• 제목/요약/키워드: dimA

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3,3'-Diindolylmethane (DIM)이 인체 전립선암 세포의 부착, 이동 및 침윤성에 미치는 영향 (3,3'-Diindolylmethane (DIM) decrease adhesion, migration and invasion in human prostate cancer cells)

  • 김현아
    • 한국식품저장유통학회지
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    • 제22권1호
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    • pp.19-26
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    • 2015
  • 본 연구는 3,3'-diindolylmethane(DIM)이 인간전립선암 세포인 PC3 세포와 DU145 세포의 부착, 이동, 침윤에 미치는 영향을 살펴보았다. DIM은 PC3와 DU145 세포의 부착을 농도 의존적으로 억제하였다. 24시간동안 DIM으로 PC3 세포를 전 처리한 후 부착실험을 한 결과 농도 의존적으로 억제하였다. 그러나 암세포가 부착 시 DIM의 암세포 부착 억제가 전처리에 의한 부착 억제보다 효과적이었다. DIM은 인간 전립선암세포의 이동과 침윤도 억제하였으며 24시간 동안 PC3 세포를 DIM으로 전처리를 했을 때도 침윤 억제효과를 나타내었다. 또한 DIM의 억제효과는 세포주에 따라 다소 다른 경향을 보여 PC3 세포에 대한 억제효과가 DU145 세포에 대한 억제효과보다 큰 것으로 관찰되었다. DIM은 $150{\mu}M$ 까지 세포 독성이 관찰되지 않은 것으로 보고되고 있으므로 본 연구결과 DIM은 세포 독성이 없는 수준에서 인간 전립선암 세포인 PC3와 DU145 세포의 부착, 이동, 침윤을 효과적으로 억제하여 전립선암 전이 억제제로 이용될 수 있을 것으로 사료된다.

3,3'-Diindolylmethane(DIM)이 Human Mammary Epithelial Cell에서 12-O-tetradecanoylphorbol-13-acetate에 의해 유도된 COX-2 발현에 미치는 영향 (The Effect of 12-O-Tetradecanoylphorbol-13-acetate-induced COX-2 Expression by 3,3'-Diindolylmethane (DIM) on Human Mammary Epithelial Cells)

  • 박소영;심재훈;김종대;윤정한
    • 한국식품영양과학회지
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    • 제41권12호
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    • pp.1701-1707
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    • 2012
  • 3,3'-Diindolylmethane(DIM)은 십자화과 채소에 포함되어 있는 indole-3-carbinol(I3C)이 동물의 산성 위액에서 중합되어 생성된 물질이다. 지금까지 DIM은 유방암, 전립선암 그리고 대장암 세포주에서 항암효과가 있다고 알려져 있으며 그 기작에 대한 연구도 다양하게 진행되고 있다. 그러나 정상세포에서 암화과정 중 암의 촉진과 진행과정의 주요한 항암 표적인 항염증에 대한 연구는 보고된 바 없다. 따라서 본 연구에서는 유방상피세포인 MCF-10A 세포에 12-O-tetradecanoylphorbol-13-acetate(TPA)로 염증반응을 유도한 후 DIM이 염증작용에 미치는 영향을 조사하였다. 그 결과 MCF-10A 세포에서 TPA에 의해 유도된 COX-2 단백질 및 mRNA 발현이 DIM 처리에 의해 현저히 감소하였다. 또한 TPA에 의해 유도된 $I{\kappa}B-{\alpha}$의 분해, p65의 핵으로의 이동, $NF-{\kappa}B$ DNA binding activity 역시 DIM의 처리에 의해 감소하였다. 이는 DIM이 인간의 유방상피세포인 MCF-10A 세포에서 TPA에 의해 유도된 $NF-{\kappa}B$ 신호전달체계의 활성을 억제함으로써 COX-2의 발현을 억제하여 염증반응을 조절함을 나타낸다. 그러므로 이러한 결과들은 DIM을 염증성 질환 예방제 또는 치료제로 개발할 수 있는 가능성을 시사한다.

THE DIMENSION GRAPH FOR MODULES OVER COMMUTATIVE RINGS

  • Shiroyeh Payrovi
    • 대한수학회논문집
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    • 제38권3호
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    • pp.733-740
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    • 2023
  • Let R be a commutative ring and M be an R-module. The dimension graph of M, denoted by DG(M), is a simple undirected graph whose vertex set is Z(M) ⧵ Ann(M) and two distinct vertices x and y are adjacent if and only if dim M/(x, y)M = min{dim M/xM, dim M/yM}. It is shown that DG(M) is a disconnected graph if and only if (i) Ass(M) = {𝖕, 𝖖}, Z(M) = 𝖕 ∪ 𝖖 and Ann(M) = 𝖕 ∩ 𝖖. (ii) dim M = dim R/𝖕 = dim R/𝖖. (iii) dim M/xM = dim M for all x ∈ Z(M) ⧵ Ann(M). Furthermore, it is shown that diam(DG(M)) ≤ 2 and gr(DG(M)) = 3, whenever M is Noetherian with |Z(M) ⧵ Ann(M)| ≥ 3 and DG(M) is a connected graph.

