No Title

Introduction

Equation to solve

Domain

Mesh

Initial condition

Boundary conditions

Calculations

Results

Animation

Links related to this case

• descript.pdf: PDF version of this web page
• descript.tex: LaTeX description
• cylbreak36.avi (31.4 MB): Animation file
• results.flv (2.7 MB): Flash animation file
• blockMeshDict: Mesh generating file
• initGauss10.C: Initial condition: C program
• transportProperties: Initial condition: Input parameters
• schrod1.C: C program
• transportProperties: Input parameters
• controlDict: Time and data input/output control
• schrod1.out: C program: Output

Links to other OpenFOAM cases

• aphi: Propagation of laser pulses in plasma
• beta1-1: Gross-Pitaevsku equation, unstable, large perturbation
• beta1-2: Gross-Pitaevsku equation, stable, small perturbation
• beta1-3: Gross-Pitaevsku equation, large non-linear term, small perturbation
• beta1-4: No Title
• beta2-1: Gross-Pitaevsku equation, Schrödinger version
• beta2-2: Gross-Pitaevsku equation, Schrödinger version (large non-linearity)
• beta2m-1: Gross-Pitaevsky equation, Schrödinger version, zero frequency
• beta2m-2: Gross-Pitaevsky equation, Schrödinger version, large frequency
• beta2m2d-1: Gross-Pitaevsku equation, Schrödinger version, 2D case, zero frequency
• beta2m2d-2: Gross-Pitaevsku equation, Schrödinger version, 2D case, large frequency, with offset
• beta2m2d-5a: Gross-Pitaevsku equation, Schrödinger version, 2D case, large frequency, nonzero "chirp"
• beta2m-3a: Gross-Pitaevsky equation, Schrödinger version, small frequency
• beta2m-3b: Gross-Pitaevsky equation, Schrödinger version, large frequency
• beta2m-5a: Gross-Pitaevsky equation, Schrödinger version, with "chirp"
• courant: Courant number
• cylbreak144: No Title
• cylbreak18: No Title
• cylbreak2d-12-512: Stability in presence of cubic non-linearity in two dimensions
• cylbreak2d-48-512: Stability in presence of cubic non-linearity in two dimensions
• cylbreak36: No Title
• cylbreak72: No Title
• cylbreak9: No Title
• cylsol1-18: No Title
• cylsol1-72: No Title
• cylsol1-9: No Title
• cylsol2-18: No Title
• cylsol2-36: No Title
• cylsol2-72: No Title
• cylsol2-9: No Title
• dumbbell1: Dumbbell shaped region (starting from larger cavity)
• dumbbell2: Dumbbell shaped region (starting from the axis)
• dumbbell3: Dumbbell shaped region (starting from smaller cavity)
• eps035: Ginzburg-Landau equation (2D case) for ϵ = 0.35
• eps040: Ginzburg-Landau equation (2D case) for ϵ = 0.40
• eps041: Ginzburg-Landau equation (2D case) for ϵ = 0.41
• eps042: Ginzburg-Landau equation (2D case) for ϵ = 0.42
• eps043: Ginzburg-Landau equation (2D case) for ϵ = 0.43
• eps044: Ginzburg-Landau equation (2D case) for ϵ = 0.44
• eps045: Ginzburg-Landau equation (2D case) for ϵ = 0.45
• eps046: Ginzburg-Landau equation (2D case) for ϵ = 0.46
• eps047: Ginzburg-Landau equation (2D case) for ϵ = 0.47
• eps048: Ginzburg-Landau equation (2D case) for ϵ = 0.48
• eps049: Ginzburg-Landau equation (2D case) for ϵ = 0.49
• eps050: Ginzburg-Landau equation (2D case) for ϵ = 0.50
• eps051: Ginzburg-Landau equation (2D case) for ϵ = 0.51
• eps052: Ginzburg-Landau equation (2D case) for ϵ = 0.52
• eps053: Ginzburg-Landau equation (2D case) for ϵ = 0.53
• eps054: Ginzburg-Landau equation (2D case) for ϵ = 0.54
• eps055: Ginzburg-Landau equation (2D case) for ϵ = 0.55
• eps056: Ginzburg-Landau equation (2D case) for ϵ = 0.56
• ginzburg2d050: No Title
• ginzburg2d055: No Title
• ginzburg2d060: No Title
• ginzburg2d445: No Title
• ginzburg3d30: No Title
• ginzburg3d35: No Title
• ginzburg3d40: No Title
• ginzburg3d45: No Title
• ginzburg3d50: No Title
• ginzburg3d55: No Title
• ginzburgl3d48m: No Title
• ginzburgl3d50: No Title
• ginzburgl3d50m: No Title
• ginzburgl3d52m: No Title
• ginzburgl3d54m: No Title
• heat: No Title
• plane72: No Title
• plane72arg: No Title
• sphere00: No Title
• sphere01: No Title
• sphere0m1: No Title
• sphere10: No Title
• sphere10b1: No Title
• sphere11: No Title
• sphere1m1: No Title
• spherem10: No Title