Abstract
The most diffusion algorithms based on the mean square error (MSE) criterion generally have good performance in the presence of Gaussian noise, however suffer from performance deterioration under non-Gaussian noises. To combat non-Gaussian noises, a diffusion minimum kernel risk sensitive mean p-power loss (DMKRSP) algorithm is first designed using a generalized robust kernel risk sensitive mean p-power loss (KRSP) criterion combined with stochastic gradient descent (SGD). Then, due to more error information than SGD, the adaptive gradient (Adagrad) is used in DMKRSP to generate a diffusion Adagrad minimum kernel risk sensitive mean p-power loss (DAMKRSP) algorithm. Finally, the theoretical analysis of DMKRSP and DAMKRSP is presented for steady-state performance analysis. Simulations on system identification show that both DMKRSP and DAMKRSP are superior to other classical algorithms in term of robustness and filtering accuracy.
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