Cuspidal irreducible complex or l-modular representations of quaternionic forms of p-adic classical groups for odd p

Given a quaternionic form $$\textrm{G}$$ of p-adic classical group (p odd) we classify all cuspidal irreducible representations with coefficients in an algebraically closed field characteristic different from p. We prove two theorems: At first: Every representation is induced type, i.e. certain compact open subgroup , constructed $$\beta $$ -extension and finite group. Secondly show that intertwining types are up to equivalence conjugate under some element .