• 한국지반공학회지:지반
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• 제14권3호
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• pp.25-46
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• 1998

본 논문은 낙동강 유역의 사질토 지반에 매입되어 수평 하중을 받는 모형 강관 말뚝의 수평 거동의 결과를 관찰하였다. 본 연구의 목적은 말뚝의 수평 거동에 대한 말뚝의 근입길이, 지반 상대밀도, 하중 재하속도, 말뚝두부의 구속조건, 그리고 지반내의 이질층의 영향에 관하여 실험적인 연구를 수행하고 이러한 영향들을 정량화 할 수 있는 실험결과를 얻었다. 또한, 수치해석 (p-y method. modifiled Vlasov method, Characteristic Load Method:CLM) 결과들과 비교 되었다. 본 연구에서 Vlasov 해석법에 기초한 new parameter는 깊이에 비례하는 지반반력 (KhD=nhizn)에 대하여 적용할 수 있도록 개발하였다. p-V해석 모델은 비선형 거동이며, 수평하중을 받는 깊은 기초의 설계에 유효한 방법이다. Characteristic load method (CLM)이라 불 리는 새로운 방법은 P-V해석법 보다 간편하며, p-V해석법에 의한 결과와 잘 일치하고 있다. CLM방법은 무차훤 변수들의 관계들로부터 수평 하중을 받는 말뚝들의 비선형 거동을 특성화 하기 위하여 차원 해석을 이용하고 있다. p-y해석법과 수정 Vlasov방법에 이용하는 지반반력 계수와 극한 지반반력들은 직접 전단시험 결과들을 역 해석하여 구하였다. 직접전단 시험에 의한 지반반력 계수와 극한 지반반력들의 수평거동 예측에 이용하기 위한 수정계수들은 각각 0.014~0.05, 0.2~0.4로 나타났다. p-y analysis. modified Vlasov method (new ${\gamma}$ parameter), CLM에 의한 수치해석 결과들은 상대밀도가 증가할수록 실험결과들과 잘 일치하는 것으로 나타났다. 또한 y/D=0.2 이하에서 CLM 방법의 적용성이 입증되었다.

• 대한기계학회논문집
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• 제2권2호
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• pp.31-37
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• 1978

In order to specify the accuracy of the cylindrical shell theories, several cylindrical shell equations are studied. Cheng's equation is used as the exact theory for circular cylindrical shells. An error factor is defined and used for the measure of the accuracy in various cylindrical shell theories. The line load applied along generators of a thin-walled circular cylidrical shell of finite length is investigated as a numerical example. These numerical results show that Cheng's equation is used for the fundamental cylindrical shell equation and the difficulties in cumputation by a digital computer are same as the simplified equations, such as Donnell's Morley's, and Vlasov's equations.

• 한국진공학회:학술대회논문집
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• 한국진공학회 2014년도 제46회 동계 정기학술대회 초록집
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• pp.243.1-243.1
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• 2014

For two-dimensional grid electrodes immersed in plasmas, sheath expansion due to negative high-voltage pulse applied to the electrode generates high-energy pseudowave. The high-energy pseudowave can be used as ion beam for ion implantation. To estimate ion dose due to high-energy pseudowave, investigation on sheath expansion of grid electroes is necessary. To investigate sheath expansion, an analytic model was developed by Vlasov equation and applying the 1-D sheath expansion model to 2-D. Because of lack of generalized 2-D Child-Langmuir current, model cannot give solvable equation. Instead, for a given grid electrode geometry, the model found the relations between ion distribution functions, Child-Langmuir currents, and sheath expansions. With these relations and particle-in-cell (PIC) simulations, for given grid electrode geometry, computation time was greatly reduced for various conditions such as electrode voltages, plasma densities, and ion species. The model was examined by PIC simulations and experiments, and they well agreed.

• 한국강구조학회 논문집
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• 제10권4호통권37호
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• pp.615-627
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• 1998

곡선 격자형교의 최대 전단력. 최대 휨 모멘트, 최대 순수 비틈모멘트, 최대 뒴비틈모멘트, 최대 바이모멘트를 계산하기 위하여 곡선 격자형교에 작용하는 활하중의 재하위치를 찾는 것이 중요하고 영향선을 이용하면 이 값들을 쉽게 계산할 수 있다. 등 변단면 I-형 곡선격자형교를 해석하기 위해. 본연구에서는 Vlasov의 기초미분방정식을 이용하고, 이의 수치적 해석을 위해 유한차분법을 적용하여 등 변단면의 최대부재력이 발생하는 위치에서 등 변단면의 휨모멘트, 전단력, 순수비틈모멘트, 뒴비틀모멘트, 바이모멘트의 영향선을 구하여 비교 제시하였고 이를 이용해 최대부재력이 발생하도록 하는 활하중의 재하위치를 구하였다.

