Multiscale Discretization Scheme Based on the Rayleigh Quotient Iterative Method for the Steklov Eigenvalue Problem

Cheng, C. M. (1991). Some results on eigenvalues, singular values and orthostochastic matrices [doctoral dissertation, The University of Hong Kong]. Airiti Library. https://www.airitilibrary.com/Article/Detail?DocID=U0029-1812201200007568
Mccartin, B. J. (2003). PSEUDOINVERSE FORMULATION OF RAYLEIGH-SCHRÖDINGER PERTURBATION THEORY FOR THE SYMMETRIC MATRIX EIGENVALUE PROBLEM. Journal of Applied Mathematics, 2003(), 459-485. https://doi.org/10.1155/S1110757X03303092
何佳霖（2016）。On the study of inverse eigenvalue problem for stochastic matrices〔碩士論文，國立中正大學〕。華藝線上圖書館。https://www.airitilibrary.com/Article/Detail?DocID=U0033-2110201614043520
Ma, H. Q., & Huang, N. J. (2012). Expected Residual Minimization Method for a Class of Stochastic Quasivariational Inequality Problems. Journal of Applied Mathematics, 2012(), 1269-1283-675. https://doi.org/10.1155/2012/816528
Luo, X. L., Lin, J. R., & Wu, W. L. (2013). A Prediction-Correction Dynamic Method for Large-Scale Generalized Eigenvalue Problems. Abstract and Applied Analysis, 2013(), 597-604-1162. https://doi.org/10.1155/2013/845459