oscillatory Bessel kernel, Appl. Math. Lett., 2013, 26:699-705. Journal Link