• 제목/요약/키워드: $(Y,\

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서로 다른 반응경로에 따른 일방향 용융공정된 Y-Ba-Cu-O계 Bulk초전도체의 미세구조 고찰 (The Effect of Different Reaction Path on the Microstructure of the Melt Processed Y-Ba-Cu-O Superconducting System)

  • 김정식;김찬중
    • 한국재료학회지
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    • 제7권10호
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    • pp.919-925
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    • 1997
  • 초기 혼합분말을 다르게 사용함으로써 다른 반응경로를 따라 성장된 일방향 집합조직 YB $a_{2}$BaCu $O_{5}$(Y211)형상과 분포가 초기 혼합분말이 달라짐에 따라 상당히 다르게 형성되었다. 여러 반응경로 중에서 $Y_{2}$ $O_{3}$+Y123$\longrightarrow$ $Y_{1.6}$Ba/ sub 2.2/ $O_{y}$와 ( $Y_{2}$ $O_{3}$BaCu $O_{2}$)+Y123$\longrightarrow$ $Y_{1.6}$B $a_{2.3}$C $u_{3.3}$ $O_{y}$반응에 의하여 용융공정된 경우 일방향 집합조직 Y 123 결정 성장이 잘 일어났으며, 특히 Y123의 포정반응 온도 이하의 낮은 온도에서도 결정성장이 일어났다. 또한 Y211입자 미세화가 다른 반응에 의한 용융공정보다 잘 일어났다. 이와같은 서로 다른 반응과정에 의하여 용융공정된 미세구조의 차이점들을 $Y_{2}$ $O_{3}$-BaO-CuO 3원계 상평형도를 이용하여 설명하였다.다.다.다.다.다.다.

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$(1-y)Pb(Mg_{(1-x)/3}Zn_{x/3}Zn_{x/3}Nb_{2/3})O_3-yBaTiO_3$ 세라믹스의 구조 및 유전 성질 (Structural and Dielectric Properties of $(1-y)Pb(Mg_{(1-x)/3}Zn_{x/3}Zn_{x/3}Nb_{2/3})O_3-yBaTiO_3$Ceramics)

  • 홍영식;박휴범;김시중
    • 한국세라믹학회지
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    • 제32권8호
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    • pp.938-944
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    • 1995
  • Dielectric properties and the stabilization of perovskite phase for the (1-y)Pb(Mg(1-x)/3Znx/3Znx/3Nb2/3)O3-yBaTiO3 ((1-y)PM1-xZxN-yBT) ceramics have been investigated as a function of amount of x and y. In the (1-y)PM0.6Z0.4N-yBT ceramics, the amount of pyrochlore phae was decreased by the addition of 2 mol% BT and the dielectric constant was increased. However, the dielectric constant decreased with further addition of BT even though pyrochlore phase was decreased. Dielectric prooperties in (1-y)PM0.6Z0.4N-yBT ceracmis were affected by the character of the BT rather than the amount of pyrochlore phase. The phase transitions were broadened and phase transition temperatures were lowered by the increase of BT contents.

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BOUNDEDNESS FOR NONLINEAR PERTURBED FUNCTIONAL DIFFERENTIAL SYSTEMS VIA t-SIMILARITY

  • Im, Dong Man
    • 충청수학회지
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    • 제29권4호
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    • pp.585-598
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    • 2016
  • This paper shows that the solutions to the nonlinear perturbed differential system $$y^{\prime}=f(t,y)+{\int_{t_0}^{t}}g(s,y(s),T_1y(s))ds+h(t,y(t),T_2y(t))$$, have bounded properties. To show these properties, we impose conditions on the perturbed part ${\int_{t_0}^{t}}g(s,y(s),T_1y(s))ds,h(t,y(t),T_2y(t))$, and on the fundamental matrix of the unperturbed system y' = f(t, y) using the notion of h-stability.

UNIFORMLY LIPSCHITZ STABILITY OF PERTURBED NONLINEAR DIFFERENTIAL SYSTEMS

  • Choi, Sang Il;Lee, Ji Yeon;Goo, Yoon Hoe
    • 충청수학회지
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    • 제30권2호
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    • pp.273-284
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    • 2017
  • In this paper, we study that the solutions to perturbed differential system $$y^{\prime}=f(t,y)+{{\displaystyle\smashmargin{2}{\int\nolimits_{t_0}}^{t}}g(s,y(s),T_1y(s))ds+h(t,y(t),T_2y(t))$$ have uniformly Lipschitz stability by imposing conditions on the perturbed part ${\int_{t0}^{t}}g(s,y(s),T_1y(s))ds,h(t,y(t),T_2y(t))$, and on the fundamental matrix of the unperturbed system y' = f(t, y) using integral inequalities.

