device for solving integral equations of the second kind of volterra kernel type k (x, t)

• 1. 一种分析介质目标电磁特性的积分方程直接求解方法 [P] . 中国专利： CN113158409A . 2021-07-23
• 2. 一种基于时间积分和牛顿法自动联用高效求解稳态微观动力学方程组的方法 [P] . 中国专利： CN111488550A . 2020-08-04
• 3. DEVICE FOR SOLVING VOLTERRA INTEGRAL EQUATIONS OF THE FIRTS KIND [P] . SU1585807A1 . 1990-08-15

  机译： 求解第一类Volterra积分方程的装置

• 4. DEVICE FOR SOLVING LINEAR INTEGRAL VOLTERRA EQUATIONS [P] . SU1290311A1 . 1987-02-15

  机译： 线性积分Volterra方程的求解装置

• 5. DEVICE FOR SOLVING LINEAR INTEGRAL VOLTERRA EQUATIONS [P] . SU1124322A1 . 1984-11-15

  机译： 线性积分Volterra方程的求解装置

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• 3. Least-squares function-valued Pade-type approximation and its application in solving integral equations [J] . 潘宝珍, 刘利九 上海大学学报：英文版 . 2010,第001期
• 4. Toeplitz Matrices used to Solve Volterra-Fredholm Integral Equations with Carleman Kernel [C] . Sharefa Eisa Ali Alhazmi International Conference on Numerical Analysis and Applied Mathematics . 2015
• 5. Applications of Nonlinear Systems of Ordinary Differential Equations and Volterra Integral Equations to Infectious Disease Epidemiology. [D] . Morale Butler, Emmanuel J. 2014
• 6. Efficient numerical technique for solution of delay Volterra-Fredholm integral equations using Haar wavelet [O] . Rohul Amin, Kamal Shah, Muhammad Asif, 2020
• 7. Hermite-Type Collocation Methods to Solve Volterra Integral Equations with Highly Oscillatory Bessel Kernels [O] . Chunhua Fang, Guo He, Shuhuang Xiang 2019
• 8. Multiquadric collocation methods in the numerical solution of Volterra integral equations with weakly singular kernels [R] . Makroglou, A, Kansa, E J 1993

• 1. Solving two-dimensional Volterra-Fredholm integral equations of the second kind by using Bernstein polynomials [J] . M. Sh. Dahaghin ,Sh. Eskandari . 高校应用数学学报B辑 . 2017,第001期
• 2. Solving Systems of Volterra Integral Equations with Cardinal Splines [J] . Xiaoyan Liu ,Zhi Liu ,Jin Xie . 应用数学与应用物理（英文） . 2015,第11期
• 3. 无穷时滞中立型Volterra积分微分方程的周期解 [C] . 常啸 . 第九届全国泛函微分方程会议 . 2006
• 4. Volterra型积分微分方程的数值求解方法 [A] . 侯金娇 . 2021