Zobrazeno 1 - 10
of 190
pro vyhledávání: '"Thomas A. Hogan"'
Publikováno v:
Urology Case Reports, Vol 50, Iss , Pp 102421- (2023)
CHEK2 mutations have been noted in bone, brain, breast, colon, lung, thyroid, and prostate cancer. Although now reported in both clear cell and non-clear cell renal cancer, we have not found CHEK2 2 mutations reported in the papillary type II subtype
Externí odkaz:
https://doaj.org/article/bf746fd66d874f5dbabc64202bf62f77
Autor:
Thomas P. Hogan
Publikováno v:
Criminology & Public Policy. 22:87-96
Publikováno v:
The European Journal of Comparative Economics, Vol 15, Iss 2, Pp 293-314 (2018)
Many economists, including former Federal Reserve chairman Ben Bernanke, believe that the gold standard generates poor economic outcomes including output volatility, price instability, financial panics, the spread of recessions via the exchange rate,
Externí odkaz:
https://doaj.org/article/c10004c8359c45db85aaa6504578526c
Autor:
Thomas L. Hogan
Publikováno v:
SSRN Electronic Journal.
Autor:
Aleksandr Y. Aravkin, Krithika Manohar, Steven L. Brunton, Jennifer Klemisch, J. Nathan Kutz, Nicholas Goebel, James Buttrick, Kristi A. Morgansen, Darren McDonald, Jeffrey Poskin, Adriana W. Blom-Schieber, Thomas A. Hogan
Publikováno v:
AIAA Journal. :1-26
Data science, and machine learning in particular, is rapidly transforming the scientific and industrial landscapes. The aerospace industry is poised to capitalize on big data and machine learning, which excels at solving the types of multi-objective,
Publikováno v:
Professional Psychology: Research and Practice. 52:186-189
Publikováno v:
Applied Measurement in Education. 34:75-84
Buros’ Mental Measurements Yearbook (MMY) has provided professional reviews of commercially published psychological and educational tests for over 80 years. It serves as a kind of conscience for th...
Autor:
Thomas L. Hogan
Publikováno v:
The Review of Austrian Economics. 35:271-274
Publikováno v:
Polytopes and Discrete Geometry. :57-70
This paper discusses Tverberg-type theorems with coordinate constraints (i.e., versions of these theorems where all points lie within a subset $S \subset \mathbb{R}^d$ and the intersection of convex hulls is required to have a non-empty intersection