In this paper we present a multi-parameter regularization approach for solving
nonlinear ill-posed problems when a 'vector' of data is given. Based on the the
convergence analysis for nonlinear Tikhonov regularization we show stability
and convergence of the method. Additionally we prove convergence rates results
by using Bregman distances and suggest a numerical algorithm for solving the
underlying minimization problem in an efficient way. The advantage of
considering multi-parameter regularization approaches is illustrated by an
example arising in mathematical finance.