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Publikováno v:
Landscape Architecture, 1931 Jul 01. 21(4), 350-350.
Externí odkaz:
https://www.jstor.org/stable/44662168
Publikováno v:
International Journal of Infectious Diseases, Vol 103, Iss , Pp 298-299 (2021)
This is a brief report on an unusual observation regarding COVID-19 cases. The State of Hawaii is one of the most remote of the Pacific islands and the population is approximately 1.4 million. The racial and ethnic diversity is very high. For example
Externí odkaz:
https://doaj.org/article/6227afab731345cda0df54946aad43ef
Autor:
Kathryn E. Hare, L. Thomas Ramsey
Publikováno v:
Canadian Mathematical Bulletin. 59:521-527
A subset E of a discrete abelian group is called ϵ-Kronecker if all E-functions of modulus one can be approximated to within ϵ by characters. E is called a Sidon set if all bounded E-functions can be interpolated by the Fourier transform of measure
Autor:
Kathryn E. Hare, L. Thomas Ramsey
Publikováno v:
Acta Scientiarum Mathematicarum. 82:509-518
We prove that every infinite, discrete abelian group admits a pair of $I_0$ sets whose union is not $I_0$. In particular, this implies that every such group contains a Sidon set that is not $I_{0}$.
Autor:
L. Thomas Ramsey, Kathryn E. Hare
Publikováno v:
Experimental Mathematics. 23:414-422
We prove that for every positive integer d and for all θ ∈ {0, 1/2}d − 1, there is at least one real number x such that where ⟨u⟩ is the distance from u to the set of integers. The bound 1/2 − 1/d is best possible and is necessary for θ =
Autor:
Kathryn E. Hare, L. Thomas Ramsey
Publikováno v:
Colloquium Mathematicum. 130:39-49
Publikováno v:
Вестник Томского государственного университета. Философия. Социология. Политология.
Рассматривается проблема взаимного влияния философских построений Л. Витгенштейна и Ф.П. Рамсея в области практической философии. Пока
Autor:
Kathryn E. Hare, L. Thomas Ramsey
Publikováno v:
Journal of Fourier Analysis and Applications. 18:326-366
A set of integers S is called e-Kronecker if every function on S of modulus one can be approximated uniformly to within e by a character. The least such e is called the e-Kronecker constant. We transform the problem of calculating e-Kronecker constan
Autor:
Han, Chengyin1,2,3 (AUTHOR), Lu, Bo1,2,3 (AUTHOR), Lee, Chaohong1,2,3 (AUTHOR) chleecn@szu.edu.cn
Publikováno v:
Advances in Physics: X. Dec2024, Vol. 9 Issue 1, p1-25. 25p.