Demonstrates the properties of new Pochhammer matrix functions in fractional differential equations, suggesting innovative computational methods.
In this study, we introduce the two‐parameter Pochhammer matrix function. Notably, we establish the ( p , k ) Pochhammer matrix symbol as a key new construct for our generalizations. Furthermore, we construct gamma and beta matrix functions of two parameters and prove properties similar to their classical counterparts. Additionally, we define the ( p , k ) Mittag‐Leffler matrix function, exploring its fundamental properties, computation methods, and practical applications in solving systems of linear fractional differential equations.
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Al–Sheikh et al. (2026) studied this question.
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