| Summary: | The article is written with the objectives to introduce a multi-variable hybrid class, namely the Hermite⁻Apostol-type Frobenius⁻Euler polynomials, and to characterize their properties via different generating function techniques. Several explicit relations involving Hurwitz⁻Lerch Zeta functions and some summation formulae related to these polynomials are derived. Further, we establish certain symmetry identities involving generalized power sums and Hurwitz⁻Lerch Zeta functions. An operational view for these polynomials is presented, and corresponding applications are given. The illustrative special cases are also mentioned along with their generating equations.
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