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Blockhuis, A., Ball, S., Brouwer, A.E., Storme, L. and Szonyi, T. (1999) On the Number of Slopes of the Fraph of a Function Defined on a Finite Field. Journal of Combinatorial Theory, Series A, 86, 187-196.
https://doi.org/10.1006/jcta.1998.2915
has been cited by the following article:
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TITLE:
Derivatives over Certain Finite Rings
AUTHORS:
Soud K. Mohamed
KEYWORDS:
Relations, Derivatives, Directions
JOURNAL NAME:
Open Access Library Journal,
Vol.4 No.12,
December
20,
2017
ABSTRACT: We introduce a derivative of a relation over the ring of integers modulo an odd number which is based on the very fundamental concepts which helped in the evolution of derivative of a function over the real number field, namely slope. Then, for a prime field GF(p), we use the derivatives to construct an algo-rithm that find all the directions, in the sense of Redei [1], of graphs of certain exponential relations over R.