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A trinomial hypersurface' is a hypersurface that is defined by a single polynomial having 3 non-constant terms in it and no constant term. A disjoint-term trinomial hypersurface’ is a trinomial hypersurface whose
defining polynomial has the property that any 2 distinct terms in it have GCD
equal to 1. In this article, I provide an algorithm for computing the
Hilbert-Kunz function for any disjoint-term trinomial hypersurface in general,
over any field of arbitrary positive characteristic. However, I do not provide
any formula for the Hilbert-Kunz function.

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