
A remarkably large number of polynomials and their extensions have been presented and studied. In this paper, we consider a new type of degenerate Changhee–Genocchi numbers and polynomials which are different from those previously introduced by Kim. We investigate some properties of these numbers and polynomials. We also introduce a higher-order new type of degenerate Changhee–Genocchi numbers and polynomials which can be represented in terms of the degenerate logarithm function. Finally, we derive their summation formulae.
higher-order degenerate Changhee–Genocchi polynomials and numbers, QA1-939, degenerate Genocchi polynomials and numbers, degenerate Changhee–Genocchi polynomials, degenerate Genocchi polynomials and numbers; degenerate Changhee–Genocchi polynomials; higher-order degenerate Changhee–Genocchi polynomials and numbers; Stirling numbers, Mathematics, Stirling numbers
higher-order degenerate Changhee–Genocchi polynomials and numbers, QA1-939, degenerate Genocchi polynomials and numbers, degenerate Changhee–Genocchi polynomials, degenerate Genocchi polynomials and numbers; degenerate Changhee–Genocchi polynomials; higher-order degenerate Changhee–Genocchi polynomials and numbers; Stirling numbers, Mathematics, Stirling numbers
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