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We introduce some properties and results for trans-Sasakian structures on indefinite Finsler manifolds in this paper. These structures are established on the 〖 (M⁰) 〗ʰ and 〖 (M⁰) 〗ᵛ vector subbundles where M is an (2n+1) dimensional C^∞ manifold, M⁰ is a non-empty open submanifold of TM. F^* is the fundamental Finsler function and〖 F〗^ (2n+1) = (M, M⁰, F^*) is an indefinite Finsler manifold. Furthermore, we give some formulas for α-Sasakian and β-Kenmotsu Finsler manifolds with pseudo-Finsler metric.
SAĞLAMER et al. (Mon,) studied this question.