CHARACTERIZATION OF WEAKLY COFINITE LOCAL COHOMOLOGY MODULES

  • Moharram Aghapournahr;Marziye Hatamkhani
    • 대한수학회보
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    • 제60권3호
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    • pp.637-647
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    • 2023
  • Let R be a commutative Noetherian ring, 𝔞 an ideal of R, M an arbitrary R-module and X a finite R-module. We prove a characterization for Hi𝔞(M) and Hi𝔞(X, M) to be 𝔞-weakly cofinite for all i, whenever one of the following cases holds: (a) ara(𝔞) ≤ 1, (b) dim R/𝔞 ≤ 1 or (c) dim R ≤ 2. We also prove that, if M is a weakly Laskerian R-module, then Hi𝔞(X, M) is 𝔞-weakly cofinite for all i, whenever dim X ≤ 2 or dim M ≤ 2 (resp. (R, m) a local ring and dim X ≤ 3 or dim M ≤ 3). Let d = dim M < ∞, we prove an equivalent condition for top local cohomology module Hd𝔞(M) to be weakly Artinian.

THE FINITE DIMENSIONAL PRIME RINGS

  • Koh, Kwangil
    • 대한수학회보
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    • 제20권1호
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    • pp.45-49
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    • 1983
  • If R is ring and M is a right (or left) R-module, then M is called a faithful R-module if, for some a in R, x.a=0 for all x.mem.M then a=0. In [4], R.E. Johnson defines that M is a prime module if every non-zero submodule of M is faithful. Let us define that M is of prime type provided that M is faithful if and only if every non-zero submodule is faithful. We call a right (left) ideal I of R is of prime type if R/I is of prime type as a R-module. This is equivalent to the condition that if xRy.subeq.I then either x.mem.I ro y.mem.I (see [5:3:1]). It is easy to see that in case R is a commutative ring then a right or left ideal of a prime type is just a prime ideal. We have defined in [5], that a chain of right ideals of prime type in a ring R is a finite strictly increasing sequence I$_{0}$.contnd.I$_{1}$.contnd....contnd.I$_{n}$; the length of the chain is n. By the right dimension of a ring R, which is denoted by dim, R, we mean the supremum of the length of all chains of right ideals of prime type in R. It is an integer .geq.0 or .inf.. The left dimension of R, which is denoted by dim$_{l}$ R is similarly defined. It was shown in [5], that dim$_{r}$R=0 if and only if dim$_{l}$ R=0 if and only if R modulo the prime radical is a strongly regular ring. By "a strongly regular ring", we mean that for every a in R there is x in R such that axa=a=a$^{2}$x. It was also shown that R is a simple ring if and only if every right ideal is of prime type if and only if every left ideal is of prime type. In case, R is a (right or left) primitive ring then dim$_{r}$R=n if and only if dim$_{l}$ R=n if and only if R.iden.D$_{n+1}$ , n+1 by n+1 matrix ring on a division ring D. in this paper, we establish the following results: (1) If R is prime ring and dim$_{r}$R=n then either R is a righe Ore domain such that every non-zero right ideal of a prime type contains a non-zero minimal prime ideal or the classical ring of ritght quotients is isomorphic to m*m matrix ring over a division ring where m.leq.n+1. (b) If R is prime ring and dim$_{r}$R=n then dim$_{l}$ R=n if dim$_{l}$ R=n if dim$_{l}$ R<.inf. (c) Let R be a principal right and left ideal domain. If dim$_{r}$R=1 then R is an unique factorization domain.TEX>R=1 then R is an unique factorization domain.

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ON SIMULTANEOUS LOCAL DIMENSION FUNCTIONS OF SUBSETS OF ℝd

  • OLSEN, LARS
    • 대한수학회보
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    • 제52권5호
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    • pp.1489-1493
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    • 2015
  • For a subset $E{\subseteq}\mathbb{R}^d$ and $x{\in}\mathbb{R}^d$, the local Hausdorff dimension function of E at x and the local packing dimension function of E at x are defined by $$dim_{H,loc}(x,E)=\lim_{r{\searrow}0}dim_H(E{\cap}B(x,r))$$, $$dim_{P,loc}(x,E)=\lim_{r{\searrow}0}dim_P(E{\cap}B(x,r))$$, where $dim_H$ and $dim_P$ denote the Hausdorff dimension and the packing dimension, respectively. In this note we give a short and simple proof showing that for any pair of continuous functions $f,g:\mathbb{R}^d{\rightarrow}[0,d]$ with $f{\leq}g$, it is possible to choose a set E that simultaneously has f as its local Hausdorff dimension function and g as its local packing dimension function.

