CA II H and K filter photometry on the UVBY system. I - The standard system

1991 ◽  
Vol 101 ◽  
pp. 1902 ◽  
Author(s):  
Barbara J. Anthony-Twarog ◽  
Bruce A. Twarog ◽  
John B. Laird ◽  
Don Payne
1966 ◽  
Vol 24 ◽  
pp. 170-180
Author(s):  
D. L. Crawford

Early in the 1950's Strömgren (1, 2, 3, 4, 5) introduced medium to narrow-band interference filter photometry at the McDonald Observatory. He used six interference filters to obtain two parameters of astrophysical interest. These parameters he calledlandc, for line and continuum hydrogen absorption. The first measured empirically the absorption line strength of Hβby means of a filter of half width 35Å centered on Hβand compared to the mean of two filters situated in the continuum near Hβ. The second index measured empirically the Balmer discontinuity by means of a filter situated below the Balmer discontinuity and two above it. He showed that these two indices could accurately predict the spectral type and luminosity of both B stars and A and F stars. He later derived (6) an indexmfrom the same filters. This index was a measure of the relative line blanketing near 4100Å compared to two filters above 4500Å. These three indices confirmed earlier work by many people, including Lindblad and Becker. References to this earlier work and to the systems discussed today can be found in Strömgren's article inBasic Astronomical Data(7).


2006 ◽  
Vol 71 (1) ◽  
pp. 203-216 ◽  
Author(s):  
Ermek S. Nurkhaidarov

In this paper we study the automorphism groups of countable arithmetically saturated models of Peano Arithmetic. The automorphism groups of such structures form a rich class of permutation groups. When studying the automorphism group of a model, one is interested to what extent a model is recoverable from its automorphism group. Kossak-Schmerl [12] show that if M is a countable, arithmetically saturated model of Peano Arithmetic, then Aut(M) codes SSy(M). Using that result they prove:Let M1. M2 be countable arithmetically saturated models of Peano Arithmetic such that Aut(M1) ≅ Aut(M2). Then SSy(M1) = SSy(M2).We show that if M is a countable arithmetically saturated of Peano Arithmetic, then Aut(M) can recognize if some maximal open subgroup is a stabilizer of a nonstandard element, which is smaller than any nonstandard definable element. That fact is used to show the main theorem:Let M1, M2be countable arithmetically saturated models of Peano Arithmetic such that Aut(M1) ≅ Aut(M2). Then for every n < ωHere RT2n is Infinite Ramsey's Theorem stating that every 2-coloring of [ω]n has an infinite homogeneous set. Theorem 0.2 shows that for models of a false arithmetic the converse of Kossak-Schmerl Theorem 0.1 is not true. Using the results of Reverse Mathematics we obtain the following corollary:There exist four countable arithmetically saturated models of Peano Arithmetic such that they have the same standard system but their automorphism groups are pairwise non-isomorphic.


2021 ◽  
Vol 204 ◽  
pp. 212-222
Author(s):  
Shang Gao ◽  
Bo Ming ◽  
Lu-lu Li ◽  
Rui-zhi Xie ◽  
Ke-ru Wang ◽  
...  

PEDIATRICS ◽  
1962 ◽  
Vol 29 (4) ◽  
pp. 635-635
Author(s):  
Josef Warkany

It was a commendable effort to collect in a single volume many of the important contributions that in recent years have demonstrated chromosomal anomalies associated with constitutional disorders in man. The book contains 55 articles on this subject, all of them published previously in the Lancet or in other medical journals. Two introductory chapters deal with the status of cytogenetics in medicine and with the standard system of nomenclature of human mitotic chromosomes. The book ends with a chapter "Chromosomes for Beginners" reprinted from the Lancet.


2021 ◽  
Author(s):  
Bui Phung Huu Duc ◽  
Dat Tran Nguyen Tien ◽  
Phuong Binh Nguyen ◽  
Nguyen Minh Thien ◽  
Le Huy Trinh ◽  
...  
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