EXPLICIT MINIMUM POLYNOMIAL, EIGENVECTOR AND INVERSE FORMULA OF DOUBLY LESLIE MATRIX

논문상세정보
' EXPLICIT MINIMUM POLYNOMIAL, EIGENVECTOR AND INVERSE FORMULA OF DOUBLY LESLIE MATRIX' 의 주제별 논문영향력
논문영향력 선정 방법
논문영향력 요약
주제
  • companionmatrix
  • doublylesliematrix
  • eigenvalue
  • eigenvector
  • lesliematrix
  • nonderogatory matrix
  • schur complement
  • toeplitz matrix
동일주제 총논문수 논문피인용 총횟수 주제별 논문영향력의 평균
45 0

0.0%

' EXPLICIT MINIMUM POLYNOMIAL, EIGENVECTOR AND INVERSE FORMULA OF DOUBLY LESLIE MATRIX' 의 참고문헌

  • The effective order of singly-implicit Runge-Kutta methods
    J. C. Butcher. Numerical Algorithms 20 : 269 ~ 284 [1999]
  • The companion matrix and its properties
    L. Brand The American Mathematical Monthly 71 (6) : 629 ~ 634 [1964]
  • The Theory of Matrices Second Edition with Applications
    P. Lancaster Academic Press Inc. [1985]
  • The Schur Complement and Its Applications, in Series: Numerical Methods and Algorithms
    F. Zhang. Springer, Inc. [2005]
  • Spectral properties of a near-periodic row-stochastic Leslie matrix
    M. Q. Chen. Linear Algebra Appl 409 : 166 ~ 186 [2005]
  • Other Manifestations of the Schur Complement
    C. Brezinski Linear Algebra Appl 111 : 231 ~ 247 [1988]
  • Nonderogatory of sum and product of doubly companion matrices
    W. Wanicharpichat Thai J. Math 9 (2) : 337 ~ 348 [2011]
  • Matrix Analysis and Applied Linear Algebra
    C. D. Meyer. SIAM [2000]
  • Matrix Analysis
    R.A. Horn Cambridge University Press [1996]
  • Linear Algebra: A Modern Introduction, Second Edition
    D. Poole Thomson Learning [2006]
  • Explicit eigenvectors formulae for lower doubly companion matrices
    Thai J. Math 11 (2) : 261 ~ 274 [2013]
  • Convexity and concavity of the Perron root and vector of Leslie matrices with applications to a population model
    S. J. Kirkl. SIAM J. Matrix Anal., Appl 15 (4) : 1092 ~ 1107 [1994]
  • A linear algebra method for solving systems of algebraic equations
    S. Moritsugu. J. Jap. Soc. Symb. Alg. Comp. (J. JSSAC) 7 (4) : 2 ~ 22 [2000]
  • A Short History of Mathematical Population Dynamics
    N. Bacaer Springer [2011]