江晓雨副教授
一、基本信息
江晓雨，博士、副教授、硕士生导师，米兰体育官网入口信息科学与工程学院科研型专任教师。
研究方向:神经网络、神经动力学算法研究、电阻网络建模及其应用、大数据分析与处理、大规模科学工程计算
邮箱:jxy19890422@sina.com & jiangxiaoyu@lyu.edu.cn
办公地点：科技楼515 研究室
二、研究课题
(1) 山东省教育厅高等学校青年创新团队项目：两类特殊形状电阻网络的电气特性及其在路径规划方面的应用研究，2023KJ214，2024.9-2026.9 ,45万，（江晓雨主持1/6）
(2) 国家自然科学基金-青年项目：大规模Toeplitz和一类拟Toeplitz线性系统的循环型分裂迭代算法研究，12101284，2022.1-2024.12 30万，（江晓雨主持）
(3) 山东省自然科学基金-面上项目：基于循环型分裂方法的大规模Toeplitz和CUPL-Toeplitz线性系统的迭代算法研究，ZR2020MA051，2021.1-2023.12，江晓雨主持
(4) 基于城配的物流超盟平台架构及关键技术研究，山东省重点研发计划，编号：2019GGX101006，2019.1-2021.12，20万，（江晓雨参与4/10）
(5) 共轭 Toeplitz 矩阵之逆和广义逆的分解及其应用，山东省自然科学基金面上项目，编号：ZR2022MA092，2023.1-2025.12，10万,（江晓雨参与2/8）
三、代表论著
[1] An optimized formula for the two-point resistance of a cobweb resistance network and its potential application, Front Inform Technol Electron Eng 2025 26(6):946-958
[2] Two fast algorithms for finding the solution of the lower Hessenberg quasi-Toeplitz linear system from Markov chain, Scientific Reports. (2025) 15:21763
[3] Structured distance to normality of PDDT Toeplitz matrices, IMS Mathematics, 10(8): 18929–18956
[4] An optimized potential formula of the m×n apple surface network and its application of potential in path planning. Electronic Research Archive. 2025, 33(3): 1836-1857.
[5] A dynamic cobweb resistance network solution based on a structured zeroing neural network and its applications. Scientific Reports. (2025) 15:5222
[6] An application of potential function in robot path planning and three optimized formulas for equivalent resistance. Electronic Research Archive. 2024, 32(12): 6733-6760
[7] New equivalent resistance formula of m×n rectangular resistor network represented by Chebyshev polynomials. Scientific Reports. (2024) 14:29461
[8] A novel formula for representing the equivalent resistance of the m×n cylindrical resistor network. Scientific Reports. Scientifc Reports. (2024) 14:21254
[9] Explicit potential function and fast algorithm for computing potentials in α×β conic surface resistor network. Expert Systems with Applications. 2024, 238: 122157
[10] Exact novel formulas and fast algorithm of potential for a hammock resistor network. AIP Advances. 2023, 13(9): 095127
[11] Two optimized novel potential formulas and numerical algorithms for m×n cobweb and fan resistor networks. Scientific Reports. 2023, 13(1): 12417
[12] Analytical potential formulae and fast algorithm for a horn torus resistor network. Physical Review E. 2023, 107(4): 044123
[13] Algorithms for solving a class of real quasi-symmetric Toeplitz linear systems and its applications. Electronic Research Archive. 2023, 31(4)
[14] Quasi-cyclic displacement and inversion decomposition of a quasi-Toeplitz matrix. AIMS Mathematics. 2022, 7(7): 11647-11662
[15] Generalizing the Ando–Hiai inequality for sectorial matrices. Operators and matrices. 2022, 16(2): 329-335
[16] An improvement of methods for solving the CUPL-Toeplitz linear system. Applied Mathematics and Computation, 2022, 421: 126932
[17] Means and the Schur complement of sector matrices. Linear and Multilinear Algebra, 2022. 70(3): 2611-2617
[18] Interesting determinants and inverses of skew Loeplitz and Foeplitz matrices. Journal of Applied Analysis and Computation, 2021, 11(6): 2947-2958
[19] 一类新的奇异结构矩阵的群逆分解. 高等学校计算数学学报. 2021, 43(3): 232-241
[20] Fast algorithms for finding the solution of CUPL-Toeplitz linear system from Markov chain. Applied mathematics and computation, 2021, 396: 125859
[21] Means and the Schur complement of sector matrices. Linear and Multilinear Algebra, 2020, 70(13): 2611-2617
[22] On some generalizations of the Brunn-Minkowski inequality. Linear Algebra and its Applications. 2020, 586: 103-110
[23] More extensions of a determinant inequality of Hartfiel. Applied Mathematics and Computation. 2020, 369: 124827
[24] Inverses and eigenpairs of tridiagonal Toeplitz matrix with opposite-bordered rows. Journal of Applied Analysis and Computation, 2020, 10(4): 1599-1613.
