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詩의 言語 分析 試論 : 金洙暎의 詩에 대한 語學的 接近
金興洙 全北大學校 語學硏究所 1984 어학 Vol.11 No.-
모든 문학의 논의는 '작품을 보는 눈'을 위한 것이며 문학언어에 관한 논의 또한 그리 집중되어야 할 것이다. 그렇다면 한 작품의 문맥을 정확히 짚는 일이야말로 어떤 입장에 서든 충실해야 할 작품해석의 출발점이며 그 최선의 해석가능성을 일반적인 해석가능성 예컨대 동시대의 작품, 같은주제, 소재, 경향의 작품, 같은 작가의 작품들의 문맥 속에서 발견, 검토하는 일은 곧 그 작품의 의도, 의미, 특징을 찾는 일과 관련될 것이다. 본고는 이런 관점에서 김수영의 시어관과 시를 중심으로 시의 언어와 형식을 어학적 입장에서 어떻게 설명할 수 있는가를 생각해 보았다. 그 결과 이러한 미시적 방법이 그 난해성 해명의 한 방법의 모색일 수 있는 점, 기존의 형식에 안주하지 않고 끊임없이 새로운 상황에 대응, 대처하는 새 형식을 실험 추구하려 했다는 점, 자신과 현실에 대한 인식의 발전과정이 언어에도 반영되고 있다는 점. 일상 언어를 문학 언어로 승화시키려 함으로써 선험적인 문학 언어의 존재나 틀을 부정하고 도시 시민계층의 언어 특성과 자율성을 살리려고 한 점, 언어의 서술과 작용의 필연적 긴장관계를 투철하게 인식하고 시어를 선택한점 들이 조금은 확인될 수 있었다.
대장에 발생한 샘암종에서 MUC1과 MUC2 점소 발현의 의의
이윤경,이주호,이용,심재영,박정훈,오수섭,박진실,기근홍 朝鮮大學校 附設 醫學硏究所 2004 The Medical Journal of Chosun University Vol.29 No.2
Background : Mucins possess the unique function of protecting and lubricating the epithelial surface and other important functions such as call growth, direct implication in the fetal development, the epithelial renewal and differentiation, the epithelial integrity, carcinogenesis, immune regulation, cellular adhesion and metastasis. Purpose : This study was done to provide the significance of alteration of MUC1 and MUC2 expression in colorectal adenocarcinoma, A series of 131 colorectal adenocarcinomas including 11 mucinous carcinomas were screened immunohistochemically for their expression of MUCI and MUC2, Materials and mehtods : Of 131 carcinomas, 76 (58,5%) were MUCI positive and 91 (68, 9%) were MUC2 positive, In normal colonic goblet cells, MUCl was not expressed but MUC2 was expressed in cytoplasm, Conclusion There were up-regulation of MUCI and down-regulation of MUC2 in colorectal carcinomas, The frequency of MUC2 positivity according to differentiation was statistically reliable. (p=0.0001)
MRI Features of Spinal Epidural Angiolipomas
Su Hu,Chun-hong Hu,Xiao-yun Hu,Xi-ming Wang,Hui Dai,Xiang-ming Fang,Lei Cui 대한영상의학회 2013 Korean Journal of Radiology Vol.14 No.5
Objective: To describe the MRI findings in ten patients of spinal epidural angiolipoma for differentiated diagnosis presurgery. Materials and Methods: Ten surgically proved cases of spinal epidural angiolipomas were retrospectively reviewed, and the lesion was classified according to the MR findings. Results: Ten tumors were located in the superior (n = 4), middle (n = 2), or inferior (n = 4) thoracic level. The mass, with the spindle shape, was located in the posterior epidural space and extended parallel to the long axis of the spine. All lesions contained a fat and vascular element. The vascular content, correlating with the presence of hypointense regions on T1-weighted imaging (T1WI) and hyperintense signals on T2-weighted imaging, had marked enhancement. However, there were no flow void signs on MR images. All tumors were divided into two types based on the MR features. In type 1 (n = 3), the mass was predominantly composed of lipomatous tissue (> 50%) and contained only a few small angiomatous regions, which had a trabeculated or mottled appear. In type 2 (n = 7), the mass, however, was predominantly composed of vascular components (> 50%), which presented as large foci in the center of the mass. Conclusion: Most spinal epidural angiolipomas exhibit hyperintensity on T1WI while the hypointense region on the noncontrast T1WI indicates to be vascular, which manifests an obvious enhancement with gadolinium administration.
