• Title/Summary/Keyword: U.S.A.

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CHARACTERIZING S-FLAT MODULES AND S-VON NEUMANN REGULAR RINGS BY UNIFORMITY

  • Zhang, Xiaolei
    • 대한수학회보
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    • 제59권3호
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    • pp.643-657
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    • 2022
  • Let R be a ring and S a multiplicative subset of R. An R-module T is called u-S-torsion (u-always abbreviates uniformly) provided that sT = 0 for some s ∈ S. The notion of u-S-exact sequences is also introduced from the viewpoint of uniformity. An R-module F is called u-S-flat provided that the induced sequence 0 → A ⊗R F → B ⊗R F → C ⊗R F → 0 is u-S-exact for any u-S-exact sequence 0 → A → B → C → 0. A ring R is called u-S-von Neumann regular provided there exists an element s ∈ S satisfying that for any a ∈ R there exists r ∈ R such that sα = rα2. We obtain that a ring R is a u-S-von Neumann regular ring if and only if any R-module is u-S-flat. Several properties of u-S-flat modules and u-S-von Neumann regular rings are obtained.

THE u-S-GLOBAL DIMENSIONS OF COMMUTATIVE RINGS

  • Wei Qi;Xiaolei Zhang
    • 대한수학회보
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    • 제60권6호
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    • pp.1523-1537
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    • 2023
  • Let R be a commutative ring with identity and S a multiplicative subset of R. First, we introduce and study the u-S-projective dimension and u-S-injective dimension of an R-module, and then explore the u-S-global dimension u-S-gl.dim(R) of a commutative ring R, i.e., the supremum of u-S-projective dimensions of all R-modules. Finally, we investigate u-S-global dimensions of factor rings and polynomial rings.

High-Performance Pattern Classifier

  • Park, C.;M.Holler;J.Diamond;S.The;U.Santoni;K.Buckmann
    • 한국지능시스템학회:학술대회논문집
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    • 한국퍼지및지능시스템학회 1993년도 Fifth International Fuzzy Systems Association World Congress 93
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    • pp.793-797
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    • 1993
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POSITIVE SOLUTIONS FOR A THREE-POINT FRACTIONAL BOUNDARY VALUE PROBLEMS FOR P-LAPLACIAN WITH A PARAMETER

  • YANG, YITAO;ZHANG, YUEJIN
    • Journal of applied mathematics & informatics
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    • 제34권3_4호
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    • pp.269-284
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    • 2016
  • In this paper, we firstly use Krasnosel'skii fixed point theorem to investigate positive solutions for the following three-point boundary value problems for p-Laplacian with a parameter $({\phi}_P(D^{\alpha}_{0}+u(t)))^{\prime}+{\lambda}f(t, u(t))=0$, 0$D^{\alpha}_{0}+u(0)=u(0)=u{\prime}{\prime}(0)=0$, $u^{\prime}(1)={\gamma}u^{\prime}(\eta)$ where ϕp(s) = |s|p−2s, p > 1, $D^{\alpha}_{0^+}$ is the Caputo's derivative, α ∈ (2, 3], η, γ ∈ (0, 1), λ > 0 is a parameter. Then we use Leggett-Williams fixed point theorem to study the existence of three positive solutions for the fractional boundary value problem $({\phi}_P(D^{\alpha}_{0}+u(t)))^{\prime}+f(t, u(t))=0$, 0$D^{\alpha}_{0}+u(0)=u(0)=u{\prime}{\prime}(0)=0$, $u^{\prime}(1)={\gamma}u^{\prime}(\eta)$ where ϕp(s) = |s|p−2s, p > 1, $D^{\alpha}_{0^+}$ is the Caputo's derivative, α ∈ (2, 3], η, γ ∈ (0, 1).

韩国对外战略调整的原因分析-美中战略竞争下不断增加的北韩威胁对东北亚安全局势带来的深远影响 (Analysis of the Reason for ROK's Foreign Strategy Adjustment: The growing threat from DPRK under the U.S.-China strategic competition and its profound influences on the security situation in Northeast Asia)

  • 金东灿;李章源
    • 분석과 대안
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    • 제7권3호
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    • pp.115-144
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    • 2023
  • 特朗普政府时期美国已表明了 "中国是美国的战略竞争者, 也是修正主义势力, 更是对美国繁荣和安全的主要挑战" 这种立场, 拜登政府也基本上继承了这种对中国的认识。中国也对此积极应对。因此, 美中战略竞争已成为当今国际体系中最重要的背景因素, 也对东北亚安全局势产生了巨大的影响。尽管如此, 观察最近韩美日三边安全合作的形成过程时我们可以发现, 尹锡悦总统上台之后韩国的对外战略调整对韩美日三边安全合作的形成起到了关键性作用。这是因为美国一如既往希望构建的韩美日三边安全合作的成败取决于韩日关系的改善, 而尹锡悦政府不顾韩国国内政治的制约因素, 果断推动了韩日关系的快速改善。随后, 在戴维营召开的韩美日三国峰会为未来三国在安全及其他更广泛领域的合作奠定了基础。中国对韩美日三边安全合作的形成提出了强烈的不满和抗议。但本文认为, 韩国虽然同意与美国和日本形成韩美日三边安全合作, 但韩国的战略目标与美国和日本的战略目标都不完全一致。比如, 回顾冷战结束之后的美日同盟发展历程, 美国与日本都对中国的崛起持有类似的看法和认识。最近几年美日同盟加强的实际目标也主要是如何应对中国的崛起。与此相反, 韩国历届政府都对韩美日三边安全合作持消极的态度。这是因为韩国想要追求的最主要的战略目标是如何减少或消除来自北韩的威胁, 而不是应对中国。面对北韩不断增强的挑衅与威胁, 过半数的韩国人支持通过加强韩美日三边安全合作来遏制或缓解来自北韩的威胁。因此, 只要北韩的核威胁与导弹挑衅持续存在, 那韩国的对外战略方向就很可能是加强韩美日三边安全合作, 以确保自身的安全与生存。所以, 如果中国想要减少韩美日三边安全合作给中国带来的战略上的压力, 最好的方案是降低北韩对韩国的挑衅和威胁, 在让北韩放弃核武器的问题上扮演更加实质性的角色。

