Kevin G. Hare, Ph.D.
Affiliations: | 2002 | Simon Fraser University, Burnaby, British Columbia, Canada |
Area:
MathematicsGoogle:
"Kevin Hare"Parents
Sign in to add mentor| Peter Borwein | grad student | 2002 | Simon Fraser | |
| (Pisot numbers and the spectra of real numbers.) | ||||
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Publications
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| Hare KG, Jankauskas J. (2020) On Newman and Littlewood polynomials with prescribed number of zeros inside the unit disk Ieee Communications Magazine. 1 |
| Hare KE, Hare KG, Simms G. (2020) Corrigendum to “Local dimensions of measures of finite type III – Measures that are not equicontractive” [J. Math. Anal. Appl. 458 (2) (2018) 1653–1677] Journal of Mathematical Analysis and Applications. 483: 123550 |
| Hare KG, Hodges PW. (2019) Applications of Integer Semi-Infinite Programing to the Integer Chebyshev Problem Experimental Mathematics. 1-7 |
| Hare KG, Mossinghoff MJ. (2019) Most Reinhardt polygons are sporadic Geometriae Dedicata. 198: 1-18 |
| Hare KG, Sidorov N. (2018) Open maps: small and large holes with unusual properties Arxiv: Dynamical Systems. 38: 5883-5895 |
| Clark L, Hare KG, Sidorov N. (2018) The baker’s map with a convex hole Nonlinearity. 31: 3174-3202 |
| Hare KG, Saunders JC. (2018) On (a,b) pairs in random Fibonacci sequences Journal of Number Theory. 190: 352-366 |
| Hare KE, Hare KG, Simms G. (2018) Local dimensions of measures of finite type III — Measures that are not equicontractive Journal of Mathematical Analysis and Applications. 458: 1653-1677 |
| Hare KG, Masáková Z, Vávra T. (2018) On the spectra of Pisot-cyclotomic numbers Letters in Mathematical Physics. 108: 1729-1756 |
| Hare KE, Hare KG, Troscheit S. (2018) Local dimensions of random homogeneous self‐similar measures: strong separation and finite type Mathematische Nachrichten. 291: 2397-2426 |