• 대한기계학회논문집
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• 제3권4호
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• pp.158-163
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• 1979

An approximate theory of circular chlindrical shells under arbitrary load is derived on the basis of Vlasov's semimembrane theory. With this approximate theory concrete cylindrical shells subjected to wind loading is analized and its accuracy is investigated with the results of Donnell's equation. In this study the foollowing results are abtained : (1) The expression of .kappa.$\_$2/=.part.$\^$2/.omega./.part. s$\^$2/ for the change of curvature gives much simplicated closed form colution. (2) This approximate theory is to be applicable with sufficient accuracy in the stress analysis of concrete cylindreical shells which the ratio L/D is equal or greater than three.

• 한국소음진동공학회:학술대회논문집
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• 한국소음진동공학회 2011년도 춘계학술대회 논문집
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• pp.250-257
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• 2011

The power input to an infinite cylindrical shell excited by a point force is investigated. The circumferential direction and axial direction of the cylindrical shell is assumed as a two-dimensional unbounded medium, and the point force is replaced as a periodic array of imaginary sources. The spatial Fourier transform is taken from the equation of motion of the cylindrical shell, which is derived from the static model of Donell-Mushtari-Vlasov. The inverse Fourier transform is taken to derive the vibration responses. Mobility from out-of-plane forces and in-plane forces are derived from the obtained vibration responses. The theory is applied to a cylindrical shell excited by a normal direction of point force.

• 국제강구조저널
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• 제18권4호
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• pp.1440-1463
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• 2018

The Wagner coefficient is a key parameter used to describe the inelastic lateral-torsional buckling (LTB) behaviour of the I-beam, since even for a doubly-symmetric I-section with residual stress, it becomes a monosymmetric I-section due to the characteristics of the non-symmetrical distribution of plastic regions. However, so far no theoretical derivation on the energy equation and Wagner's coefficient have been presented due to the limitation of Vlasov's buckling theory. In order to simplify the nonlinear analysis and calculation, this paper presents a simplified mechanical model and an analytical solution for doubly-symmetric I-beams under pure bending, in which residual stresses and yielding are taken into account. According to the plate-beam theory proposed by the lead author, the energy equation for the inelastic LTB of an I-beam is derived in detail, using only the Euler-Bernoulli beam model and the Kirchhoff-plate model. In this derivation, the concept of the instantaneous shear centre is used and its position can be determined naturally by the condition that the coefficient of the cross-term in the strain energy should be zero; formulae for both the critical moment and the corresponding critical beam length are proposed based upon the analytical buckling equation. An analytical formula of the Wagner coefficient is obtained and the validity of Wagner hypothesis is reconfirmed. Finally, the accuracy of the analytical solution is verified by a FEM solution based upon a bi-modulus model of I-beams. It is found that the critical moments given by the analytical solution almost is identical to those given by Trahair's formulae, and hence the analytical solution can be used as a benchmark to verify the results obtained by other numerical algorithms for inelastic LTB behaviour.

• Structural Engineering and Mechanics
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• 제60권6호
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• pp.1039-1061
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• 2016

Based on Vlasov's torsional theory of open thin-walled members and the nonlinear constitutive relations of materials, a nonlinear analysis model to predict response of open thin-walled RC members subjected to pure torsion is proposed in the current study. The variation of the circulatory torsional stiffness and warping torsional stiffness over the entire loading process and the impact of warping shear deformation on the torsion-induced rotation of the member are considered in the formulation. The torque equilibrium differential equation is then solved by Runge-Kutta method. The proposed nonlinear model is then applied to predict the behavior of five U-shaped thin-walled RC members under pure torsion. Four of them were tested in an earlier experimental study by the authors and the testing data of the fifth one were reported in an existing literature. Results show that the analytical predictions based on the proposed model agree well with the experimental data of all five specimens. This clearly shows the validity of the proposed nonlinear model analyzing behavior of U-shaped thin-walled RC members under pure torsion.