• The Korean Journal of Physiology
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• 제21권2호
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• pp.297-304
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• 1987

A study was carried out to find out the relationship between arginine vasopressin (AVP) release and plasma osmolality in 15 young men (age: 21.4 yr). After an overnight fasting, wale. (20 ml/kg) was imbibed, and venous blood and urine samples were collected every 30 min for 90 min. then 5% saline was infused (0.06 ml/min/kg) for 120 min. AVP was extracted on Sep-Pak column and measured by radioimmunoassay. Under basal condition, plasma osmolality (pOsm), AVP (pAVP) and aldosterone (pAldo) levels were 286.5 mOsm/kg, 1.1 pg/ml, and 140 pg/ml, respectively. pAVP became undetectable during maximum water diuresis, and increased in response to hypertonic saline infusion. pAVP level began to increase when pOsm was above 280 mOsm/kg. Changes in urinary AVP excretion (uAVP) was parallel to pAVP levels. The fall in pAVP was followed by a decrease in uAVP, uOsm and an increase in free water clearance, while the later rise in pAVP was followed by an increase in uAVP, uOsm and a decrease in free water clearance. When pooling all data together, relationships between pAVP and pOsm, and uAVP and uOsm were best expressed by an exponential relationship (r=0.78, 0.86, respectively). pAldo level decreased to 71 pg/ml after water ingestion, and decreased further to 30 pg/ml 2 hr after 5% saline infusion. Even at the same pNa, pAldo level during dehydration state was significantly higher than during hydration state. Negative exponential relation (r=-0.59) was observed between pAldo and pNa. Response to change in body fluid volume was greater in aldosterone than in AVP release.

• 대한환경공학회지
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• 제35권2호
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• pp.131-136
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• 2013

본 연구의 목적은 고온 처리된 납석을 흡착제로 이용하여 불소 제거를 연구하는 것이었다. 본 연구에서는 흡착제양, 반응시간, 초기불소농도 그리고 용액pH가 불소제거에 미치는 영향을 관찰하기 위하여 회분조건에서 흡착실험을 수행하였다. 실험에는 다양한 온도에서 열처리한 납석[무처리 (P-U), $400^{\circ}C$ (P-400), $600^{\circ}C$ (P-600)]을 사용하였다. 실험결과, 불소흡착능은 P-400 > P-U > P-600 순으로 나타났다. XRD 분석결과, P-U와 P-400은 석영, 디카이트, 엽납석으로 구성된 반면, P-600은 석영으로만 구성된 것으로 나타났다. BET 분석결과, 비표면적은 P-600 > P-400 > P-U 순으로 나타났다. 동역학적 실험결과, P-400에서의 불소흡착은 24시간 이내에 평형에 도달하였다. 평형흡착 실험결과, P-400의 최대 불소흡착능은 0.957 mg/g이었다. 또한, P-400에 의한 불소제거는 pH 4-10범위에서 용액 pH의 영향을 받지 않았지만, 강산성(pH < 4)과 강염기성(pH > 10) 조건에서는 불소제거가 크게 감소하였다. 본 연구에 의하면, 납석은 저가 흡착제로써 수용액상의 불소제거에 이용될 수 있을 것으로 판단된다.

• 한국식품영양과학회지
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• 제15권4호
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• pp.17-23
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• 1986

This study was designed to observe the effect of Undaria Pinnatifida (U. P.) Powder on serum and liver lipids concentration in rats. Adult male rats of Sprague-Dawley strain were divided into four diet groups: one control diet and the other three diets in which U.P. powder was mixed with the control diet at the rate of 1%, 2% and 3% respectively. The results of the above observation were as follows : Serum and liver total lipids in 3% U.P. group were lower an those in control group at the 6th week. There was no difference in serum and liver total cholesterol among the diet groups. Serum HDL-cholesterol and HDL-cholesterol per total cholesterol ratio in 3% U.P. group were higher than those in control group at the 3rd and 6th week. Serum triglyceride in 3% U.P. group was significantly lower than that in control group at the 3rd week. Serum phospholipid in 1% U.P. and 3% U.P. group was significantly lower than that in control group at the 3rd week, but there was no difference among them at the 6th week.

• 지질공학
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• 제21권3호
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• pp.259-269
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• 2011

국내 화강암지역 지하수의 우라늄과 라돈 함량의 범위와 특성 파악을 위하여 이천지역 74개 지하수를 조사한 결과 우라늄 함량은 $0.02{\sim}1,640.0\;{\mu}g/L$ (중앙값 2.03 ${\mu}g/L$), 라돈 함량은 40~23,400 pCi/L (중앙값 4,649 pCi/L)으로 나타났다. 74개 지하수 중 8개인 10.8%에서 미국 EPA의 우라늄 기준치(30 ${\mu}g/L$)를 초과하였다. 라돈은 44개인 59.5%에서 미국의 음용 제안치(AMCL)인 4,000 pCi/L를 초과하였고 핀란드의 음용 제안치인 8,100 pCi/L를 초과하는 시료는 전체의 13.5%인 10개이다. U-$HCO_3$ (0.71), U-Ca (0.69), U-Li (0.45), U-Sr (0.43), U-F (0.42)를 제외하고는 우라늄(라돈)과 주요 성분간의 상관성은 없는 것으로 나타났다. 연구지역 지하수의 우라늄과 라돈 함량은 유사한 지질을 가지는 외국에 비교하면 낮은 것으로 나타났는데, 이는 천부 지하수의 공내 유입으로 인해서 실제 함량보다 낮게 검출되었을 가능성이 크다.

