Le système des équations (VIII .4 .

Le système des équations (VIII .4 .3) est non linéaire . Donc, afin de le résoudre, un processus itératif qui emploie la méthode du gradient conjugué est introduit dans TRIMARAN-II. Dans l'Annexe (VIII .4.B) on décrit ce processus pour obtenir les bornes des paliers, et dans l'Annexe (VIII.A) on discute de la méthode du gradient conjugué .

결과 (영어) 1:

The system of equations (VIII.4. 3) is non-linear. Therefore, in order to resolve this issue, an iterative process that employs the Conjugate gradient method is introduced in TRIMARAN-II. In the Appendix (VIII. 4.B) described this process for terminals of levels, and in the Appendix (VIII.(A) discussed the Conjugate gradient method.

결과 (영어) 2:

The system of equations (VIII .3 .4) is nonlinear. So in order to solve it, an iterative process that uses conjugate gradient method is introduced into PRISMETER-II. In Appendix (VIII .4.B) describes the process for terminals bearings, and Appendix (VIII.A) we discuss the conjugate gradient method.

결과 (영어) 3:

The system of equations (VIII .4 .3) is non-linear . Therefore, in order to resolve this, an iterative process which employs the method of conjugate gradient is introduced in TRIMARAN-II. In the Appendix (VIII .4.B) it describes this process to obtain the terminals of the bearings, and in the Annex (VIII. A) we discussed the method of conjugate gradient .