Convergence of the fixed-point iteration for the Bass Local Volatility model
via ZoomSpeaker Dr. Gudmund Pammer, Dept. of Mathematics, ETH Zürich Abstract: The Bass local volatility model introduced by Backhoff-Veraguas–Beiglböck–Huesmann–Källblad is a Markov model perfectly calibrated to vanilla options at finitely many maturities, that approximates the Dupire local volatility model. Conze and Henry-Labordère show that its calibration can be achieved by solving a fixed-point nonlinear integral equation. […]