BOUNDEDNESS IN FUNCTIONAL PERTURBED DIFFERENTIAL SYSTEMS VIA t-SIMILARITY

  • Im, Dong Man;Choi, Sang Il;Goo, Yoon Hoe
    • 충청수학회지
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    • 제30권3호
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    • pp.291-304
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    • 2017
  • This paper shows that the solutions to the perturbed differential system $$y^{\prime}=f(t,y)+{{\displaystyle\smashmargin{2}{\int\nolimits_{t_0}}^{t}}g(s,y(s),T_1y(s))ds+h(t,y(t),T_2y(t))$$, have bounded properties by imposing conditions on the perturbed part ${\int}_{t_0}^{t}g(s,y(s),T_1y(s))ds,h(t,y(t),T_2y(t))$, and on the fundamental matrix of the unperturbed system y' = f(t, y) using the notion of h-stability.

ASYMPTOTIC PROPERTY OF PERTURBED NONLINEAR SYSTEMS

  • Im, Dong Man;Choi, Sang Il;Goo, Yoon Hoe
    • 충청수학회지
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    • 제30권1호
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    • pp.103-116
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    • 2017
  • In this paper, we show that the solutions to perturbed differential system $$y^{\prime}=f(t,y)+{{\displaystyle\smashmargin{2}{\int\nolimits_{t_0}}^{t}}g(s,y(s),T_1y(s))ds+h(t,y(t),T_2y(t))$$ have asymptotic property by imposing conditions on the perturbed part ${\int_{t_0}^{t}}g(s,y(s),T_1y(s))ds,h(t,y(t),T_2y(t))$, and on the fundamental matrix of the unperturbed system y' = f(t, y).

ON STABILITY OF THE EQUATION - g(x+p,y+q) = ${\varphi}(x,y)g(x,y)$

  • Shin, Dong-Soo;Kim, Gwang-Hui
    • Journal of applied mathematics & informatics
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    • 제7권3호
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    • pp.1017-1027
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    • 2000
  • On the positive real number, we obtain the Hyers-Ulam stability and a stability in the sense of R. Ger for the generalized beta function g(x+p,y+q) = ${\varphi}(x,y)g(x,y)$ in the following settings: $$\mid$g(x+p,y+q)-{\varphi}(x,y)g(x,y)$\mid${\leq}{\delta}$ and $$\mid$\frac{g(x+p,y+q)}{\varphi(x,y)g(x,y)}-1$\mid${\leq}{\psi}(x,y). As a consequence we obtain stability theorems for the gamma functional equation and the beta functional equation.

On Semiprime Rings with Generalized Derivations

  • Khan, Mohd Rais;Hasnain, Mohammad Mueenul
    • Kyungpook Mathematical Journal
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    • 제53권4호
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    • pp.565-571
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    • 2013
  • In this paper, we investigate the commutativity of a semiprime ring R admitting a generalized derivation F with associated derivation D satisfying any one of the properties: (i) $F(x){\circ}D(y)=[x,y]$, (ii) $D(x){\circ}F(y)=F[x,y]$, (iii) $D(x){\circ}F(y)=xy$, (iv) $F(x{\circ}y)=[F(x) y]+[D(y),x]$, and (v) $F[x,y]=F(x){\circ}y-D(y){\circ}x$ for all x, y in some appropriate subsets of R.

The Optical Properties of(Y1-xGdx)3-z(Al1-yGay)5O12:CezPhosphors for White LED

  • Huh, Young-Duk;Cho, Young-Shik;Do, Young-Rag
    • Bulletin of the Korean Chemical Society
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    • 제23권10호
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    • pp.1435-1454
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    • 2002
  • Bright yellow ${(Y_{1-x}Gd_x)}_{3-z}{(Al_{1-y}Ga_y)}_5O_{12}:Ce_z$ phosphors were synthesized. White LED was obtained by the combination of non-absorbed blue emission from a blue L ED itself and yellow emission from ${(Y_{1-x}Gd_x)}_{3-z}{(Al_{1-y}Ga_y)}_5O_{12}:Ce_z$ phosphors. The crystal structures and optical properties of ${(Y_{1-x}Gd_x)}_{3-z}{(Al_{1-y}Ga_y)}_5O_{12}:Ce_z$ phosphors were investigated.

BOUNDEDNESS IN THE NONLINEAR PERTURBED DIFFERENTIAL SYSTEMS VIA t-SIMILARITY

  • GOO, YOON HOE
    • 한국수학교육학회지시리즈B:순수및응용수학
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    • 제23권2호
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    • pp.105-117
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    • 2016
  • This paper shows that the solutions to the nonlinear perturbed differential system $y{\prime}=f(t,y)+\int_{t_0}^{t}g(s,y(s),T_1y(s))ds+h(t,y(t),T_2y(t))$, have the bounded property by imposing conditions on the perturbed part $\int_{t_0}^{t}g(s,y(s),T_1y(s))ds,h(t,y(t),T_2y(t))$, and on the fundamental matrix of the unperturbed system y′ = f(t, y) using the notion of h-stability.