Meander Cutoff (2D): Curvature-Field Spacetime Diagram
2D field simulator of curvature-driven river meander migration: instead of an orbiting 3D channel ribbon, the Ikeda-Parker-Sawyer excess-velocity equation is solved as an Eulerian finite-difference field on a fixed downstream grid and shown both as a live channel-corridor graph and as a scrolling spacetime (Hovmoller) diagram of curvature history.
This is a 2D-native counterpart to the 3D meander-migration simulator: the same curvature-driven Ikeda–Parker–Sawyer excess-velocity mechanism, solved as a fixed-grid Eulerian finite-difference field rather than a moving Lagrangian marker chain. The upper panel draws the channel corridor as a live function graph z(x) with point-bar and cutbank shading; the lower panel is a scrolling curvature spacetime (Hovmöller) diagram that reveals how bends drift downstream over simulated centuries — something no single plan-view snapshot can show. Adjust the migration rate, the curvature-lag filter length, and the sediment deposition rate, then watch sinuosity and cutoff count evolve as tight lobes reach the channel's own cutoff threshold and get stranded as oxbow scars.
2D field simulator of curvature-driven river meander migration: instead of an orbiting 3D channel ribbon, the Ikeda-Parker-Sawyer excess-velocity equation is solved as an Eulerian finite-difference field on a fixed downstream grid and shown both as a live channel-corridor graph and as a scrolling spacetime (Hovmoller) diagram of curvature history.
2D · HTML5 Canvas 2D · 60 FPS target · runs fully client-side, no install