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极图理论初探 被引量:1
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作者 王兴宇 《江汉学术》 1997年第6期7-10,共4页
本文讨论了图论中的极图理论问题,给出了极图理论的几点结论。
关键词 极图理论 K部
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环境与人互动的太极图模式 被引量:1
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作者 史海生 《华东理工大学学报(社会科学版)》 1994年第1期66-70,共5页
自从1972年在瑞典首都斯德哥尔摩召开人类环境会议和1992年在巴西召开环境与发展政府首脑会议以后,人们对环境问题越来越关心。关于环境与人的发展问题,本文侧重于用太极图发展模式来解释,并且探讨该模式与其它研究环境与人的发展问题... 自从1972年在瑞典首都斯德哥尔摩召开人类环境会议和1992年在巴西召开环境与发展政府首脑会议以后,人们对环境问题越来越关心。关于环境与人的发展问题,本文侧重于用太极图发展模式来解释,并且探讨该模式与其它研究环境与人的发展问题的方法论如系统论、耗散结构理论、唯物辩证法的对立统一规律之间的关系,力图用古老的方法以新颖的角度带给人们一个全新的认识。 展开更多
关键词 环境与人 模式 《太说》 八卦 耗散结构理论 极图理论 对立统一规律 发展问题 发展模式 阴和阳
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Theoretical prediction of forming limit diagram of AZ31 magnesium alloy sheet at warm temperatures 被引量:3
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作者 曹晓卿 徐平平 +1 位作者 樊奇 王文先 《Transactions of Nonferrous Metals Society of China》 SCIE EI CAS CSCD 2016年第9期2426-2432,共7页
A theoretical prediction on forming limit diagram(FLD) of AZ31 magnesium alloy sheet was developed at warm temperatures based on the M-K theory. Two different yield criteria of von Mises and Hill'48 were applied in... A theoretical prediction on forming limit diagram(FLD) of AZ31 magnesium alloy sheet was developed at warm temperatures based on the M-K theory. Two different yield criteria of von Mises and Hill'48 were applied in this model. Mechanical properties of AZ31 magnesium alloy used in the prediction were obtained by uniaxial tensile tests and the Fields-Backofen equation was incorporated in the analysis. In addition, experimental FLDs of AZ31 were acquired by conducting rigid die swell test at different temperatures to verify the prediction. It is demonstrated from a comparison between the predicted and the experimental FLDs at 473 K and 523 K that the predicted results are influenced by the type of yield criterion used in the calculation, especially at lower temperatures. Furthermore, a better agreement between the predicted results and experimental data for AZ31 magnesium alloy sheet at warm temperatures was obtained when Hill'48 yield criterion was applied. 展开更多
关键词 magnesium alloy forming limit diagram theoretical prediction yield criterion sheet warm forming
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Influence of material models on theoretical forming limit diagram prediction for Ti-6Al-4V alloy under warm condition 被引量:3
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作者 Nitin KOTKUNDE Sashank SRINIVASAN +2 位作者 Geetha KRISHNA Amit Kumar GUPTA Swadesh Kumar SINGH 《Transactions of Nonferrous Metals Society of China》 SCIE EI CAS CSCD 2016年第3期736-746,共11页
Forming limit diagram (FLD) is an important performance index to describe the maximum limit of principal strains that can be sustained by sheet metals till to the onset of localized necking. It offers a convenient and... Forming limit diagram (FLD) is an important performance index to describe the maximum limit of principal strains that can be sustained by sheet metals till to the onset of localized necking. It offers a convenient and useful tool to predict the forming limit in the sheet metal forming processes. In the present study, FLD has been determined experimentally for Ti?6Al?4V alloy at 400 °C by conducting a Nakazima test with specimens of different widths. Additionally, for theoretical FLD prediction, various anisotropic yield criteria (Barlat 1989, Barlat 1996, Hill 1993) and different hardening models viz., Hollomon power law (HPL), Johnson?Cook (JC), modified Zerilli–Armstrong (m-ZA), modified Arrhenius (m-Arr) models have been developed. Theoretical FLDs have been determined using Marciniak and Kuczynski (M?K) theory incorporating the developed yield criteria and constitutive models. It has been observed that the effect of yield model is more pronounced than the effect of constitutive model for theoretical FLDs prediction. However, the value of thickness imperfection factor (f0) is solely dependent on hardening model. Hill (1993) yield criterion is best suited for FLD prediction in the right hand side region. Moreover, Barlat (1989) yield criterion is best suited for FLD prediction in left hand side region. Therefore, the proposed hybrid FLD in combination with Barlat (1989) and Hill (1993) yield models with m-Arr hardening model is in the best agreement with experimental FLD. 展开更多
关键词 Ti-6Al-4V alloy yield criteria hardening model Marciniak and Kuczynski theory forming limit diagram
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