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MEASUREMENT OF THE DENTAL ARCH DIMENSION IN KOREAN YOUNG ADULTS. (한국인청년남자의 치궁에 관한 계측)

  • Kim, Yeong-Hae
    • The Journal of the Korean dental association
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    • v.13 no.1
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    • pp.33-36
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    • 1975
  • To determine the dental arch length and width in Korean yaung adults, various points (shown on Fig 1) were measured by means of Boley gauge on the 124 plaster models which obtained from 2 young men. The measurements value were as follows: A : 36.10㎜ a : 25.53㎜ B : 33.35㎜ b : 28.20㎜ C : 39.80㎜ c : 33.07㎜ D : 43.36㎜ d : 36.36㎜ E : 44.80㎜ e : 39.12㎜ F : 49.11㎜ f : 42.48㎜ G : 59.98㎜ g : 44.92㎜ H : 62.22㎜ h : 57.85㎜ I : 52.66㎜ i : 49.91㎜

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STABILITY OF HOMOMORPHISMS IN BANACH MODULES OVER A C*-ALGEBRA ASSOCIATED WITH A GENERALIZED JENSEN TYPE MAPPING AND APPLICATIONS

  • Lee, Jung Rye
    • Korean Journal of Mathematics
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    • v.22 no.1
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    • pp.91-121
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    • 2014
  • Let X and Y be vector spaces. It is shown that a mapping $f:X{\rightarrow}Y$ satisfies the functional equation ${\ddag}$ $$2df(\frac{x_1+{\sum}_{j=2}^{2d}(-1)^jx_j}{2d})-2df(\frac{x_1+{\sum}_{j=2}^{2d}(-1)^{j+1}x_j}{2d})=2\sum_{j=2}^{2d}(-1)^jf(x_j)$$ if and only if the mapping $f:X{\rightarrow}Y$ is additive, and prove the Cauchy-Rassias stability of the functional equation (${\ddag}$) in Banach modules over a unital $C^*$-algebra, and in Poisson Banach modules over a unital Poisson $C^*$-algebra. Let $\mathcal{A}$ and $\mathcal{B}$ be unital $C^*$-algebras, Poisson $C^*$-algebras, Poisson $JC^*$-algebras or Lie $JC^*$-algebras. As an application, we show that every almost homomorphism $h:\mathcal{A}{\rightarrow}\mathcal{B}$ of $\mathcal{A}$ into $\mathcal{B}$ is a homomorphism when $h(d^nuy)=h(d^nu)h(y)$ or $h(d^nu{\circ}y)=h(d^nu){\circ}h(y)$ for all unitaries $u{\in}\mathcal{A}$, all $y{\in}\mathcal{A}$, and n = 0, 1, 2, ${\cdots}$. Moreover, we prove the Cauchy-Rassias stability of homomorphisms in $C^*$-algebras, Poisson $C^*$-algebras, Poisson $JC^*$-algebras or Lie $JC^*$-algebras, and of Lie $JC^*$-algebra derivations in Lie $JC^*$-algebras.

Purification and Thermal Inactivation of Two Lipoxygenase Isoenzymes from Potato Tubers (감자 Lipoxygenase isozyme의 분리와 열불활성화)

  • Kim, Young-Myeong;Lee, Chang-Won;Park, Kwan-Hwa
    • Korean Journal of Food Science and Technology
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    • v.19 no.5
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    • pp.397-402
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    • 1987
  • Two lipoxygenases (F-I and F-II) were purified from potato tubers by ammonium sulfate fractionation and ion-exchange column chromatographies. The purified isoenzymes were apparently homogeneous on polyacrylamide gel electrophoresis. Both enzymes showed a similar optimum pH of 5.5-6.0. From thermal inactivation experiments with the purified enzymes in the range of 50 to $65^{\circ}C$, D-values of 13.3 min and 4.3 min at $65^{\circ}C$, and z-values of $11.8^{\circ}C\;and\;10.3^{\circ}C$ were obtained respectively for F-I and F-II. By applying absolute reaction rate equation, thermodynamic parameters wire also determined for the activation part of the inactivation process.

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Synthesis of Melamine Phosphate-Polyurethane Composite Foam Blown by Water and Characterization of Its Thermal Properties (H2O로 발포된 멜라민포스페이트-폴리우레탄폼 복합체 합성과 열적 특성 분석)