서브프라임사태 전후 한미간 정보전이현상에 관한 연구 (Empirical Analysis on the Spillover Effects between Korean and U.S. Stock Market after U.S. Financial Crisis)

  • 예민수
    • 디지털산업정보학회논문지
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    • 제4권4호
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    • pp.113-125
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    • 2008
  • This paper investigates the spillover effects(co-movements) between korean and U.S stock market by KOSPI and DJIA Index. Especially it compare to the pre- and post period of U.S. financial crisis resulted from sub-prime mortgage loan. The main results are as follows. First, the spillover effects of DJIA(U.S. market) to KOSPI(Korean market) are strong. This result accord with the former researches on this subject. Second, spillover effects are more strong after U.S. financial crisis. A possible reason for this phenomenon is a trend which the major investors such as foreign and institutional investors in domestic stock market have more attention to U.S. stock market. Third, the spillover effects appear in the opposite direction, that is KOSPI(Korean Stock Market) to DJIA(U.S. Stock Market). It seems to be the results of asian stock market's growing infIuences to European and U.S Markets.

A Large and Changing U.S. Market for Gadoids and Other Groundfish

  • Dae-Kyum Kim
    • 수산경영론집
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    • 제17권1호
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    • pp.107-115
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    • 1986
  • The United States is the world's leading importer of frozen processed groundfish products, with over two thirds of total world imports. Over 90% of the U.S. groundfish demand is met by inports, while about 2 million mt of groundfish are taken from U, S. waters by joint-venture and foreign fleets. The objective of this paper is to provide descriptive information concerning the U.S. groundfish market and the potential for groundfish resources off Alaska to become a major source of supply to this market. The size of the U.S. market, U.S. imports, trade policies, and catch from U.S, waters are discussed, and a comparison is made between the potential domestic catch of groundfish off Alaska and current U.S. groundfish consumption. The total optimum yield of 2.3 million mt for flounders, cod, and pollock is about four times the round weight equivalent of U.S. imports of these species in 1984.

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미국 하원 FTA 표결과 대통령 외교정책: 미국-모로코, 미국-바레인, 미국-오만 FTA 사례를 중심으로 (FTA Voting in the U.S. House of Representatives and Presidential Foreign Policy: In Cases of the U.S.-Morocco FTA, U.S.-Bahrain FTA, and U.S.-Oman FTA)

  • 최민진
    • 미국학
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    • 제42권1호
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    • pp.57-97
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    • 2019
  • This study seeks to reveal why the U.S. House Democrats showed different levels of support in the voting of the U.S.-Morocco FTA, U.S.-Bahrain FTA, and U.S.-Oman FTA. Existing studies focusing on the constituency or members' ideology do not properly account for the variance of these three FTA voting results. All of these FTAs, however, were promoted as a part of the president's foreign policies. If so, FTA support in Congress could depend on representatives' evaluation of the presidential foreign policy. Based on this, the study analyzes how representatives' evaluation of President Bush's foreign policy changed according to the period of the three FTA votes. The vote on the FTAs has been influenced by their evaluation of the presidential foreign and national security policies.

RECURRENCE RELATIONS FOR QUOTIENT MOMENTS OF THE EXPONENTIAL DISTRIBUTION BY RECORD VALUES

  • LEE, MIN-YOUNG;CHANG, SE-KYUNG
    • 호남수학학술지
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    • 제26권4호
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    • pp.463-469
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    • 2004
  • In this paper we establish some recurrence relations satisfied by quotient moments of upper record values from the exponential distribution. Let $\{X_n,\;n{\geq}1\}$ be a sequence of independent and identically distributed random variables with a common continuous distribution function F(x) and probability density function(pdf) f(x). Let $Y_n=max\{X_1,\;X_2,\;{\cdots},\;X_n\}$ for $n{\geq}1$. We say $X_j$ is an upper record value of $\{X_n,\;n{\geq}1\}$, if $Y_j>Y_{j-1}$, j > 1. The indices at which the upper record values occur are given by the record times {u(n)}, $n{\geq}1$, where u(n)=min\{j{\mid}j>u(n-1),\;X_j>X_{u(n-1)},\;n{\geq}2\} and u(1) = 1. Suppose $X{\in}Exp(1)$. Then $\Large{E\;\left.{\frac{X^r_{u(m)}}{X^{s+1}_{u(n)}}}\right)=\frac{1}{s}E\;\left.{\frac{X^r_{u(m)}}{X^s_{u(n-1)}}}\right)-\frac{1}{s}E\;\left.{\frac{X^r_{u(m)}}{X^s_{u(n)}}}\right)}$ and $\Large{E\;\left.{\frac{X^{r+1}_{u(m)}}{X^s_{u(n)}}}\right)=\frac{1}{(r+2)}E\;\left.{\frac{X^{r+2}_{u(m)}}{X^s_{u(n-1)}}}\right)-\frac{1}{(r+2)}E\;\left.{\frac{X^{r+2}_{u(m-1)}}{X^s_{u(n-1)}}}\right)}$.

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