• 물과 미래
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• 제18권2호
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• pp.175-185
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• 1985

본 연구는 유출해석을 위하여 저유함수모델의 상수와 유역의 수문인자 및 지형인자와의 관계를 명백히 할 수 있는 방법에 대하여 고찰하였다. 연구대상유역은 우리나라의 중요수계에 속하는 한강 금강 낙동강 영산강 유역의 8개소유역을 택하였다. 최적상수의 탐색은 수학적 최적치 탐색방법의 하나인 SDFP 법을 사용하였으며 적합성 검정에는 $\chi$2-기준을 적용하였다. 저유함수법과 kinematic wave 이론에 의하여 저유상수와 지대시간을 구하는 공식을 인도하였으며 kinematic wave 모델의 가정치와 저유함수 모델의 최적상수를 기준으로 하여 검토하였다. 주요한 결과를 요약하면 다음과 같다. 1) 저유함수법과 kinematic wave 모델의 상수 사이에는 서로 공통된 관계가 있다. 따라서 이 두 모델의 관계로부터 ⑬식을 얻었다. 2) 위에서 구한 공식을 간단히 하여 산지유역에서 실제적으로 적용될 수 있는 새로운 공식을 제안하였다. 3) 여기에서 제안된 방정식의 적합성을 검정하기 위하여 산지유역의 몇 개 지점에 몇 개의 홍수자료를 적용하여 이 방정식으로 구한 상수를 갖이고 저유함수법에 의하여 유출해석을 하여 제안식의 타당성을 확인하였다.

• 한국방재학회 논문집
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• 제1권2호
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• pp.75-83
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• 2001

본 연구에서는 자연형하천으로 정비된 소하천의 실태조사를 통해 정비현황의 문제점을 조사하였다. 수원천 수계에 포함된 창사천을 대상으로 현장관측을 실시하였다. 창사천에서 관측된 강우량, 유속, 수심 등의 자료를 이용하여 운동파 모형의 적용성을 평가하였으며, 실무에서 널리 사용되고 있는 SCS, Clark, RRL 모형과도 비교하였다. 운동파방정식을 창사천유역에 적용했을 때 실측치와 비교적 유사한 결과를 얻을 수 있었다.

• 한국농공학회지
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• 제35권2호
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• pp.57-64
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• 1993

A modified kinematic wave model of the overland flow in vegetated filter strips was developed. The model can predict both flow depth and hydraulic radius of the flow. Existing models can predict only mean flow depth. By using the hydraulic radius, erosion, deposition and flow's transport capacity can be more rationally computed. Spacing hydraulic radius was used to compute flow's hydraulic radius. Numerical solution of the model was accomplished by using both a second-order nonlinear scheme and a linear solution scheme. The nonlinear portion of the model ensures convergence and the linear portion of the model provides rapid computations. This second-order nonlinear scheme minimizes numerical computation errors that may be caused by linearization of a nonlinear model. This model can also be applied to golf courses, parks, no-till fields to route runoff and production and attenuation of many nonpoint source pollutants.

• Structural Engineering and Mechanics
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• 제65권6호
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• pp.645-656
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• 2018

Importance of procuring adequate knowledge about the mechanical behavior of double-layered graphene sheets (DLGSs) incensed the authors to investigate wave propagation responses of mentioned element while rested on a visco-Pasternak medium under hygro-thermal loading. A nonlocal strain gradient theory (NSGT) is exploited to present a more reliable size-dependent mechanical analysis by capturing both softening and hardening effects of small scale. Furthermore, in the framework of a classical plate theory the kinematic relations are developed. Incorporating kinematic relations with the definition of Hamilton's principle, the Euler-Lagrange equations of each of the layers are derived separately. Afterwards, combining Euler-Lagrange equations with those of the NSGT the nonlocal governing equations are written in terms of displacement fields. Interaction of the each of the graphene sheets with another one is regarded by the means of vdW model. Then, a widespread analytical solution is employed to solve the derived equations and obtain wave frequency values. Subsequently, influence of each participant variable containing nonlocal parameter, length scale parameter, foundation parameters, temperature gradient and moisture concentration is studied by plotting various figures.