• 대한수학회논문집
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• 제39권1호
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• pp.31-43
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• 2024

Let $R_e\,=\,\frac{{\mathbb{F}}_{p^m}[u]}{{\langle}u^e{\rangle}}$, where p is a prime number, e is a positive integer and u^e = 0. In this paper, we first characterize the structure of cyclic codes of length p^s over R_e. These codes will be classified into 2^e distinct types. Among other results, in the case that e = 4, the torsion codes of cyclic codes of length p^s over R₄ are obtained. Also, we present some examples of cyclic codes of length p^s over R_e.

• 대한치과교정학회지
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• 제44권2호
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• pp.54-61
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• 2014

Objective: This study aimed to propose clinical guidelines for placing miniscrew implants using the results obtained from 3-dimensional analysis of maxillary anterior interdental alveolar bone by cone-beam computed tomography (CBCT). Methods: By using CBCT data from 52 adult patients (17 men and 35 women; mean age, 27.9 years), alveolar bone were measured in 3 regions: between the maxillary central incisors (U1-U1), between the maxillary central incisor and maxillary lateral incisor (U1-U2), and between the maxillary lateral incisor and the canine (U2-U3). Cortical bone thickness, labio-palatal thickness, and interdental root distance were measured at 4 mm, 6 mm, and 8 mm apical to the interdental cementoenamel junction (ICEJ). Results: The cortical bone thickness significantly increased from the U1-U1 region to the U2-U3 region (p < 0.05). The labio-palatal thickness was significantly less in the U1-U1 region (p < 0.05), and the interdental root distance was significantly less in the U1-U2 region (p < 0.05). Conclusions: The results of this study suggest that the interdental root regions U2-U3 and U1-U1 are the best sites for placing miniscrew implants into maxillary anterior alveolar bone.

• 대한수학회보
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• 제51권2호
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• pp.409-421
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• 2014

This paper deals with the superlinear elliptic problem without Ambrosetti and Rabinowitz type growth condition of the form: $$\{-div\((1+\frac{|{\nabla}u|^{p(x)}}{\sqrt{1+|{\nabla}u|^{2p(x)}}}})|{\nabla}u|^{p(x)-2}{\nabla}u\)={\lambda}f(x,u)\;a.e.\;in\;{\Omega}\\u=0,\;on\;{\partial}{\Omega}$$ where ${\Omega}{\subset}R^N$ is a bounded domain with smooth boundary ${\partial}{\Omega}$, ${\lambda}$ > 0 is a parameter. The purpose of this paper is to obtain the existence results of nontrivial solutions for every parameter ${\lambda}$. Firstly, by using the mountain pass theorem a nontrivial solution is constructed for almost every parameter ${\lambda}$ > 0. Then we consider the continuation of the solutions. Our results are a generalization of that of Manuela Rodrigues.

• Nonlinear Functional Analysis and Applications
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• 제27권2호
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• pp.349-361
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• 2022

In this paper, we study the following nonlinear problem: $$\{-\Delta_{p}^{3}(x)u\;=\;{\lambda}V_{1}(x){\mid}u{\mid}^{q(x)-2}u\;in\;{\Omega},\\u\;=\;{\Delta}u\;{\Delta}^{2}u\;=\;0\;on\;{\partial}\Omega, $$ under adequate conditions on the exponent functions p, q and the weight function V₁. We prove the existence and nonexistence of eigenvalues for p(x)-triharmonic problem with Navier boundary value conditions on a bounded domain in ℝ^N. Our technique is based on variational approaches and the theory of variable exponent Lebesgue spaces.

• 대한수학회지
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• 제41권6호
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• pp.977-994
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• 2004

A pair of quasi-definite linear functionals {u$_{0}$, u$_1$} is a generalized $\Delta$-coherent pair if monic orthogonal polynomials (equation omitted) relative to u$_{0}$ and u$_1$, respectively, satisfy a relation (equation omitted) where $\sigma$$_{n}$ and T$_{n}$ are arbitrary constants and $\Delta$p = p($\chi$＋1) - p($\chi$) is the difference operator. We show that if {u$_{0}$, u$_1$} is a generalized $\Delta$-coherent pair, then u$_{0}$ and u$_{1}$ must be discrete-semiclassical linear functionals. We also find conditions under which either u$_{0}$ or u$_1$ is discrete-classical.ete-classical.

• 대한수학회논문집
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• 제36권2호
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• pp.247-256
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• 2021

Using variational methods, we show the existence of a unique weak solution of the following singular biharmonic problems of Kirchhoff type involving critical Sobolev exponent: $$(\mathcal{P}_{\lambda})\;\{\begin{array}{lll}{\Delta}^2u-(a{\int}_{\Omega}{\mid}{\nabla}u{\mid}^2dx+b){\Delta}u+cu=f(x){\mid}u{\mid}^{-{\gamma}}-{\lambda}{\mid}u{\mid}^{p-2}u&&\text{ in }{\Omega},\\{\Delta}u=u=0&&\text{ on }{\partial}{\Omega},\end{array}$$ where Ω is a smooth bounded domain of ℝⁿ (n ≥ 5), ∆² is the biharmonic operator, and ∇u denotes the spatial gradient of u and 0 < γ < 1, λ > 0, 0 < p ≤ 2^# and a, b, c are three positive constants with a + b > 0 and f belongs to a given Lebesgue space.