Abstract

Roller compacted concrete (RCC) dams own a large number of horizontal construction layers, which can easily lead to weak joints among layers and generate interlayer joints with different scales to reduce the dam bearing capacity. In this study, extended finite element method (XFEM) is used to simulate crack propagation, the finite element description is first taken on the strong discontinuity. Subsequently, the displacement function of the crack-tip in the quadrilateral element and the geometric determination method of the crack-tip strengthening region are established. Afterwards, the discrete form of the governing equation is derived and the XFEM increment discretization method of the cohesive crack with the crack-tip reinforcement is proposed using the virtual node method to represent the discontinuity of the fracture element. These methods are validated through simulating mixed-mode cracking of one-sided notched asymmetric four-point bending beam. Eventually, the proposed methods are applied to RCC gravity dam to study the development rule and propagation path of the interlayer joints, so as to evaluate the effect of different lengths of the interlayer joints on the dam structural performance. The estimated critical values of dam deformation are helpful to prevent the dam failure during long term operation.

Highlights

  • Roller compacted concrete (RCC) dams are usually built in thin and horizontal lifts, which allow rapid construction and gain recognition for building new dams and rehabilitating existed dams

  • 5 of the 10 horizontal cracks on the RCC dam surface of the Fenhe reservoir two were located at the interlaminar junction [1]

  • This study was devoted to evaluate the effect of cohesive crack propagation in the fragile locations of RCC dams with the XFEM

Read more

Summary

Introduction

Roller compacted concrete (RCC) dams are usually built in thin and horizontal lifts, which allow rapid construction and gain recognition for building new dams and rehabilitating existed dams. (1) Crack penetration element: As the displacement field on both sides of the fracture surface jumps, the extended shape function ψj(x) [10] is ψj(x) = Nj(x)H[ f (x)]. When Equation (4) is used to construct the crack-tip shape function, it can represent the geometric discontinuity and the displacement discontinuity of the elements near the fracture. U, a and b are the element normal freedom degree vector, H function enhances the freedom vector and the crack-tip strengthened freedom degree vector, respectively. According to Equations (33) and (34), the partial derivative of the crack-tip strengthening function to (x1, y1) can be obtained as follows

XFEM Increment Discretization Simulation
XFEM Model and Material Parameters
Material Constitutive Relationships
Excess Water Level Method
Propagation Paths of the Interlayer Joints
The weakest interlayer surface located at 120 m elevation
The weak interlayer surface located in the dam heel
Conclusions
Full Text
Published version (Free)

Talk to us

Join us for a 30 min session where you can share your feedback and ask us any queries you have

Schedule a call