Hi,
There is a problem with your question.
Thermodynamicaly speaking, it is impossible to have a Poisson's ratio higher than 0.5 (included) or lower than -1 (excluded). If so, your material would have a non convex energy function.
The 0.5 maximum value is reached for incompressible material (such as rubber).
A Poisson's ratio higher would imply a negative lambda coefficient (First Lame coefficient) and a negative dilatation coefficient. It means that your material has a decreasing volume when heated and an increasing volume under pure compressive pression. Both are highly improbable.
If you insist with your 0.77 value, you will have to deal with an non convex energy, it means that your mechanical solution is not unique (for a single value of stress, several values of strain are solution or sideways). ABAQUS deals with that kind of problem with the explicit algorithm or a buckling analysis but I don't think there is a material that allow a 0.77 Poisson's ratio.