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ACOMS+ 및 학술지 리포지터리 설명회

  • 한국과학기술정보연구원(KISTI) 서울분원 대회의실(별관 3층)
  • 2024년 07월 03일(수) 13:30
 

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  • P-ISSN1226-0657
  • E-ISSN2287-6081
  • KCI
Min, Won-Keun(DEPARTMENT OF MATHEMATICS, KANGWON NATIONAL UNIVERSITY) pp.199-203
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Abstract

We introduce the notions of sg-semiopen set and other kinds of generalized sg-open sets and we investigate some properties for such generalized sg-open sets.

Park, Jong-Seo(DEPARTMENT OF MATHEMATICS EDUCATION, CHINJU NATIONAL UNIVERSITY OF EDUCATION) pp.205-209
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Abstract

We introduce the concept of semi-compatible and weak-compatible in <TEX>$\cal{M}$</TEX>-fuzzy metric space, and prove some fixed point theorem for four self maps satisfying some conditions in <TEX>$\cal{M}$</TEX>-fuzzy metric space.

Shim, Seong-A(DEPARTMENT OF MATHEMATICS, SUNGSHIN WOMEN'S UNIVERSITY) pp.211-229
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Abstract

Various types of predator-prey systems are studied in terms of the stabilities of their steady-states. Necessary conditions for the existences of non-negative constant steady-states for those systems are obtained. The linearized stabilities of the non-negative constant steady-states for the predator-prey system with monotone response functions are analyzed. The predator-prey system with non-monotone response functions are also investigated for the linearized stabilities of the positive constant steady-states.

Jun, Kil-Woung(DEPARTMENT OF MATHEMATICS, CHUNGNAM NATIONAL UNIVERSITY) ; Lee, Yang-Hi(DEPARTMENT OF MATHEMATICS EDUCATION, GONGJU NATIONAL UNIVERSITY OF EDUCATION) ; Oh, Jeong-Ha(DEPARTMENT OF MATHEMATICS, CHUNGNAM NATIONAL UNIVERSITY) pp.231-247
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Abstract

In this paper, we investigate the generalized Hyers-Ulam stability of a bi-Jensen functional equation <TEX>$4f(\frac{x\;+\;y}{2},\;\frac{z\;+\;w}{2})$</TEX> = f(x, z) + f(x, w) + f(y, z) + f(y, w). Also, we establish improved results for the stability of a bi-Jensen equation on the punctured domain.

Chen, Zong-Xuan(SCHOOL OF MATHEMATICAL SCIENCES, SOUTH CHINA NORMAL UNIVERSITY) ; Shon, Kwang-Ho(DEPARTMENT OF MATHEMATICS, COLLEGE OF NATURAL SCIENCES, PUSAN NATIONAL UNIVERSITY) pp.249-256
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Abstract

We research the properties of solutions of general higher order homogeneous linear differential equations and apply the hyper order to obtain more precise estimation for the growth of solutions of infinite order.

Kim, Yong-In(DEPARTMENT OF MATHEMATICS, UNIVERSITY OF ULSAN) pp.257-268
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Abstract

We investigate the existence of the following Dirichlet boundary value problem <TEX>$({\mid}u'\mid^{p-2}u')'\;+\;(p\;-\;1)[\alpha{\mid}u^+\mid^{p-2}u^+\;-\;\beta{\mid}u^-\mid^{p-2}u^-]$</TEX> = (p - 1)h(t), u(0) = u(T) = 0, where p > 1, <TEX>$\alpha$</TEX> > 0, <TEX>$\beta$</TEX> > 0 and <TEX>${\alpha}^{-\frac{1}{p}}\;+\;{\beta}^{-\frac{1}{p}}\;=\;2$</TEX>, <TEX>$T\;=\;{\pi}_p/{\alpha}^{\frac{1}{p}}$</TEX>, <TEX>${\pi}_p\;=\; \frac{2{\pi}}{p\;sin(\pi/p)}$</TEX> and <TEX>$h\;{\in}\;L^{\infty}$</TEX>(0,T). The results of this paper generalize some early results obtained in [8] and [9]. Moreover, the method used in this paper is elementary and new.

한국수학교육학회지시리즈B:순수및응용수학