  • Park, Kyeong-Kyu;Lee, Sang-Ho
    • Polymer(Korea)
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    • v.38 no.4
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    • pp.441-448
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    • 2014
  • Polyurethane/melamine phosphate composite foam (MP-PUF) was prepared from poly(adipate)diol/melamine phosphate composite (f=2), polyether-polyol (f=4.6), and PMDI (f=2.5). The thermal properties of MP-PUF such as morphology, closed-cell content, thermal conductivity, and thermal stabilities were characterized. Water was used as a blowing agent, and the composition of melamine phosphate (MP) was maintained at $1.43{\pm}0.3wt%$ of MP-PUF. As the content of water increased, the thermal conductivity of pure polyurethane foam (PUF) decreased, whereas the thermal conductivity of MP-PUF increased. The thermal stabilities of the PUF and the MP-PUF were maximized at 5 php $H_2O$, and then decreased at the higher $H_2O$ contents. The thermal stabilities of MP-PUF were greatly enhanced due to the synergetic effect of MP and urea, which was generated during the blowing process. The temperature of 50% residual mass of MP-PUF increased to $370{\sim}450^{\circ}C$ and the temperature of 30% residual mass exceeded over $700^{\circ}C$. Compared to the PUF, the temperature of 50% residual mass and 30% residual mass were higher than 25 and $70^{\circ}C$, respectively.

Differential Metabolism of the Pyrrolizidine Alkaloid, Senecionine, in Fischer 344 and Sprague-Dawley Rats

  • Chung, Woon-Gye;Donald R. Buhler
    • Archives of Pharmacal Research
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    • v.27 no.5
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    • pp.547-553
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    • 2004
  • The pyrrolizidine alkaloids (PAs), contained in a number of traditional remedies in Africa and Asia, show wide variations in metabolism between animal species but little work has been done to investigate differences between animal strains. The metabolism of the PA senecionine (SN) in Fischer 344 (F344) rats has been studied in order to compare to that found in the previously investigated Sprague-Dawley (SO) rats (Drug Metab. Dispos. 17: 387, 1989). There was no difference in the formation of ($\pm$) 6,7-dihydro-7-hydroxy-1-hydroxymethyl-5H-pyrrolizine (DHP, bioactivation) by hepatic microsomes from either sex of SO and F344 rats. However, hepatic microsomes from male and female F344 rats had greater activity in the Noxidation (detoxication) of SN by 88% and 180%, respectively, when compared to that of male and female SD rats. Experiments conducted at various pH showed an optimum pH of 8.5, the optimal pH for flavin-containing monooxygenase (FMO), for SN N-oxidation by hepatic microsomes from F344 females. In F344 males, however, a bimodal pattern was obtained with activity peaks at pH 7.6 and 8.5 reflecting the possible involvement of both cytochrome P450 (CYP) and FMO. Use of specific inhibitors (SKF525A, 1-benzylimidazole and methimazole) showed that the N-oxide of SN was primarily produced by FMO in both sexes of F344 rats. In contrast, SN N-oxide formation is known to be catalyzed mainly by CYP2C11 rather than FMO in SD rats. This study, therefore, demonstrated that there were substantial differences in the formation of SN N-oxide by hepatic microsomes from F344 and SD rats and that this detoxification is catalyzed primarily by two different enzymes in the two rat strains. These findings suggest that significant variations in PA biotransformation can exist between different animal strains.

A Study on Coumarins of Angelica decursiva $F_R.\;et\;S_{AV}.$ form. albiflora $N_{AKAI}$ (흰꽃바디나물 뿌리의 Coumarin 성분 연구)

  • Yook, Chang-Soo
    • Korean Journal of Pharmacognosy
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    • v.4 no.4
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    • pp.191-192
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    • 1973
  • Silica gel column chromatography of the ether extract of the root of Angelica decursiva $F_{RANCHET}\;et\;S_{AVATIER}$ form. albiflora $N_{AKAI}$ (Umbelliferae) gave four kinds of crystalline products of pyranocoumarin and furocoumarin: decursidin $(mp\;60{\sim}61^{\circ},\;C_{24}H_{26}O_7)$, decursin$(mp\;110{\sim}111^{\circ},\;C_{19}H_{20}O_5)$, umbelliferone $(mp\;227{\sim}228^{\circ},\;C_{9}H_{6}O_3)$, and nodakenetin $(mp\;187{\sim}189^{\circ},\;C_{14}H_{14}O_4)$. Besides, the methanol extract of the root was found to contain sucrose.

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The Crystal and Molecular Structure of $Imperatorin[C_{16}H_{14}O_4]$ ($Imperatorin[C_{16}H_{14}O_4]$의 결정 및 분자구조)

  • 김문진;신준철;이재혁;김대영;장성근;이윤배;이종수
    • Korean Journal of Crystallography
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    • v.9 no.2
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    • pp.114-119
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    • 1998
  • Imperatorin, 9-[(3-methyl-2-butenyl)oxy]-7H-furo[3,2-g][1]benzopyran-7-one의 분자 및 결정구조를 X-선 회절법으로 연구하였다. 이 결정의 분자식은 C16H14O4, 결정계는 삼사정계이고 공간군은 P이다. 단위포상수는 a=11.818(1) , b=11.906(1) , c=11.059(1) 이며, α=96.32(1)o, β=90.74(1)o, γ=64.88(1)o, V=13.993(2) 3, T=293 K, Z=4이다. 구조해석에 사용한 X-선은 CuKα선(λ=1.5418 )을 사용하였다. 구조는 직접법으로 풀었으며 최소자승법으로 정밀화하였다. 최종 신뢰도 R 값은 F0>4σ(F0)인 3951개의 독립회절데이타로 356개 파라메타에 대해 R=7.02%이다.

