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검색어 : 통합검색[Perturbation (Mathematics)]

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  • 101
    Perturbation of the q-numerical radius of a weighted shift operator
    Chien, M.T.; Nakazato, H.; Department of Mathematics, Soochow University, Taipei 11102, Taiwan; (Journal of mathematical analysis and applications, v.345, 2008, pp.954-963)
  • 102
    Temporal dynamics in perturbation theory
    Yukalov, V.I.; Yukalova, E.P.; ; (Physica. A, v.225, 1996, pp.336-362)
  • 103
    Solutions of a class of singular second-order IVPs by variational homotopy perturbation method
    M. Matinfar; M. Mahdavi; Mazandaran University; Mazandaran University; (Advanced Studies in Contemporary Mathematics, v.20, 2010, pp.507-518)
  • 104
    Perturbation analysis of generalized saddle point systems
    Xiang, Hua; Wei, Yimin; Diao, Huaian; School of Mathematics and Statistics, Wuhan University, Wuhan 430072, PR China; Key Laboratory of Mathematics for Nonlinear Sciences (Fudan University), Ministry of Education, PR China; Department of Mathematics, City University of Hong Kong, 83 Tat Chee Avenue, Kowloon, Hong Kong, PR China; (Linear algebra and its applications, v.419, 2006, pp.8-23)
  • 105
    Perturbation theory and optical soliton cooling with anti-cubic nonlinearity
    Biswas, Anjan; Zhou, Qin; Ullah, Malik Zaka; Asma, Mir; Moshokoa, Seithuti P.; Belic, Milivoj; Department of Mathematics and Statistics, Tshwane University of Technology, Pretoria 0008, South Africa; School of Electronics and Information Engineering, Wuhan Donghu University, Wuhan 430212, People’s Republic of China; Operator Theory and Applications Research Group, Department of Mathematics, Faculty of Science, King Abdulaziz University, PO Box-80203, Jeddah 21589, Saudi Arabia; Institute of Mathematical Sciences, Faculty of Science, University of Malaya, 50601 Kuala Lumpur, Malaysia; Department of Mathematics and Statistics, Tshwane University of Technology, Pretoria 0008, South Africa; Science Program, Texas A & M University at Qatar, PO Box 23874, Doha, Qatar; (Optik, v.142, 2017, pp.73-76)
  • 106
    PERTURBATION OF WEYL-HEISENBERG FRAMES WITH COMPACT SUPPORT
    Zhou, Jiayun; ; (系統科學與數學 = Journal of systems science and mathematical sciences, v.25, 2005, pp.170-178)
  • 107
    Double perturbation theory and symmetry
    Amos, A.T.; Yoffe, J.A.; Department of Mathematics, University of Nottingham, UK; Department of Mathematics, University of Nottingham, UK; (Chemical physics letters, v.31, 1975, pp.53-56)
  • 108
    Relative perturbation bounds for weighted polar decomposition
    Li, H.; Yang, H.; College of Mathematics and Physics, Chongqing University, Chongqing, 400044, Peoples Republic of China; (Computers & mathematics with applications, v.59, 2010, pp.853-860)
  • 109
    Perturbation Bounds for the Generalized Bott-Duffin Inverse
    Yu, Xiaoyun; Zhang, Ruying; Institute of Mathematics, Fudan University; Institute of Mathematics, Fudan University; (復旦學報. Journal of Fudan University. Natural science. 自然科學版, v.42, 2003, pp.165-172)
  • 110
    Perturbation and Inverse Problems of Stochastic Matrices
    Berkhout, Joost; Heidergott, Bernd; Van Dooren, Paul; Department of Mathematics, Vrije Universiteit Amsterdam, Amsterdam, The Netherlands.; Department of Operations Analytics, Vrije Universiteit Amsterdam, Amsterdam, The Netherlands.; Department of Mathematical Engineering, Université catholique de Louvain, Louvain-La-Neuve, Belgium.; (SIAM journal on matrix analysis and applications : a publication of the Society for Industrial and Applied Mathematics, v.45, 2024, pp.553-584)

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