On reciprocity formula of Apostol–Dedekind sum with quasi-periodic Euler functions
Hu, Su,Kim, Daeyeoul,Kim, Min-Soo Elsevier 2016 Journal of number theory Vol.162 No.-
<P><B>Abstract</B></P> <P>The Apostol–Dedekind sum with quasi-periodic Euler functions is an analogue of Apostol's definition of the generalized Dedekind sum with periodic Bernoulli functions. In this paper, using the Boole summation formula, we shall obtain the reciprocity formula for this sum.</P> <P><B>Highlights</B></P> <P> <UL> <LI> We obtain the reciprocity formula for the Apostol–Dedekind sum with quasi-periodic Euler functions. </LI> <LI> The Boole summation formula is used in our proof. </LI> <LI> A concrete example for the reciprocity formula has been presented. </LI> </UL> </P>
ON THE dTH POWER RESIDUE SYMBOL OF FUNCTION FIELDS
Hu, Su Korean Mathematical Society 2009 대한수학회보 Vol.46 No.6
In this short notice, we prove a new result about the dth power residue symbol of function fields, by modifying the method of W. Kohnen in the paper published in Bull. Korean Math. Soc. 45 (2008), no. 2, 273-275.
Hu, Xiao-Su,Hong, Keum-Shik,Ge, Shuzhi Sam SPIE--the International Society for Optical Engine 2013 Journal of biomedical optics Vol.18 No.1
<P>The reduction of trial-to-trial variability (TTV) in task-evoked functional near-infrared spectroscopy signals by considering the correlated low-frequency spontaneous fluctuations that account for the resting-state functional connectivity in the brain is investigated. A resting-state session followed by a task-state session of a right hand finger-tapping task has been performed on five subjects. Significant ipsilateral and bilateral resting-state functional connectivity has been detected at the subjects' motor cortex using the seed correlation method. The correlation coefficients obtained during the resting-state are used to reduce the TTV in the signals measured during the task sessions. The results suggest that correlated spontaneous low-frequency fluctuations contribute significantly to the TTV in the task evoked fNIRS signals.</P>
On the dth power residue symbol of function fields
Su Hu 대한수학회 2009 대한수학회보 Vol.46 No.6
In this short notice, we prove a new result about the dth power residue symbol of function fields, by modifying the method of W.Kohnen in the paper published in Bull. Korean Math. Soc. 45(2008), no. 2, 273-275. In this short notice, we prove a new result about the dth power residue symbol of function fields, by modifying the method of W.Kohnen in the paper published in Bull. Korean Math. Soc. 45(2008), no. 2, 273-275.
SPECIAL VALUES AND INTEGRAL REPRESENTATIONS FOR THE HURWITZ-TYPE EULER ZETA FUNCTIONS
Hu, Su,Kim, Daeyeoul,Kim, Min-Soo Korean Mathematical Society 2018 대한수학회지 Vol.55 No.1
The Hurwitz-type Euler zeta function is defined as a deformation of the Hurwitz zeta function: $${\zeta}_E(s,x)={\sum_{n=0}^{\infty}}{\frac{(-1)^n}{(n+x)^s}}$$. In this paper, by using the method of Fourier expansions, we shall evaluate several integrals with integrands involving Hurwitz-type Euler zeta functions ${\zeta}_E(s,x)$. Furthermore, the relations between the values of a class of the Hurwitz-type (or Lerch-type) Euler zeta functions at rational arguments have also been given.