• 한국수자원학회:학술대회논문집
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• 한국수자원학회 1999년도 학술발표회 논문집
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• pp.203-208
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• 1999

• Structural Engineering and Mechanics
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• 제72권3호
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• pp.329-338
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• 2019

In this paper, the magnetic field influence on the wave propagation characteristics of graphene nanosheets is examined within the frame work of a two-variable plate theory. The small-scale effect is taken into consideration based on the nonlocal strain gradient theory. For more accurate analysis of graphene sheets, the proposed theory contains two scale parameters related to the nonlocal and strain gradient effects. A derivation of the differential equation is conducted, employing extended principle of Hamilton and solved my means of analytical solution. A refined trigonometric two-variable plate theory is employed in Kinematic relations. The scattering relation of wave propagation in solid bodies which captures the relation of wave number and the resultant frequency is also investigated. According to the numerical results, it is revealed that the proposed modeling can provide accurate wave dispersion results of the graphene nanosheets as compared to some cases in the literature. It is shown that the wave dispersion characteristics of graphene sheets are influenced by magnetic field, elastic foundation and nonlocal parameters. Numerical results are presented to serve as benchmarks for future analyses of graphene nanosheets.

• 한국수자원학회논문집
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• 제32권2호
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• pp.185-195
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• 1999

운동파 이론의 수치해석에는 유한차분법과 특성곡선법이 주로 사용된다. 유한차분법의 경우 지배방정식의 차분과정에서 발생하는 절단오차에 의하여 첨두유량의 감쇠가 발생한다. 특성곡선법의 경우 첨두유량은 양호하게 보존되지만, 수치해석 과정에서 발생하는 충격파를 적절하게 고려하지 못한다. 본 연구에서는 운동파 이론에 근거한 각각의 수차해석 기법의 특성을 살펴보았으며, 특성곡선법으로 수치해석할 때 발생하는 충격파의 수치처리기법인 Propagating Shock Fitting 기법과 Approximate Shock Fitting 기법에 대하여 적용성을 파악하였다. Propagation Shock Fitting 기법은 충격파를 양호하게 처리하였으나 유로연장이 긴 하천에서 유량이 급변하는 경우 적절하게 충격파를 처리하지 못하였다. Propagation Shock Fitting 기법을 반복하여 계산하는 Approximate Shock Fitting 기법은 이러한 경우에 발생하는 충격파를 적절히 처리하는 것을 확인할 수 있었다. 충격파 처리기법에 의한 운동파 이론의 계산결과와 완전동력학파 이론에 의한 결과도 비교하고 토의하였다.

• 한국해양공학회지
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• 제10권2호
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• pp.136-145
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• 1996

The theory is based on two thermodynamic equations for the air mass in the air column and bydrodynamic equation for the relation between the response of the air in the water column and the incident wave. The numerical model is experimented in a two dimensional water tank and the caisson model with sloped front wall is tested in the large towing tank.

• Structural Engineering and Mechanics
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• 제71권1호
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• pp.99-107
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• 2019

Wave propagation analysis of a porous graphene platelet reinforced (GPLR) nanocomposite shell is investigated for the first time. The homogenization of the utilized material is procured by extending the Halpin-Tsai relations for the porous nanocomposite. Both symmetric and asymmetric porosity distributions are regarded in this analysis. The equations of the shell's motion are derived according to Hamilton's principle coupled with the kinematic relations of the first-order shear deformation theory of the shells. The obtained governing equations are considered to be solved via an analytical solution which includes two longitudinal and circumferential wave numbers. The accuracy of the presented formulations is examined by comparing the results of this method with those reported by former authors. The simulations reveal a stiffness decrease in the cases which porosity influences are regarded. Also, one must pay attention to the effects of longitudinal wave number on the wave dispersion curves of the nanocomposite structure.

• 대한조선학회지
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• 제19권2호
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• pp.33-39
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• 1982

It is one of the basic problems of naval architecture and ocean engineering how to describe the wave kinematics normally under the assumption of an ideal fluid. At present, there are many wave theories available for design purposes. These can be classified into two groups: One is the analytic theory and the other is the numerical theory. This paper briefly introduces the stream function method of R.G. Dean which belongs to the latter group and shows its numerical evaluations exemplified for two cases: One is applied to observed waves and the other is for design waves. In the former case, the wave profiles are calculated by the stream function method and compared with those of the observed waves and also with the results of R.G. Dean. They show good agreement. In the latter case, the wave kinematics and wave loads on a column of diameter 1m are calculated by the stream function method and these are compared with those resulted from the 5th-order gravity wave theory. As a result of comparison the values by the stream function method are slightly larger than those by the 5th-order gravity wave theory but the difference are negligible. From this it is concluded that the stream function method is very useful. And as characteristics of the numerical theories, the stream function method of R.G. Dean can be easily extended to the higher order terms and can include easily the current velocity and the pressure distribution on the free surface. In addition, when the data of observed wave profile are given, this method can reproduced the observed wave profile as closely as possible so that this method seems to describe the ocean wave more realistically. And from standpoint of a mathematical principle the stream function method exactly satisfies the kinematic free-surface boundary condition.