! Simple 2d linear elasticity bending problem. ! Here the monolithic matrix is split into a block matrix ! and then the block matrix strategy is used to solve it. Header CHECK KEYWORDS Warn Mesh DB "." "square" Include Path "" Results Directory "" End Simulation Max Output Level = 5 Coordinate System = "Cartesian" Coordinate Mapping(3) = 1 2 3 Simulation Type = "Steady State" Steady State Max Iterations = 1 Steady State Min Iterations = 1 Output Intervals = 1 Post File = "case.vtu" End Constants Gravity(4) = 0 -1 0 9.82 Stefan Boltzmann = 5.67e-08 End Body 1 Name = "Body1" Equation = 1 Material = 1 Body Force = 1 End Equation 1 Name = "Both" Active Solvers(1) = 1 End Solver 1 Block Solver = Logical True Equation = "lin.elast" Optimize Bandwidth = False Linear System Scaling = False Procedure = "StressSolve" "StressSolver" Variable = String "Disp" Variable DOFs = Integer 2 Calculate Stresses = False Displace Mesh = Logical False ! Linear System Save = Logical True Steady State Convergence Tolerance = 1.0e-05 Nonlinear System Relaxation Factor = Real 1.0 Nonlinear System Max Iterations = Integer 1 Nonlinear System Max Stepsize Tests = Integer 5 Nonlinear System Convergence Tolerance = Real 1.0e-6 Nonlinear System Convergence Measure = String solution ! This doesn't really work for coupled systems most often ! Nonlinear System Linesearch = Logical True ! Nonlinear System Linesearch Linear = Logical True Linear System Solver = "iterative" Linear System Refactorize = False Linear System Convergence Tolerance = 1e-2 Linear System Iterative Method = BiCGStab Linear System Max Iterations = 500 Linear System Residual Output = 20 Linear System Preconditioning = Ilu0 Linear System Block Method = "other" Outer: Linear System Solver = "Iterative" Outer: Linear System Convergence Tolerance = 1e-7 Outer: Linear System Iterative Method = GCR Outer: Linear System Symmetric = True Outer: Linear System GCR Restart = 25 Outer: Linear System Residual Output = 1 Outer: Linear System Max Iterations = 500 End Material 1 Name = "Ideal" Youngs modulus = 1 Poisson Ratio = 0.35 Density = 1.0 End Body Force 1 Name = "bodyforce" Stress BodyForce 1 = Real 0.0 Stress BodyForce 2 = Real -1.0 End Boundary Condition 1 Target Boundaries(2) = 1 2 Disp 1 = Real 0 Disp 2 = Real 0 End Solver 1 :: Reference Norm = Real 6.0902829 RUN