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NPI licensing in the INP contexts - Reviving the NOA
( Sohn Keunwon ) 한국현대언어학회 2019 언어연구 Vol.35 No.3
The current study aims at providing an account for the licensing of negative polarity items in the so-called INP (inherently negative predicate) contexts. Sohn (1995) claims, following Progovac (1988) and Laka (1990), that there is a negative complementizer or operator in Korean just as in English, Spanish, and Basque and this negative complementizer, selected by an INP, can license an NPI within the embedded clause. Chung (2006) reports that not just an NPI within the embedded clause, but an NPI appearing as a matrix subject can be licensed in the INP context. After showing that this is not explained by Sohn (1995), Chung proposes an alternative analysis - the complex predicate analysis. However, there are also some nontrivial problems in Chung’s analysis as well, and a new analysis is proposed, which can account for the new sets of data as well as old ones. It will be shown that a slightly revised version of Sohn’s negative operator analysis (a new NOA) can advance our understanding of the NPI licensing in the INP contexts. (Hannam University)
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Polymorphism of Cefotaxime sodium
Sohn, Young-Taek,Park, Sun-Hee 덕성여자대학교 약학연구소 2005 藥學論文誌 Vol.16 No.1
Three crystal forms of cefotaxime sodium have been isolated by recrystallization and characterized by powder X-ray diffractometry, differential scanning calorimetry, and thermogravimetric analysis. The dissolution patterns of three crystal forms of cefotaxime sodium were studied in water at 37±0.5℃, 90rpm for 180 minutes. Three crystal forms of cefotaxime sodium showed difference in dissolution rate and solubility. After storage of two months at 52% RH (saturated solution of Na_(2)Cr_(2)O_(2).2H_(2)O / 20℃), all crystal forms showed no transformation.
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CHARACTERISTIC POLYNOMIALS OF SOME WEIGHTED GRAPH BUNDLES AND ITS APPLICATION TO LINKS
Sohn, Moo-Young,Lee, Ja-Eun 國立 昌原大學校 基礎科學硏究所 1994 基礎科學硏究所論文集 Vol.6 No.-
In this paper, we introduce weighted graph bundles and study their characteristic polynomial. In particular, we show that the characteristic polynomial of a weighted K_(2) (??_(2)) bundles over a weighted graph Γ_(ω) can be expressed as a product of characteristic polynomials two weighted graphs whose underlying graphs are Γ As an application, we compute the signature of a link whose corresponding weighted graph is a double covering of that of a given link.
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