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Three-dimensional dissipative stress space considering yield behavior in deviatoric plane

查看全文 作  者:YAO [1]YangPing;CUI [1]WenJie;WANG [1]NaiDong 高影响力作者 机构地区:[1]School of Transportation Science and Engineering,Beihang University高影响力机构 出  处:《Science China(Technological Sciences)》索引2013年第56卷第8期,共11页高影响力期刊 基  金:supported by the National Natural Science Foundation of China (Grants Nos. 11072016,51179003,11272031,51209002) 摘  要:Naturally deposited soils are always found in the complex three-dimensional stress state.Constitutive models developed for modeling the three-dimensional mechanical behavior of soils should obey the basic laws of thermo-mechanical principles.Based on the incremental dissipation function,a new deviatoric shift stress is derived and then introduced into the existing constitutive models to describe the yield behavior in the deviatoric plane for geomaterials.By adopting the proposed shift stress,the relationship between dissipative stress tensors and true stress tensors can be established.Therefore,the threedimensional plastic strain can be calculated reasonably through the associated flow rule in the three-dimensional dissipative stress space.At the same time,three methods that are conventionally adopted for generalizing constitutive models to model the three-dimensional stress-strain relationships are examined under the thermo-mechanical framework.The TS(transformed stress)method is shown to obey the thermo-mechanical rules and the TS space adopted in TS method is actually a translational three-dimensional dissipative stress space.However,it is illustrated that the other two approaches,the method of using failure criterion directly and the method of using g()function,violate the basic rules of thermo-mechanical theories although they may bring convenience and simplicity to numerical analysis for geotechnical engineering.Comparison between model predictions and experimental data confirms the validity of the proposed three-dimensional dissipative stress space. 关 键 词:三维应力状态 应力空间 屈服行为 偏平面 耗散 机械原理 本构模型 关联流动法则
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