• 대한수학회보
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• 제29권1호
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• pp.145-151
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• 1992

• 대한수학회논문집
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• 제1권1호
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• pp.11-13
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• 1986

• 한국수학교육학회지시리즈A:수학교육
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• 제25권1호
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• pp.33-37
• /
• 1986

• East Asian mathematical journal
• /
• 제11권2호
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• pp.287-301
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• 1995

• 대한수학회논문집
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• 제2권1호
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• pp.53-57
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• 1987

• 충청수학회지
• /
• 제19권1호
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• pp.101-110
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• 2006

In this paper, we develop existence and uniqueness criteria to certain class of three point boundary value problems associated with third order nonlinear fuzzy differential equations, with the help of Green's functions and contraction mapping principle.

• 대한수학회지
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• 제32권3호
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• pp.483-492
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• 1995

In this paper we discuss the existence and uniqueness of singular solutions for equations of the form $$ (F) u_t = u{xx} - $\mid$u$\mid$^{q-1} u_x - $\mid$u$\mid$^{p-1}u, p,q > 1, $$ in the domain $Q = {(x,t) : x \in R, t > 0}$. This equation represents a model of diffusion-convection with absorption.

• 대한수학회논문집
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• 제13권3호
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• pp.515-523
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• 1998

We generalize the uniqueness theorem of K.Yoneda[9] for nonharmonic series under a much weaker condition as follows: Let ｛λ$_{k}$ ｝$_{k}$ =$o^{\infty}$ be a discrete sequence in $R^n$. If (equation omitted) = 0 for all x $\in$ $R^n$ and there exists a number N > 0 such that (equation omitted) then$ a_{k}$ = 0 for all k $\in$ $N_{0}$.

• 대한수학회보
• /
• 제57권5호
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• pp.1307-1317
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• 2020

Let f be a nonconstant meromorphic function of hyper order strictly less than 1, and let c be a nonzero finite complex number such that f(z + c) ≢ f(z). We prove that if ∆_cf = f(z + c) - f(z) and f share 0, ∞ CM and 1 IM, then ∆_cf = f. Our result generalizes and greatly improves the related results.

• 대한수학회보
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• 제57권5호
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• pp.1083-1094
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• 2020

In this paper, we give some uniqueness theorems of nonconstant meromorphic functions of hyper-order less than one sharing partially three or four small periodic functions with their shifts. As an application, some sufficient conditions for periodicity of meromorphic functions are given. Our results improve and extend previous results of W. Lin, X. Lin and A. Wu [11].