• Korean Institute of Interior Design Journal
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• 제9호
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• pp.67-76
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• 1996

One of the most important thing in studying the form of the interior architecture is to set up the methodology of the morphological of the morphological analysis. This article tries to introduce one of such attempts namely, that of Dr. Hisao Koyama, professor of Tokyo University , by applying it to one of F.L. Wright's works, the Robie residence . Professor Koyama has outlined a new methodology of morphologically analyzing the interior architectures, by shifting his focus of analysis from the external conditions of a form, such as functional personal and social traits and traits of the time, to the internal conditions of the form as itself. The outcome of the analysis clearly shows that the Robie Residence , classically known by its horizontality, does have a coexisting factor of verticality. This implies that such a method is useful in revealing the aesthetic compounds of the interior architectures, this time that of F.L. Wright , in a more concrete way. Such an outcome can hopefully be applied to the practices of designing the interior architectures.

• Journal of Biosystems Engineering
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• 제12권2호
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• pp.67-75
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• 1987

• Korean Architects
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• 통권543호
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• pp.98-105
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• 2014

• Proceedings of the Korean Operations and Management Science Society Conference
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• 대한산업공학회/한국경영과학회 1991년도 춘계공동학술대회 발표논문 및 초록집; 전북대학교, 전주; 26-27 Apr. 1991
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• pp.335-335
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• 1991

• Kyungpook Mathematical Journal
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• 제10권1호
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• pp.37-42
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• 1970

• Journal of Korea Fair Competition Federation
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• 34호
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• pp.46-49
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• 1998

• Korean Architects
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• 통권541호
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• pp.74-81
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• 2014

• 전기의세계
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• 제20권6호
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• pp.50-51
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• 1971

본고에서는 다음의 내용을 다루었다. 1. 원자력발전소에 관련된 환경문제의 전망 2. 원자력발전원가의 장래예측 3. 산화질소의 처리 4. 저기동토오크 응용을 위한 대형단상전동기

• Honam Mathematical Journal
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• 제39권3호
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• pp.349-361
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• 2017

By means of the Oberhettinger integral, certain generalized integral formulae involving product of generalized k-Bessel function $w^{{\gamma},{\alpha}}_{k,v,b,c}(z)$ and general class of polynomials $S^m_n[x]$ are derived, the results of which are expressed in terms of the generalized Wright hypergeometric functions. Several new results are also obtained from the integrals presented in this paper.

• Kyungpook Mathematical Journal
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• 제59권4호
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• pp.725-734
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• 2019

The aim of this paper is to establish two general finite integral formulas involving the product of Galué type Struve functions and Srivastava's polynomials. The results are given in terms of generalized (Wright's) hypergeometric functions. These results are obtained with the help of finite integrals due to Oberhettinger and Lavoie-Trottier. Some interesting special cases of the main results are also considered. The results presented here are of general character and easily reducible to new and known integral formulae.