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- W1656866472 abstract "If one looks back the classical proof (cf. Carlitz [4]) of the reciprocity law for Dedekind sums in order to construct q -analogue of Dedekind sums which also have the reciprocity law, one can soon see that the following elementary equation is essential in the proof: for any distinct complex numbers u and v , where means the generating function of Euler numbers associated to u . So we must extend the above equation to the generating function of q -Euler numbers for our purpose." @default.
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- W1656866472 title "A construction of <i>q</i>-analogue of Dedekind sums" @default.
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- W1656866472 doi "https://doi.org/10.1017/s002776300000413x" @default.
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