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A CLASS OF r-POINT (r+1)ST-ORDER A-STABLE ONE-BLOCK METHODS WITH DAMPING AT THE INFINITE POINT
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作者 Zhao Shuangsuo(赵双锁) +1 位作者 Zhang Guofeng(张国风) 《Numerical Mathematics A Journal of Chinese Universities(English Series)》 SCIE 2002年第2期161-178,共18页
This paper presents a class of r-point (r+1)st-order A-stable one-block methods with damping at the infinite point (DIAOB r,r+1 ). Under the conditions of the same order, A-stability, operation count (at each iterativ... This paper presents a class of r-point (r+1)st-order A-stable one-block methods with damping at the infinite point (DIAOB r,r+1 ). Under the conditions of the same order, A-stability, operation count (at each iterative step) and storage space are the same as the methods in , the methods in the paper improve the stability in a neighborhood at the infinite point. And, by using the OOPI method , it possesses much faster rate of convergence for solving systems of nonlinear equations produced by the DIAOB r,r+1 . 展开更多
关键词 one-block method STIFF problem A-stability DAMPING at INFINITE point.
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