  Zhang twists are a common tool for deforming graded algebras over a field in
a way that preserves important ring-theoretic properties. We generalize Zhang
twists to the setting of closed monoidal categories equipped with their
self-enriched structure. Along the way, we prove several key results about
algebraic structures in closed monoidal categories missing from the literature.
We use these to ultimately prove Morita-type results, showcasing when graded
algebras with equivalent categories of graded modules can be related by Zhang
twists.
