傲梅成尘香如故

出版时间：2012-6-4  出版社：北方交通大学  作者：愫影  
Tag标签：无  

内容概要

他，叱咤一方的北平少帅，
她，上海司令的掌上明珠；
他步步为营，为得她不择手段，
她固执得飞蛾扑火，玉石俱焚；
一场偶然的飞行比赛，
引来数年的纠葛牵挂；
当她决绝而去之时，
却发现原来竟是他！
十里洋场，软香风里，战火纷飞，喊杀震天，诸侯争霸，
可若繁华落尽，她与他又该何去何从。
她站在他的枪口前，“袁尘，你要是敢碰沈淙泉一下，我就死在你面前！”
金戈铁马，狼烟滚滚，他却单膝跪下，“我好像从未向你求过婚，不知今日玎珂小姐可愿嫁给我？”
她叫玎珂，玎珂美玉。
他是袁尘，门前尘埃。
她恨不能与他同归于尽，
却终是碾玉成尘，生死不离。

书籍目录

序 前言 薄壳理论 具有任意闭口截面的中长柱壳的应力状态和解法分类 边界条件对受液压作用圆柱壳稳定性的影响 弹塑性裂尖场 理想塑性介质中裂纹定常扩展的弹塑性场 裂纹起始扩展的弹塑性场 The asymptotic near-tip solution for mode-Ⅲ crack in steady growth in power hardening media Near-tip dynamic fields for a crack advancing in a power-law elastic-plastic material: modes Ⅰ，ⅡandⅢ Mode Ⅱ dynamic fields near a crack tip growing in an elastic-perfectly-plastic solid Asymptotic dynamic solution to the mode-Ⅰ propagating crack-tip field The asymptotic solution to the dynamic crack-tip field in a strain-damage material Plane stress dynamic plastic field near a propagating crack tip Further study on strain singularity behavior of moving cracks in elastic-viscoplastic materials Near tip quasi-static crack growth behavior in strain hardening and softening material Damage field near a stationary crack tip Logarithm strain singularity at tip of mode Ⅰ growing crack in elastic and perfectly-plastic material Exponential stress and strain singularity at tip of mode Ⅰ growing crack in power hardening plastic material Stress and strain field near tip of mode Ⅲ growing crack in materials with creep behavior Near tip field for pseudo mode Ⅱ crack growth: power law hardening material Pseudo plane stress mode Ⅱ crack growth in plastic materials（附部分手稿） Pseudo plane stress plastic field for mode Ⅰ crack growth（附部分手稿） 复合材料细观断裂力学 Microcrack damage Debonding along the interface of composites Fracture of fiber-reinforced materials Damage theory of materials with microstructure Damage modelling of fiber reinforced composites A fracture model of reinforced concrete Analysis for enhancement of composite resistance to matrix cracking and interfacial debonding with rubber-coated reinforcement A theoretical analysis of stress concentrations in gels containing spherical fillers Analysis on interface damage of fiber reinforced composites under cyclic load Energy release rate for interface debonding with prestress and friction 橡胶材料大变形裂纹问题 Large strain field near an interface crack tip The crack tip field in a rubber sheet Notch-tip fields in rubber-like materials under tension and shear mixed load Large deformation field near a crack tip in rubber-like material Analytical solution to a notch tip field in rubber-like materials under tension Interface crack tip field in a kind of rubber materials Analysis of the interface crack for rubber-like materials 橡胶材料大变形Boussinesq问题 Large strain analysis of a rubber wedge compressed by a line load at its tip Asymptotic analysis of the nonlinear Boussinesq problem for a kind of incompressible rubber material（compression case） 橡胶材料和刚性楔体的接触问题 Large deformation contact of a rubber notch with arigid wedge The contact problem of a rubber half-space dented by arigid cone apex 其他论文 A constitutive relationship for gels under large compressive deformation A theoretical analysis of the strength of composite gels with rigid filler particles A special mechanical behavior of gels and its micro mechanism Degeneration character of gels under cyclic loading and its constitutive relation A new description of the stress state at a point with applications 弹性大变形的余能原理… 一篇未完成的论文的部分手稿 论著列表 诗词•谜语 高玉臣年表

章节摘录

版权页：   插图：   Abstract: The dynamic elastic-plastic field near a crack tip running in a strain-damage material is investigated.The medium is assumed to obey the J2 flow theory and the damage rule is given asymptotically in a form like power-law strain softening. For the plane strain problem the constitutive relation is derived and much simplified for the case of Poisson's ratio v=1/2.The asymptotic equations of the dynanuc elasticplastic field are given and solved for mode Ⅰ crack. The displacements, strains and stresses are expanded in series ofln r/R; therefore the asymptotic behaviour of the field is revealed.The results show that at the crack tip the strain possesses the logarithmic singularity （ln r/R）δ while the stress is like （ln r/R ）-nδ. 1. Introduction The singularity of stress and strain surrounding a crack tip concerns the fracture criterion to a great extent. Therefore the elastic-plastic field near a crack tip becomes an important, but complicated problem in fracture mechanics. The feature of field depends not only on the type of crack but also on the materials. For linear elastic materials, regardless of whether the crack is a stationary one or a running one, the crack-tip field always possesses singularity of r-1/2 ,r denoting the distance to the crack tip. For perfectly elastic-plastic material, the stress is bounded near the crack tip, while the singularity of strain depends on the nature and the mode of the crack.In the case of a stationary crack, the strain possesses singularity of r-1.In the case of quasi-static growing cracks, the strain possesses logarithmic singularities. Chitaley and McClintock（1） obtai.ed thea（ln r/R）2 singularity for mode Ⅲ crack. Using the Tresca yield condition,Slepyan（2）obtained the singularity of In r/R for mode Ⅰ crack and singularity of （ln r/R ）2 for mode Ⅲ crack.Using Mises yield condition, Gao（3） obtained the singularity of In r/R for mode Ⅰ crack.Rice（4） obtained the same result with（3）.As for the dynamic crack, the uniform singularity of In r/R for mode Ⅰ, Ⅱ, Ⅲ problems was obtained by Gao and Nemat-Nasser（5-6）.

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《傲梅成尘香如故:高玉臣学术文选》由北京交通大学出版社出版。