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金光會 師範大學 體育硏究所 1983 서울大學校 體育硏究所論集 Vol.4 No.1
The intent of this investigation was to determine the relationship between ?? and physique, performances of motor fitness test for college male students 28 healthy male students at Seoul National University were volunteered as subjects for this study. Their ??, physique(height, weight, %Fat, FFW) and performances of motor fitness test (vertical jump, 50m run, push-ups, sit-ups, 400m run, 1,000m run, sit & reach, zig-zag run) were measured. The resulting datas were statistically analyzed. The results of this study were as follows; 1. Coefficients of correlation between ?? expressed in kpm/min and height, weight, FFW were statistically significant (p<0.01, p<0.01, p<0.01). 2. Coefficients of correlation between ?? expressed in kpm/min and performaoces of vertical jump, 50m run, 400m run, 1,000m run were statistically significant (p<0.01, p<0.05, p<0.01, p<0.01). 3. Coefficients of correlation between ?? expressed in kpm/min. kg and performances of 400m run, 1,000m run were statistically significant (p<0.01, p<0.01). 4. Coefficients of correlation between ?? expressed in kpm/min. kg(FFW) and performances of 400m run, 1,000m run were statistically significant (p<0.01, p<0.01). 5. The regression formula for the performance of vertical jump (Y) based on the ?? expressed in kpm/min (X) was Y=0.01834X+34.30939 (p<0.01). 6. The regression formula for the performance of 50m run(Y) based on the ?? expressed in kpm/min(X) was Y=-0.0106X+8.65133(p<0.05). 7. The regression formula for the performance of 400m run(Y) based on the ?? expressed in kpm/min(X) was Y=-0.01761X+84.45183 (p<0.01). 8. The regression formula for the performance of 1,000m run(Y) based on the ?? expressed in kpm/min (X) was Y=-0.1098X+329.63746 (p<0.01). 9. The regression formula for the performance of 400m run(Y) based on the ?? expressed in kpm/min. kg (X) was Y=-1.0427X+85.93531 (p<0.01). 10. The regression formula for the performance of 1,000m run(Y) based on the ?? expressed in kpm/min. kg(X) was Y=-7.1218+336.04814 (p<0.01). 11. The regression formula for the performance of 400m run (Y) based on the ?? expressed in kpm/min. kg (FFW) (X) was Y=-0.8694X+84.80187 (p<0.05). 12. The regression formula for the performance of 1,000m run(Y) based on the ?? expressed in kpm/min. kg (FFW) (X) Y=-6.855431X+344.16277(p<0.01).
女中.女高 하키競技의 運動强度와 Energy 消耗量에 關한 硏究
梁在英,金光會 仁荷大學校 스포츠 科學硏究所 1989 論文集 Vol.1 No.-
The purpose of this study is to measure energy expenditure and exercise intensity in girls hockey game. The subjects of this study were 9 conditioned atheletes in B girl's middle and high school. We measured and recorded the heart rate of subjects in hockey game arid through the Astrands nomogram we measured the energy expenditure. The results are as follows 1. The expenditure of girl's middle and high school were 518.3KCal and 567.5KCal in hockey game. 2. The energy expenditure of forward is highest among the halp and full- back. 3. The exercise intensity of girl's high school players is higher than girls middle school players. 4. The exercise intensity of forward is highest among the halp and full-back.
Fourier Transform of more tempered distributions
Kim, Kwang-Whoi 전주대학교 자연과학종합연구소 1998 전주대학교 자연과학연구소 학술논문집 Vol.11 No.1
The purpose of this paper is to show that Founer transform for exponentially decreasing functions also are exponentially decreasing and that Fourier transform of the spaces (of test functions) of more tempered distributions is an isomrphism.
THE SPACE OF FOURIER HYPERFUNCTIONS AS AN INDUCTIVE LIMIT OF HILBERT SPACES
Kim, Kwang-Whoi Korean Mathematical Society 2004 대한수학회논문집 Vol.19 No.4
We research properties of the space of measurable functions square integrable with weight exp$2\nu $\mid$x$\mid$$, and those of the space of Fourier hyperfunctions. Also we show that the several embedding theorems hold true, and that the Fourier-Lapace operator is an isomorphism of the space of strongly decreasing Fourier hyperfunctions onto the space of analytic functions extended to any strip in $C^n$ which are estimated with the aid of a special exponential function exp($\mu$|x|).
Ultradistributions and Solutions of Heat Equation
Kim,Kwang-whoi 全州大學校 1993 論文集 Vol.22 No.-
We show that the smooth solution with growth condition of the heat equation determines a unique ultre-distribution.
Fourier Hyperfunctions carried by Compact Sets
KIM, KWANG WHOI 전주대학교 교육문제연구소 1998 敎育論叢 Vol.12 No.2
We can find, for example, in [1] that the derivatives of piecewise c^k functions in the sense of distribution theory can be expressed as a linear combination of piecewise derivatives, Dirac measures and their derivatives. The purpose of this paper is to show those for the case of piecewise slowly increasing c^k functions in the sense of Fourier hyperfunctions.
Generalized Convolutions of Fourier Hyperfunctions
KIM, KWANG WHOI 전주대학교 교육문제연구소 1997 敎育論叢 Vol.12 No.1
Yadava [2] has given the generalization of the convolutions for functions defined in nonnegative real numbers and evaluated their Laplace transforms. In this paper we define the generalized convolutions for continuous functions in R and find their Fourier transforms. And also we apply these to test functions for Fourier hyperfunctions.
Differential Equations for Fourier Hyperfunctions
KIM, KWANG WHOI 전주대학교 교육문제연구소 1998 敎育論叢 Vol.12 No.2
We can find, for example in [5] that the linear differential operator d/dx of the spaces of distributions is surjective. The purpose of this paper is to show this for those of Fourier hyperfunctions, which is wider than those of distributions.