دانلود رایگان مقاله انگلیسی ورودی کار برای خاک های غیر اشباع با در نظر گرفتن اثرات متقابل - وایلی 2018

عنوان فارسی
ورودی کار برای خاک های غیر اشباع با در نظر گرفتن اثرات متقابل
عنوان انگلیسی
Work input for unsaturated soils considering interfacial effects
صفحات مقاله فارسی
0
صفحات مقاله انگلیسی
17
سال انتشار
2018
نشریه
وایلی - Wiley
فرمت مقاله انگلیسی
PDF
کد محصول
E8100
رشته های مرتبط با این مقاله
مهندسی کشاورزی، مهندسی عمران
گرایش های مرتبط با این مقاله
علوم خاک، ژئوتکنیک
مجله
مجله بین المللی برای روش های عددی و تحلیلی در ژئومکانیک - International Journal for Numerical and Analytical Methods in Geomechanics
دانشگاه
School of Civil Engineering - Beijing Jiaotong University - Beijing - China
کلمات کلیدی
استرس موثر، اثرات متقابل، خاک های غیر اشباع، ورودی کار
۰.۰ (بدون امتیاز)
امتیاز دهید
چکیده

Summary


In this research, the interfacial energy is taken into account in the deformation work for unsaturated soils. Based on porous media theory, the thermodynamic balance equations for each phase and the interface are used to derive the work input for unsaturated soils. The work input equation serves as the basis and starting point for the choice of stress state variables, based on which the conjugate stresses and strain increments are derived. The influences of the interfaces on the effective stress and the constitutive law for the liquid phase are then discussed based on the work input equation. The effective stress can be expressed as Bishop's type, and the effective stress parameter is shown to be a function of both the degree of saturation and the interfacial area. The constitutive law for the liquid phase under dynamic condition is also presented. The relationship among interfacial area, saturation, and capillary pressure is proposed to calculate the value of the effective stress. Experimental data obtained from literature are used to validate the proposed model equations. Results show that our findings are in accordance with the existing research. Unlike the phenomenal study, our research has a rigorous theoretical basis, which lays a foundation for further research of unsaturated soils considering the interfacial effects.

نتیجه گیری

6 | CONCLUSIONS


The choice of stress state variables has always played a central role in the description of unsaturated soil behavior, which should be based on scientific evidence. It is hence better to select the work‐conjugate variables contained in the work input equation derived from the thermodynamical energy balance equations. In this paper, the work input for unsaturated soils considering interfacial effects is proposed based on the porous media theory. Accordingly, the conjugate stresses and strain increments compliant with the work input equation can be obtained.


Based on the derived work input equation, the principle of effective stress of unsaturated soils and the constitutive law for liquids are discussed. The effective stress of unsaturated soils, conjugated with the displacement of the soil skeleton, is given in Equation 30. The surface tension is included and assumed to be a function of matric suction. The effective stress can be expressed in Bishop's type. It is shown that the effective stress parameter (Equation 34) is not simply equal to the degree of saturation, but relates to both saturation and the interfacial area.


The constitutive law for liquid phase under dynamic condition is presented based on the work input equation. It is indicated that the matric suction depends on both the history and the rate of change of saturation. Only when a new equilibrium is reached and the saturation does not change can the matric suction be equal to the capillary pressure. At equilibrium, a third variable, interfacial area, is added into the soil water characteristic equation. Traditional SWCC curve is in fact the projection of the pc ‐Sr‐awg surface on the pc ‐Sr plane. The interfacial area is very crucial to determine the value of effective stress, which can be calculated from the relationship among interfacial area, saturation, and capillary pressure. Simulation results show that our equations are in good agreement with existing experimental data.


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