• 호남수학학술지
• /
• 제30권1호
• /
• pp.1-7
• /
• 2008

A near-ring N is said to be strongly reduced if, for a ${\in}$ N, $a^2{\in}N_c$ implies $a{\in}N_c$, where $N_c$ denotes the constant part of N. We investigate some properties of strongly reduced near-rings and apply those to the study of left strongly regular near-rings. Finally we classify all reduced and strongly reduced near-rings of order ${\leq}$ 7 using the description given in J. R. Clay [1].

• 한국지능시스템학회:학술대회논문집
• /
• 한국지능시스템학회 2008년도 춘계학술대회 학술발표회 논문집
• /
• pp.125-126
• /
• 2008

A near-ring N is called strongly reduced if, for a ${\epsilon}$ N, $a^2\;{\epsilon}\;N_c$ implies a ${\epsilon}\;N_c$, where $N_c$ denotes the constant part of N. We investigate some properties of strongly reduced near-rings and apply those to the study of left strongly regular near-rings. Finally we classify some reduced, and strongly reduced near-rings.

• 한국자동차공학회논문집
• /
• 제2권4호
• /
• pp.100-111
• /
• 1994

Observations on the near-nozzle behavior of an unsteady fuel spray through single cylindrical hole nozzle were made by phase Doopler anemometer and microphotographs. At the edge of the spray, droplet velocity peaked during needle opening and closing. Droplet sizes tended to be small on the edge of spray. The near-nozzle spray angle taken from the microphotographs was time-dependent, even though it increased with gas-to-liquid density ratio as expected. The near-nozzle spray angle was the greatest on the initial stage and decreased to a relatively constant value after about one third of the total injection duration regardless of the ambient gas conditions, even in the near-vaccum condition. The wider near-nozzle spray angle in the early stage is due to the flow characteristics inside the nozzle rather than aerodynamic interactions. However, once the spray was established, aerodynamic interactions are essential in the near-nozzle atomization.

• Structural Engineering and Mechanics
• /
• 제87권5호
• /
• pp.431-450
• /
• 2023

In this study, it is intended to perform nonlinear time-history analyses of nuclear power plant structures (NPP) under near-fault earthquakes showing directivity pulse and fling-step characteristics. Simulation procedures based on cycloidal pulse and far-fault ground motions are also used to simulate near-fault motions showing forward-directivity and fling-step characteristics and the structural responses are compared with those of the recorded near-fault ground motions. Because it is aimed to determine specifically the pulse type characteristics of near-fault ground motions on NPPs, all the ground motions are normalized to have a PGA of 0.3 g. Depending on the obtained results it can be underlined that although near-fault ground motion has the potential to cause damage mostly on structural systems having larger periods, it may also have noticeable effects on the responses of rigid structures, like NPP containment buildings. On the other hand, simulated near-fault motions can help us to get an insight into the near-fault mechanism as well as an approximate visualization of the structural responses under near-fault earthquakes.

