Article
Additive Bases of Positive Integers and Related Problems
Authors
Abstract
Let A be an infinite set of nonnegative integers and let k2 be an integer. We investigate the relation between the number of representations of an integer n by sums of the form a1 + · · · + ak, where a1, . . . , ak ∈ A, and the size of A. Some related problems are also considered.
Keywords
Additive basis, sumset, square of a polynomial.
Citation
Dubickas, A. (2008). Additive bases of positive integers and related problems. Uniform Distribution Theory, 3(2), 81–90.
A. Dubickas, “Additive bases of positive integers and related problems,” Uniform Distribution Theory, vol. 3, no. 2, pp. 81–90, 2008.
Dubickas A. Additive bases of positive integers and related problems. Uniform Distribution Theory. 2008;3(2):81–90.
Dubickas, A. (2008), ‘Additive bases of positive integers and related problems’, Uniform Distribution Theory, 3(2), pp. 81–90.
Dubickas, Arturas. “Additive Bases of Positive Integers and Related Problems.” Uniform Distribution Theory, vol. 3, no. 2, 2008, pp. 81–90.
Dubickas, Arturas. “Additive Bases of Positive Integers and Related Problems.” Uniform Distribution Theory 3, no. 2 (2008): 81–90.
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Published by: Engineering Journals
