Giải số hệ phương trình vi phân đại số bằng phương pháp runge kutta

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2. Berzins and R.M. Furzeland (1985); “A user's manual for SPRINT - a versa-tile software package for solving systems of algebraic, ordinary and partial differential equations: part 1 - algebraic and ordinary dif-ferential equations”; Thornton Research Centre, Shell Research Ltd. TNER.85.058

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Tiêu đề:	A user's manual for SPRINT - a versa-tile software package for solving systems of algebraic, ordinary and partial differential equations: part 1 - algebraic and ordinary dif-ferential equations

3. Ernst Hairer, Chriseian Lubich, Michel Roche (1989); “The numerical solution of differential algebraic system by Runge - Kutta methods”;Druckhaus Beltz, Hemsbach/Bergstr

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Tiêu đề:	“"The numerical solution of differential algebraic system by Runge - Kutta methods"”

4. K.E. Brenan (1983); “Stability and convergence of difference approximations for higher-index differential-algebraic systems with applicatios in tra-jectory control”; Doctoral thesis, Dep. Math; Univ. of California; Los Angeles

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Tiêu đề:	Stability and convergence of difference approximations for higher-index differential-algebraic systems with applicatios in tra-jectory control

5. R. Alexander (1977); “Diagonally implicit Runge-Kutta methods for stiff ODE's”; SIAM J. Numer. Anal., vol.14, pp. 1006-1021

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Tiêu đề:	Diagonally implicit Runge-Kutta methods for stiff ODE's

6. R.K. Alexander and J.J. Coyle (1988); “Runge-Kutta methods and differential-algebraic systems”; Report, Iowa State University, Ames

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Tiêu đề:	Runge-Kutta methods and differential-algebraic systems

7. V.I. Arnold (1978); “Mathematical Methods of Classical Mechanics”; Springer Ver-lag

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Tiêu đề:	Mathematical Methods of Classical Mechanics

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