Effects of Indole Oligomers Induced from Indole-3-carbinol on the Growth of MCF-7 Breast Cancer Cells

  • Kang, Kap-Suk;Leonard F. Bjeldanes
    • Preventive Nutrition and Food Science
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    • 제3권2호
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    • pp.163-168
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    • 1998
  • Inhibitory effect of indole oligomers induced from indole-3-carbinol(I3C) on the growth of breast cancer cells was studied. We gernerated the reaction mixtures (RXM) at ambient temperature by treating a stirred aqueous solution of I3C (typeically 0.25ml) at a concentration of 12 $\mu$mol/ml) with hydrochloric acid (typically 28$\mu$l of a 1 mmol/ml solution). RXM was fractionated by the column chromatography. The fractions with similar UV-pattern were further fractionated by HPLC and 3.3'-diindoylmethane (DIM) and other indole oligomers were identified. I3C, RXM, and it derived indole compounds were added to MCF-7 cells and cultured in the presence of 10-7M estradiol for 7 days. the growth-inhibitory effect of I3C and DIM on the growth of MCF-7 cell was very strong. The synthetic DIM also revealed antiproliferative effect on MCF-7 cel. The fractions containing high DIM content (77%), were most effective in inhibiting MCF-7 cell growth induced by estradiol. With these results, we suggest that I3C and DIM might have anticarcinogenic effect on the breast cancer.

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A comparative study on milk composition of Jersey and Holstein dairy cows during the early lactation

  • Lim, Dong-Hyun;Mayakrishnan, Vijayakumar;Lee, Hyun-Jeong;Ki, Kwang-Seok;Kim, Tae-Il;Kim, Younghoon
    • Journal of Animal Science and Technology
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    • 제62권4호
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    • pp.565-576
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    • 2020
  • Recently, Jersey cattle was introduced and produced by embryo transfer to Korea. This study was conducted to investigate the differences of milk compositions between Jersey and Holstein cows and the relationship between days in milk (DIM) and milk compositions during early lactation. Data were collected from twelve lactating cows from Department of Animal Resources Development at National Institute of Animal Science. Cows in parity 1 were used, and calved at spring from April to March of 2017. All cows were housed in two sections within a free-stall barn, which divided into six from each breed, and received a basal total mixed ration. Milk samples of each cow were collected at 3 DIM and 30 DIM for analyzing the milk compositions, including fatty acids (FA), amino acids and minerals. Total solids, citrate, and milk urea nitrogen level were differed between the breeds (p < 0.05). As DIM went from 3 to 30, milk protein, total solids, and somatic cell count decreased (p < 0.05), but lactose increased in all breed milk (p < 0.05). Citrate and free fatty acid (FFA) elevated in Jersey milk (p < 0.05), whereas reduced in Holstein milk (p < 0.05). Proportions of some individual FA varied from the breeds. Myristic (C14:0), palmitic (C16:0), and arachidonic acid (C20:4) in milk from all cows were higher at 3 DIM than at 30 DIM (p < 0.05). Also, stearic (C18:0) and oleic acid (C18:1) were lower at 3 DIM than at 30 DIM (p < 0.05), and the C18:1 to C18:0 ratio was significantly differed in DIM × breed interactions (p < 0.05). The contents of the individual amino acids did not differ from the breeds. Calcium, phosphorous, magnesium, and zinc (Zn) contents was significantly increased in Holstein milk than Jersey milk at 3 DIM. Also, K and Zn concentrations were higher in Holstein milk than in Jersey milk at 30 DIM (p < 0.05). It was concluded that Jersey cows would produce more effective milk in processing dairy products and more proper energy status compared with Holstein cows in early lactation under the same environmental and nutritional conditions.

THE DIMENSION OF THE RECTANGULAR PRODUCT OF LATTICES

  • Bae, Deok-Rak
    • 대한수학회지
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    • 제36권1호
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    • pp.15-36
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    • 1999
  • In this paper, we determine the dimension of the rectangular product of certain finite lattices. In face, if L1 and a L2 be finite lattices which satisfy the some conditions, then we have dim (L1$\square$L2) = dim(L1) + dim(L2) - 1.

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