Abstract
In this paper, the constrained dispersionless BKP hierarchy are given by restricting the formal Laurent series ℒ of the dispersionless BKP hierarchy to ℒ=k+μ(t)k−ρ(t)+μ(t)k+ρ(t). Its additional symmetries are given by introducing vital formal Laurent series 𝒴2n+1. The additional flows form the nonabelian ℤ-grading Lie algebra. Furthermore, the additional flows acting on μ(t) and ρ(t) are presented.
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