1,236 research outputs found
Card from Emiko Satake to Mitzi Naohara
A Christmas card from Emiko Satake who was Mitzi Masukawa Naohara's student in the nursery and kindergarten in the Poston camp in Arizona. It was probably sent to Mitzi while she was incarcerated at the Poston camp. The caption reads: Pupil in Nursery 2 yrs, kdgtn. 1yr, relocated Utah. An item from: Mitzi Naohara scrapbook (csudh_nao_0400), page 23.The George and Mitzi Naohara Papers consists of photo albums and scrapbooks compiled by George and Mitzi Naohara, and other documents pertaining to the Naohara and Masukawa family. Contained are photographs, correspondence, documents, and memorabilia depicting their experiences during World War II. George Nobuo Naohara is a Kibei Nisei, and his experiences include his farm labor in Idaho and Utah, incarceration in the Manzanar, Jerome, and Tule Lake camps, and the U.S. Army language school training and Korean War. He also engaged in Buddhist activities for his whole life and there are moving images depicting Gardena Buddhist Church activities after the war. Mitzi Masukawa Naohara was a preschool teacher at the Poston camp, Arizona, and also a member of a young Nisei women's club, "Sigma Debs.” Her collected materials depict her life as a teacher and social events in the Poston camp during the war
Cubic Fourfolds and the Kuga-Satake Construction
Given a K3 surface S, the Kuga-Satake construction associates to S an abelian variety KS(S) known as the Kuga-Satake variety. Many similarities between cubic fourfolds X and K3 surfaces S have been studied, particularly via Hodge theory by Hassett and derived categories by Kuznetsov. We study how the Kuga-Satake construction fits into this theory by studying the Kuga-Satake varieties of cubic fourfolds and their associated K3 surfaces, endormorphism algebras of cubic fourfolds, and the derived category D^b(KS(S)).Thesis (Ph.D.)--Michigan State University. Mathematics - Doctor of Philosophy, 2023Includes bibliographical reference
A modular ramified geometric Satake equivalence
We extend the ramified geometric Satake equivalence due to Zhu (for tamely ramified groups) and the third named author (in full generality) from rational coefficients to include modular and integral coefficients
167. Satake(-uji)
Iwao Seiichi, Iyanaga Teizō, Ishii Susumu, Yoshida Shōichirō, Fujimura Jun'ichirō, Fujimura Michio, Yoshikawa Itsuji, Akiyama Terukazu, Iyanaga Shōkichi, Matsubara Hideichi. 167. Satake(-uji). In: Dictionnaire historique du Japon, volume 17, 1991. Lettres R (2) et S (1) pp. 133-134
ON THE SATAKE ISOMORPHISM
Abstract
In a 1983 paper, the author has established a (decategorified) Satake equivalence for affine Hecke algebras. In this paper, we give new proofs for some results of that paper, one based on the theory of J-rings and one based on the known character formula for rational representations of a reductive group in positive, large characteristic. We also give an extension of that formula to disconnected groups
Extensions of the Euler-Satake Characteristic of Closed 3-Orbifolds
The author granted permission for the digitization of this paper. It was submitted by CD.The project described here is a continuation of the work of several authors on orbifold
invariants in low-dimensional and algebraic topology. Speci cally, my research
explores applying the Euler-Satake characteristic to the {sectors of an orbifold for
a nitely-generated group which results in a numerical invariant of the original
orbifold, the {Euler-Satake characteristic. Most Euler characteristics have proven
ine ective in giving useful information on orbifolds and, in particular, 3{orbifolds.
Orbifolds can be partitioned into two categories: orientable and non-orientable. This
partition is determined by the types of singularities in the orbifolds. My work previous
to this project has dealt with formulating this invariant for orientable 3{orbifolds
which lead to the successful determination of their point singularities when = F`,
the free group of ` generators (see [3]). By now considering non-orientable 3{orbifolds,
we have developed a formulation of the {Euler{Satake characteristic for all closed,
e ective 3{orbifolds. In light of these formulas, counterexamples exist to show that
neither an in nite collection of F`{ nor Z`{Euler{Satake characteristics determine
the point singularities of general closed 3{orbifolds. Furthermore, counterexamples
exist which prove that even an in nite collection of both F`{ and Z`{Euler{Satake
characteristics do not determine the point singularities of general closed 3{orbifolds.This paper was read and approved by Drs. Christopher Seaton, Rachel Dunwell, David Rupke, and Michael Sheard
169. Satake Yoshinobu (1570-1633)
Iwao Seiichi, Iyanaga Teizō, Ishii Susumu, Yoshida Shōichirō, Fujimura Jun'ichirō, Fujimura Michio, Yoshikawa Itsuji, Akiyama Terukazu, Iyanaga Shōkichi, Matsubara Hideichi. 169. Satake Yoshinobu (1570-1633). In: Dictionnaire historique du Japon, volume 17, 1991. Lettres R (2) et S (1) p. 134
169. Satake Yoshinobu (1570-1633)
Iwao Seiichi, Iyanaga Teizō, Ishii Susumu, Yoshida Shōichirō, Fujimura Jun'ichirō, Fujimura Michio, Yoshikawa Itsuji, Akiyama Terukazu, Iyanaga Shōkichi, Matsubara Hideichi. 169. Satake Yoshinobu (1570-1633). In: Dictionnaire historique du Japon, volume 17, 1991. Lettres R (2) et S (1) p. 134
Procedimentos básicos para colheita de sangue em peixes.
O monitoramento do estado de saúde dos peixes é imprescindível para o manejo sanitário da produção, seja de grande ou pequeno porte. A hematologia clínica é uma ferramenta que permite a realização de diagnóstico de patologias e pode atuar como um indicador prognóstico das condições patológicas, especialmente quando se considera as alterações morfológicas nas células sanguíneas (SATAKE et al., 2009). Estas avaliações permitem identificar a resposta dos peixes, quando doentes, de maneira rápida, prática e de baixo cust
168. Satake Yoshimasa (1775-1815)
Iwao Seiichi, Iyanaga Teizō, Ishii Susumu, Yoshida Shōichirō, Fujimura Jun'ichirō, Fujimura Michio, Yoshikawa Itsuji, Akiyama Terukazu, Iyanaga Shōkichi, Matsubara Hideichi. 168. Satake Yoshimasa (1775-1815). In: Dictionnaire historique du Japon, volume 17, 1991. Lettres R (2) et S (1) p. 134
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