In algebraic geometry, a Kuga fiber variety, introduced by Kuga (1966), is a fiber space whose fibers are abelian varieties and whose base space is an arithmetic quotient of a Hermitian symmetric space.

• Kuga, Michio (1966), "Fiber varieties over a symmetric space whose fibers are abelian varieties", Algebraic Groups and Discontinuous Subgroups (Proc. Sympos. Pure Math., Boulder, Colo., 1965), Providence, R.I.: American Mathematical Society, pp. 338–346, MR 0206168
• Satake, Ichirô (1980), Algebraic structures of symmetric domains, Kanô Memorial Lectures, vol. 4, Tokyo: Iwanami Shoten, MR 0591460

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