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Exact(28)
Such order is defined in accordance with the product risks.
For, the class of prestarlike functions of order is defined by (1.11).
For a function the Caputo derivative of fractional order is defined as (21).
The fractional order integral of the function of order is defined by (26).
The fractional (arbitrary) order integral of the function of order is defined by (2.2).
The Riemann-Liouville fractional integral of order is defined as (22).
Similar(31)
The GMM order was defined empirically.
The -Genocchi polynomials of order are defined as.
It is well known that the twisted -Bernoulli polynomials of order are defined as (1.3).
It is well known that the twisted Euler polynomials of order are defined as.
The th generalized -Euler polynomials of order,, are defined as (1.10).
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