DECOMPOSITION OF A CONTINUOUS FUNCTION-KERNEL
We decompose a continuous function-kernel G satisfying the domination principle into the regular part Ν and the singular part H. Further we show that Ν satisfies the domination principle and for every μ Ε M* the potential Νμ is balayable to any closed set. This problem has been considered by M. Ito [5] for a convolution kernel and by F. Hirsch Γ3] for a kernel on an abstract measure space. AMS-Class if ication : 31D-05