• 한국안광학회지
• /
• 제14권2호
• /
• pp.1-8
• /
• 2009

목적: 본 연구는 서로 다른 기준에 따른 P.D로 제작된 근용 안경을 각각 착용시킨 후에 상대적인 피로 정도를 비교하는 것이 목적이다. 방법: 근용 안경의 굴절력[원용 안경의 굴절력(-)]이 (-)인 사람에게는 원용 P.D와 근용 P.D-B로 제작된 안경을 장용시켜 안정피로 정도를 비교하였고, 근용 안경 굴절력이 (+)[원용 안경 굴절력(+)]인 사람에게는 근용 P.D-B, 원용 P.D, 근용 P.D-A로 조제된 안경을 장용시켜 안정피로 정도를 비교하였다. 근용 P.D-A란 원용 안경의 근거리 시점에서 발생한 기저외방의 프리즘 값과 근용 안경의 시점에서 발생한 프리즘 값이 같도록 감소된 단초점 근용 안경의 중심점간 거리를 의미한다. 결과: 근용 안경의 굴절력[원용 안경 굴절력(-)]이 (-)인 경우에는 원용 P.D로 조제 가공한 경우에 안정피로가 상대적으로 적었다. 근용 안경의 굴절력이 (+)인 경우에는 단정적으로 어떤 설계점 결정방식이 옳다고 확신 할 수는 없지만 데이터 결과에 의할 경우는 근용 P.D-A로 조제 가공한 경우에 상대적으로 더 적은 안정피로를 유발 하였다. 결론: 근용 안경의 굴절력[원용 안경 굴절력(-)]이 (-)인 경우에는 이전의 원용 안경을 착용하고 근거리를 주시한 경우에 근용 주시점에서의 기저내방(Base In)의 효과를 통해 폭주요구량은 감소된다. 따라서 근용 안경(-)은 근거리에서 폭주를 도와준다. 왜냐하면 기저내방의 효과가 원용 안경에 비해 상대적으로 작아졌기 때문이다. 근용 안경의 굴절력[원용 안경 굴절력(+)]이 (+)인 경우에는 상황에 따라 근용 P.D-B, 근용 P.D-A, 원용 P.D를 통해 설계점을 결정 할 수 있다.

• East Asian mathematical journal
• /
• 제16권1호
• /
• pp.105-110
• /
• 2000

Baer rings were introduced by Kaplansky [3] to abstract various properties of rings of operators on a Hilbert spaces. On the other hand, p.p. rings were introduced by A. Hattori [2] to study the torsion theory. In this paper we introduce Baer near-rings and p.p. near-rings and study some properties and give some examples.

• East Asian mathematical journal
• /
• 제24권2호
• /
• pp.145-149
• /
• 2008

From the notion of bi-ideals in near-rings, various generalizations of regularity conditions have been studied. In this paper, we generalize further the notion of bi-ideals and introduce the notion of weak bi-ideals in near-rings and obtain some characterizations using this concept in left self distributive near-rings.

• Kyungpook Mathematical Journal
• /
• 제60권4호
• /
• pp.839-851
• /
• 2020

We define morphic near-ring elements and study their behavior in regular near-rings. We show that the class of left morphic regular near-rings is properly contained between the classes of left strongly regular and unit-regular near-rings.

• 대한수학회보
• /
• 제45권3호
• /
• pp.457-466
• /
• 2008

Let R be a right near-ring. An R-group of type-5/2 which is a natural generalization of an irreducible (ring) module is introduced in near-rings. An R-group of type-5/2 is an R-group of type-2 and an R-group of type-3 is an R-group of type-5/2. Using it $J_{5/2}$, the Jacobson radical of type-5/2, is introduced in near-rings and it is observed that $J_2(R){\subseteq}J_{5/2}(R){\subseteq}J_3(R)$. It is shown that $J_{5/2}$ is an ideal-hereditary Kurosh-Amitsur radical (KA-radical) in the class of all zero-symmetric near-rings. But $J_{5/2}$ is not a KA-radical in the class of all near-rings. By introducing an R-group of type-(5/2)(0) it is shown that $J_{(5/2)(0)}$, the corresponding Jacobson radical of type-(5/2)(0), is a KA-radical in the class of all near-rings which extends the radical $J_{5/2}$ of zero-symmetric near-rings to the class of all near-rings.

• 한국수학교육학회지시리즈B:순수및응용수학
• /
• 제17권2호
• /
• pp.131-136
• /
• 2010

Throught this paper, we will investigate some properties of left regular and strongly reduced near-rings. Mason introduced the notion of left regularity and he characterized left regular zero-symmetric unital near-rings. Also, this concept have been studied by several authors. The purpose of this paper is to find some characterizations of the strong reducibility in near-rings, and the strong regularity in near-rings which are closely related with strongly reduced near-rings.