Estimation of delta-contaminated density of the random intensity of Poisson data
In the present paper, we constructed an estimator of a delta contaminated mixing density function $g(\lam)$
of an intensity $\lambda$ of the Poisson distribution.
The estimator is based on an expansion of the continuous portion $g_0(\lambda)$ of the unknown pdf over an overcomplete dictionary
with the recovery of the coefficients obtained as the solution of an optimization problem with Lasso penalty.






