Computers and Structures

Addition to the paper.

This data includes the entire code-base for the examples specified in the associated article. The reader can refer to the "README" file for installation instructions.

Finite element mesh, rigid block model coordinates and rigid block CAD models of numerical case study

Transfer Learning Gaussian Process Regression Surrogate Model

fenics_optim is a Python library that aims at providing a simple user interface in FEniCS for solving convex optimization problems. In particular, it relies on the Mosek mathematical programming library. In particular, Mosek is a state-of-the art solver for linear programming (LP), convex quadratic programming (QP), second-order conic programming (SOCP) and semi-definite programming (SDP). The project can be accessed at https://gitlab.enpc.fr/navier-fenics/fenics-optim Documentation is available here https://fenics-optim.readthedocs.io

Corresponding Journal Paper: Predicting shear failure in reinforced concrete members using a three-dimensional peridynamic framework These files contain the raw numerical output used to create Figures 12 to 18. Load-Deflection Graphs: - each file contains the following data in column format [Load (N), Deflection (mm)] >> Stuttgart_Beam_3_normal_mesh.txt >> Stuttgart_Beam_3_fine_mesh.txt >> Stuttgart_Beam_5_normal_mesh.txt >> Stuttgart_Beam_5_fine_mesh.txt >> Stuttgart_Beam_7_normal_mesh.txt >> Stuttgart_Beam_7_fine_mesh.txt Numerical Fracture Patterns: - each file contains the following data in column format [Node ID, undeformed coordinates (XYZ), deformed coordinates (XYZ), damage] >> Stuttgart_Beam_1_normal_mesh_damage.txt >> Stuttgart_Beam_2_normal_mesh_damage.txt >> Stuttgart_Beam_3_normal_mesh_damage.txt >> Stuttgart_Beam_3_fine_mesh_damage.txt >> Stuttgart_Beam_4_normal_mesh_damage.txt >> Stuttgart_Beam_5_normal_mesh_damage.txt >> Stuttgart_Beam_5_fine_mesh_damage.txt >> Stuttgart_Beam_6_normal_mesh_damage.txt >> Stuttgart_Beam_7_normal_mesh_damage.txt >> Stuttgart_Beam_7_fine_mesh_damage.txt >> Stuttgart_Beam_8_normal_mesh_damage.txt >> Stuttgart_Beam_10_normal_mesh_damage.txt

An implementation of the axisymmetric semi-analytical finite element method based on the publication: Kalkowski MK et al. Axisymmetric semi-analytical finite elements for modelling waves in buried/submerged fluid-filled waveguides. Comput Struct (2017), https://doi.org/10.1016/j.compstruc.2017.10.004