• 제목/요약/키워드: R&D Department

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Stress Analysis of IPS Lower bracket

  • Lee, J.M.;Park, K.N.;Chi, D.Y.;Park, S.K.;Sim, B.S.;Lee, H.H.;Ahn, S.H.;Lee, C.Y.;Kim, H.R.
    • 한국원자력학회:학술대회논문집
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    • 한국원자력학회 2005년도 추계학술발표회
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    • pp.703-704
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    • 2005
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2.2" Digital driving AMOLED One-chip Solution for Mobile Application

  • Bae, Han-Jin;Kim, Seung-Tae;Lim, Ho-Min;Ha, Won-Kyu;Lee, Jae-Do;Kim, Ji-Hun;Kim, Hak-Su;Han, Chang-Wook;Tak, Yoon-Heung;Ahn, Byung-Chul
    • 한국정보디스플레이학회:학술대회논문집
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    • 한국정보디스플레이학회 2008년도 International Meeting on Information Display
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    • pp.127-130
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    • 2008
  • A 2.2" QVGA($320{\times}240$) 262,114 color AMOLED module has been developed using digital driving methodology. In this paper, we discuss the development of diver IC which is applied to Digital AMOLED module. Technologies for low cost IC structure and image quality enhancement are presented.

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Synthesis and Biological Studies of Catechol Ether Type Derivatives as Potential Phosphodiesterase (PDE) IV Inhibitors

  • Rhee, Chung K.;Kim, Jong-Hoon;Suh, Byung-Chul;Xiang, Myung-Xik;Youn, Yong-Sik;Bang, Won-Young;Kim, Eui-Kyung;Shin, Jae-Kyu;Lee, Youn-Ha
    • Archives of Pharmacal Research
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    • 제22권2호
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    • pp.202-207
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    • 1999
  • New series of catechol ether type derivatives 5, 6 have been synthesized and applied to biological tests. Even though it is ap preliminary data, some of our target molecules show the promising result against PDE IV inhibition. SAR and biological studies with studies with synthetic compounds will be discussed in detail.

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ON (${\sigma},\;{\tau}$)-DERIVATIONS OF PRIME RINGS

  • Kaya K.;Guven E.;Soyturk M.
    • 한국수학교육학회지시리즈B:순수및응용수학
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    • 제13권3호
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    • pp.189-195
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    • 2006
  • Let R be a prime ring with characteristics not 2 and ${\sigma},\;{\tau},\;{\alpha},\;{\beta}$ be auto-morphisms of R. Suppose that $d_1$ is a (${\sigma},\;{\tau}$)-derivation and $d_2$ is a (${\alpha},\;{\beta}$)-derivation on R such that $d_{2}{\alpha}\;=\;{\alpha}d_2,\;d_2{\beta}\;=\;{\beta}d_2$. In this note it is shown that; (1) If $d_1d_2$(R) = 0 then $d_1$ = 0 or $d_2$ = 0. (2) If [$d_1(R),d_2(R)$] = 0 then R is commutative. (3) If($d_1(R),d_2(R)$) = 0 then R is commutative. (4) If $[d_1(R),d_2(R)]_{\sigma,\tau}$ = 0 then R is commutative.

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