Irreducible holonomy algebras of odd Riemannian supermanifolds

Possible irreducible holonomy algebras $\text{g}\subset \text{sp}(2m,\text{Real})$ of odd Riemannian supermanifolds and irreducible subalgebras $\text{g}\subset \text{gl}(n,\text{Real})$ with non-trivial first skew-symmetric prolongations are classified. An approach to the classification of some classes of the holonomy algebras of Riemannian supermanifolds is discussed.