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Author [ Title(Desc)] Type Year
M
Borwein, P. , Hare, K. G. , & Mossinghoff, M. J. . (2004). The Mahler measure of polynomials with odd coefficients. Bull. London Math. Soc., 36(3), 332–338. doi:10.1112/S002460930300287X
Bell, J. P. , Coons, M. , & Hare, K. G. . (2014). The minimal growth of a k-regular sequence. Bull. Aust. Math. Soc., 90(2), 195–203. doi:10.1017/S0004972714000197
Hare, K. G. , & Sidorov, N. . (Accepted). The Minkowski sum of linear Cantor sets. Acta Arithmetica. Retrieved from https://arxiv.org/abs/2210.07671 table.txt
Hare, K. G. , & Smyth, C. J. . (2006). The monic integer transfinite diameter. Math. Comp., 75(256), 1997–2019 (electronic). doi:10.1090/S0025-5718-06-01843-6 p22_table.pdf
Hare, K. G. . (2005). More on the total number of prime factors of an odd perfect number. Math. Comp., 74(250), 1003–1008 (electronic). doi:10.1090/S0025-5718-04-01683-7
Hare, K. G. . (2010). More variations on the Sierpinski sieve. Canad. J. Math., 62(3), 543–562. doi:10.4153/CJM-2010-036-3 maple_code_for_computing_ifs.txt
Hare, K. G. , & Mossinghoff, M. J. . (2019). Most Reinhardt polygons are sporadic. Geometriae Dedicata, 198(1), 1--18. Retrieved from https://doi.org/10.1007/s10711-018-0326-5
Chan, D. H. - Y. , & Hare, K. G. . (2014). A multi-dimensional analogue of Cobham’s theorem for fractals. Proc. Amer. Math. Soc., 142(2), 449–456. doi:10.1090/S0002-9939-2013-11843-5
Hare, K. G. , & Sidorov, N. . (2015). Multidimensional self-affine sets: non-empty interior and the set of uniquenes. Studia Math., 229, 223-232. Retrieved from http://arxiv.org/abs/1506.08714
Hare, K. G. . (1999). Multisectioning, Rational Poly-Exponential Functions and Parallel Computation (Masters thesis). April, Simon Fraser University. masters.pdf
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Hare, K. G. , & Mossinghoff, M. J. . (2014). Negative Pisot and Salem numbers as roots of Newman polynomials. Rocky Mountain J. Math., 44(1), 113–138. doi:10.1216/RMJ-2014-44-1-113
Hare, K. G. . (2007). New techniques for bounds on the total number of prime factors of an odd perfect number. Math. Comp., 76(260), 2241–2248 (electronic). doi:10.1090/S0025-5718-07-02033-9 p20_opn.tar.gz
Hare, K. G. , & Jankauskas, J. . (2021). On Newman and Littlewood polynomials with prescribed number of zeros inside the unit disk. Math of Computation, 90(328), 831--870. Retrieved from https://doi.org/10.1090/mcom/3570
Caldwell, J. W. , Hare, K. G. , & Tomáš, T. . (Accepted). Non-expansive matrix number systems with bases similar to certain Jordan blocks. Journal of Combinatorial Theory, Series A. Retrieved from https://arxiv.org/abs/2110.11937
Borwein, P. , & Hare, K. G. . (2003). Non-trivial quadratic approximations to zero of a family of cubic Pisot numbers. Trans. Amer. Math. Soc., 355(12), 4767–4779. doi:10.1090/S0002-9947-03-03333-6
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Hare, K. G. , & Sidorov, N. . (2018). Open maps: small and large holes with unusual properties. Discrete and Continuous Dynamical Systems, 38(11), 5883--5895. Retrieved from http://aimsciences.org/article/doi/10.3934/dcds.2018255
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Hare, K. G. , McKinnon, D. , & Sinclair, C. D. . (2009). Patterns and periodicity in a family of resultants. J. Théor. Nombres Bordeaux, 21(1), 215–234. Retrieved from http://jtnb.cedram.org/item?id=JTNB_2009__21_1_215_0
Hare, K. G. . (2002). Perfect <k,r>-Latin squares. Ars Combin., 63, 311–318.
Hare, K. G. . (2002). Pisot numbers and the Spectra of Real numbers. May, Simon Fraser University. phd.pdf
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Hare, K. E. , Hare, K. G. , & Troscheit, S. . (2020). Quasi-doubling of self-similar measures with overlaps. Journal of Fractal Geometry, 7(3), 233-270. Retrieved from https://doi.org/10.4171/JFG/91

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