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• 000 01522nam 2200289 a 4500

• 000 1000108314

• 001 0000330761

• 005 20100428093143.0

• 008 091221s1982 gw a b 000 0 eng d

• 020 __ |c CNY2.55

• 022 __ |a O170-6071

• 040 __ |a CAU |c CAU

• 090 __ |a O3/ZRX

• 093 __ |a O3 |2 4

• 100 1_ |a Zhu, Runxiang

• 245 12 |a A study of the different solution methods for nonlinear problemes / |c Zhu Runxiang, H.Parisch.

• 260 __ |a [Stuttgart : |b s.n.], |c 1982.

• 300 __ |a 29 p. : |b ill. ; |c 26 cm.

• 490 0_ |a Universitat Stuttgart. Institut fur Statik und Dynamik der Luft- und Raumfahrtkonstruktionen. Report ; |v 304

• 504 __ |a Includes bibliographical reference.

• 520 __ |a This report introduces the combination of the arc-length method with line search and various Newton-type procedures. This mehtod is ideally suited for tracing the nonlinear response from the pre-limit to the post-limit range and can also improve the solution quality. In this report, we initially review the earlier work and then the combination of the methods is stuidied. It has been incorporated into an existing computer program. Four examples involving the geometric nonlinear static analysis of shells have shown that the combination of the methods can be recommended.

• 650 _0 |a Nonlinear theories.

• 700 1_ |a Parisch, H.

• 901 __022009003073

• 905 __ |a CAU |f O3/ZRX |b E0217689

• 907 __ |a CAU |f O3/ZRX |b E0217689

• 999 __ |t A |A gxr |a 20091221 08:57:11 |I gxr |i 20100428 09:31:43 |G gxr |g 20100428 09:31:4