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The Crystal and Molecular Structure of Fenothiocarb, $C_{13}H_{19}NO_2S$. (Fenothiocarb, $C_{13}H_{19}NO_2S$의 결정 및 분자구조)

  • 박권일;조성일
    • Korean Journal of Crystallography
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    • v.6 no.2
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    • pp.63-68
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    • 1995
  • The crystal structure of fenothiocarb(S-4-phenoxybutyl dimethylthiocarbamate), C13H19NO2S is monoclinic, space group P21/c, a=9.045(1)Å, b=14.577(2)Å, c=10.727(2)Å, β=103.56(1)°, Z=4, V=1375.20(6)Å3, Dc=1.23g/cm3, λ(Mo-Kα)=0.71069Å, μ=2.3cm-1, F(000)=544, temperature : 293±3K, R=0.049 for 1543 unique observed reflections. The structure was determined by direct method and refined by full-matrix least squares method. The molecules are contacted to the c axis with two fold screw and van der Waales force.

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SCALE TRANSFORMATIONS FOR PRESENT POSITION-INDEPENDENT CONDITIONAL EXPECTATIONS

  • Cho, Dong Hyun
    • Journal of the Korean Mathematical Society
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    • v.53 no.3
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    • pp.709-723
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    • 2016
  • Let C[0, t] denote a generalized Wiener space, the space of real-valued continuous functions on the interval [0, t] and define a random vector $Z_n:C[0,t]{\rightarrow}{\mathbb{R}}^n$ by $Zn(x)=(\int_{0}^{t_1}h(s)dx(s),{\cdots},\int_{0}^{t_n}h(s)dx(s))$, where 0 < $t_1$ < ${\cdots}$ < $t_n$ < t is a partition of [0, t] and $h{\in}L_2[0,t]$ with $h{\neq}0$ a.e. In this paper we will introduce a simple formula for a generalized conditional Wiener integral on C[0, t] with the conditioning function $Z_n$ and then evaluate the generalized analytic conditional Wiener and Feynman integrals of the cylinder function $F(x)=f(\int_{0}^{t}e(s)dx(s))$ for $x{\in}C[0,t]$, where $f{\in}L_p(\mathbb{R})(1{\leq}p{\leq}{\infty})$ and e is a unit element in $L_2[0,t]$. Finally we express the generalized analytic conditional Feynman integral of F as two kinds of limits of non-conditional generalized Wiener integrals of polygonal functions and of cylinder functions using a change of scale transformation for which a normal density is the kernel. The choice of a complete orthonormal subset of $L_2[0,t]$ used in the transformation is independent of e and the conditioning function $Z_n$ does not contain the present positions of the generalized Wiener paths.

A CHARACTERIZATION OF WEIGHTED BERGMAN-PRIVALOV SPACES ON THE UNIT BALL OF Cn

  • Matsugu, Yasuo;Miyazawa, Jun;Ueki, Sei-Ichiro
    • Journal of the Korean Mathematical Society
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    • v.39 no.5
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    • pp.783-800
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    • 2002
  • Let B denote the unit ball in $C^n$, and ν the normalized Lebesgue measure on B. For $\alpha$ > -1, define $dv_\alpha$(z) = $c_\alpha$$(1-\midz\mid^2)^{\alpha}$dν(z), z $\in$ B. Here $c_\alpha$ is a positive constant such that $v_\alpha$(B) = 1. Let H(B) denote the space of all holomorphic functions in B. For $p\geq1$, define the Bergman-Privalov space $(AN)^{p}(v_\alpha)$ by $(AN)^{p}(v_\alpha)$ = ${f\inH(B)$ : $\int_B{log(1+\midf\mid)}^pdv_\alpha\;<\;\infty}$ In this paper we prove that a function $f\inH(B)$ is in $(AN)^{p}$$(v_\alpha)$ if and only if $(1+\midf\mid)^{-2}{log(1+\midf\mid)}^{p-2}\mid\nablaf\mid^2\;\epsilon\;L^1(v_\alpha)$ in the case 1<p<$\infty$, or $(1+\midf\mid)^{-2}\midf\mid^{-1}\mid{\nabla}f\mid^2\;\epsilon\;L^1(v_\alpha)$ in the case p = 1, where $nabla$f is the gradient of f with respect to the Bergman metric on B. This is an analogous result to the characterization of the Hardy spaces by M. Stoll [18] and that of the Bergman spaces by C. Ouyang-W. Yang-R. Zhao [13].