[25] TWO TYPES OF INTERESTING FIBONACCI-MIN MATRICES. Advances and Applications in Discrete Mathematics, 2020, 24(1): 13-25
[26] Properties of a class of perturbed Toeplitz periodic tridiagonal matrices. Computational and Applied Mathematics, 2020, 39: 1-19
[27] Analytic determinants and inverses of Toeplitz and Hankel tridiagonal matrices with perturbed columns. Special Matrices, 2020, 8(1): 131-143
[28] Explicit determinants, inverses and eigenvalues of four band Toeplitz matrices with perturbed rows. Special Matrices, 2019, 7(1): 52-66
[29] On inverses and eigenpairs of periodic tridiagonal Toeplitz matrices with perturbed corners. Journal of Applied Analysis and Computation, 2020, 10(1): 178-191
[30] Determinants and inverses of perturbed periodic tridiagonal Toeplitz matrices. Advances in Difference Equations, 2019, 2019: 1-11
[31] Extending a refinement of Koteljanskiĭ's inequality. Linear Algebra and its Applications. 2019, 574: 252-261
[32] Explicit form of determinants and inverse matrices of Tribonacci r-circulant type matrices. Journal of Mathematical Chemistry, 2018, 56: 1234-1249
[33] Skew cyclic displacements and decompositions of inverse matrix for an innovative structure matrix. Journal of Nonlinear Sciences &Applications, 2017, 10: 4058-4070
[34] Gohberg-Semencul type formula and application for the inverse of a conjugate-Toeplitz matrix involving imaginary circulant matrices. Journal of Nonlinear Sciences & Applications, 2017, 10(5):2848-2859
[35] Skew cyclic displacements and inversions of two innovative patterned matrices. Applied Mathematics and Computation, 2017, 308: 174-184
[36] Explicit inverse matrices of Tribonacci skew circulant type matrices. Applied Mathematics and Computation, 2015, 268: 93-102
[37] Equalities and inequalities for norms of block imaginary circulant operator matrices. Abstract and Applied Analysis. Hindawi Publishing Corporation, 2015, 2015(1): 521214
[38] K. Hong. Algorithms for Finding Inverse of Two Patterned Matrices over Zp. Abstract and Applied Analysis. Hindawi Publishing Corporation, 2014, 2014(1): 840435
[39] Exact determinants of some special circulant matrices involving four kinds of famous numbers. Abstract and Applied Analysis. Hindawi Publishing Corporation, 2014, 2014(1): 273680
[40] Efficient Algorithm for Finding Inverse and Group Inverse of the RSFPrLR Circulant Matrix in Codes. JP Journal of Algebra, Number Theory and Applications, 2013, 29(1): 51-70
[41] DETERMINANTS AND INVERSES OF SKEW AND SKEW LEFT CIRCULANT MATRICES INVOLVING THE [kappa]-LUCAS NUMBERS IN COMMUNICATIONS-II. Far East Journal of Mathematical Sciences, 2013, 78(1): 1-17
[42] DETERMINANTS AND INVERSES OF SKEW AND SKEW LEFT CIRCULANT MATRICES INVOLVING THE¿-FIBONACCI NUMBERS IN COMMUNICATIONS-1. Far East Journal of Mathematical Sciences, 2013, 76(1): 123-137
[43] Explicit determinants of the k-Fibonacci and k-Lucas RSFPLR circulant matrix in codes. International Conference on Information Computing and Applications. Berlin, Heidelberg: Springer Berlin Heidelberg, 2013: 625-637
