• Title/Summary/Keyword: 이론 해석

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On the Modification of a Classical Higher-order Shear Deformation Theory to Improve the Stress Prediction of Laminated Composite Plates (적층평판의 응력해석 향상을 위한 고전적 고차전단변형이론의 개선)

  • Kim, Jun-Sik;Han, Jang-Woo;Cho, Maeng-Hyo
    • Journal of the Computational Structural Engineering Institute of Korea
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    • v.24 no.3
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    • pp.249-257
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    • 2011
  • In this paper, an systematic approach is presented, in which the mixed variational theorem is employed to incorporate independent transverse shear stresses into a classical higher-order shear deformation theory(HSDT). The HSDT displacement field is taken to amplify the benefits of using a classical shear deformation theory such as simple and straightforward calculation and numerical efficiency. Those independent transverse shear stresses are taken from the fifth-order polynomial-based zig-zag theory where the fourth-order transverse shear strains can be obtained. The classical displacement field and independent transverse shear stresses are systematically blended via the mixed variational theorem. Resulting strain energy expressions are named as an enhanced higher-order shear deformation theory via mixed variational theorem(EHSDTM). The EHSDTM possess the same computational advantage as the classical HSDT while allowing for improved through-the-thickness stress and displacement variations via the post-processing procedure. Displacement and stress distributions obtained herein are compared to those of the classical HSDT, three-dimensional elasticity, and available data in literature.

자본조달순위이론에 관한 연구

  • Gwak, Se-Yeong
    • The Korean Journal of Financial Studies
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    • v.10 no.1
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    • pp.215-229
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    • 2004
  • 이 연구는 우리나라 상장 제조기업의 자본조달행태를 외환위기를 기준으로 구분하여 분석함으로써 자본조달순위이론의 타당성 여부를 탐색하였다. 최적자본구조의 존재여부와 결정요인을 탐색하는 정태적 자본구조이론과 달리 우선순위에 따라 자본조달을 한다고 제시된 것이 동태적 성격의 자본조달순위이론이다. 1981년부터 2002년까지 우리나라 상장 제조업의 패널자료를 이용하여 분석한 결과 현금흐름의 회귀계수가 일관성 있게 음(-)의 부호를 나타냈는데 이것은 우리나라 기업들이 대체로 자본조달순위이론과 같은 행태로 자본을 조달하는 것으로 해석된다. 총자산 수익률변수도 자본조달순위이론을 지지하는 결과를 보여주었으며 외환위기이전과 이후의 차이는 크지 않은 것으로 나타났다.

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Strengthening Mechanism of Hybrid Short Fiber/Particle Reinforced Metal Matrix Composites (섬유/입자 혼합 금속복합재료의 강화기구 해석)

  • 정성욱;이종해;정창규;송정일;한경섭
    • Composites Research
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    • v.13 no.1
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    • pp.50-60
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    • 2000
  • This paper presents an analytical method considering tensile strength enhancement in hybrid $Al_2O_3$ fiber/particle/aluminum composites(MMCs). The tensile strength and elastic modulus of the hybrid MMCs are even 20% higher than those of the fiber reinforced MMCs with same volume fraction of reinforcements. This phenomenon is explained by the cluster model which is newly proposed in this research, and the strengthening mechanisms by a cluster is analyzed using simple modified rule of mixtures. From the analysis, it is observed that cluster structure in hybrid MMCs increase the fiber efficiency factor for the tensile strength and the orientation factor for the elastic modulus. The present theory is then compared with experimental results which was performed using squeeze infiltrated hybrid MMCs made of hybrid $Al_2O_3$ short fiber/particle preform and AC8A alloy as base metal, and the agreement is found to be satisfactory.

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A Theoretical Analysis of the Acceptability of Design Stress Value for the Fuel Rod with Nonlinear Thermal Stresses (비선형 분포의 열응력이 작용하는 Fuel Rod에서 설계 응력값의 적합성여부에 대한 이론적 해석)

  • 호광일
    • Journal of Energy Engineering
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    • v.12 no.3
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    • pp.177-183
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    • 2003
  • The purpose of this paper is to verify that the design stress value of fuel rod for the irradiation test satisfies the structural design requirement. In this structural safety analysis thermal effect is the most severe element for the safety. The thermal effects are very complicated problem to be analyzed for the structural safety in short hand. By the application of theoretical analysis, the design margin of stress which was used in this fuel rod design was verified in the conservative point of view. In the future design of fuel rod, this analysis can be used as the theoretical method for the verification of safe design.

Finite-EIement Analysis with Localized Functional for Alternating Magnetic Field Problems (국부범함수를 사용한 교류자장 문제의 유한요소 해석)

  • 김원범;정현교;고창섭;한송엽
    • Journal of the Korean Magnetics Society
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    • v.1 no.2
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    • pp.79-84
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    • 1991
  • A variational approach employing localized functional is presented to solve alternating magnetic field problems with open boundary. The functional used in the approach consists of the domain integral of finite element region only and the boundary integral of the interfacial boundary between the finite and infinite element regions. The boundary integral is obtained by transforming the infinite domain integral for the infinite element region into the interfacial boundary integral. The proposed algorithm is then applied to a simple two-dimensional problem where the analytic solutions are available. It is shown that the algorithm makes it possible to yield good agreements between the numerical and analytic solutions. and that it requires less computer storage memory and computation time than the conventional finite element method due to the reduction of the computing region.

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Nonlinear Analysis of Skew Plates by $C^{\circ}$-Hierarchical Plate Element ($C^{\circ}$-계층적 평판요소에 의한 경사평판의 비선형 해석)

  • 우광성;허철구;박진환
    • Journal of the Computational Structural Engineering Institute of Korea
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    • v.14 no.1
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    • pp.65-76
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    • 2001
  • 본 연구의 목적은 평판의 모서리 둔각이 135도까지를 갖는 재료적 비선형 경사평판을 해석하기 위해 C°-계층적 평판요소를 개발하는 것이다. 기하학적 변환을 통해 경사진 경계조건은 직각좌표계의 좌표변환을 이용하여 해결할 수 있다. 여기서, 경사경계는 경사진 변 전체 또는 경사교량의 교좌위치와 관련된 몇 개의 선택지점만을 고려할 수 있게 하였다. 이 목적을 위해 경사교량의 교좌장치의 이동방향을 설명할 수 있도록 1차 전단변형을 갖는 Reissner/Mindlin 평판이론에 기초를 둔 5-자유도 경사평판요소가 정식화되었다. 한편, 평판의 극한내하력을 추정하기 위해 von-Mises 항복기준에 기초를 둔 소성유동법칙을 갖는 증분소성이론이 채택되었다. 또한, ADINA 소프트웨어에 의한 h-version 모델과 제안된 p-version 모델을 사용하여 경사각, 경계조건과 하중의 변화에 따른 영향을 조사하였다. 해석결과는 이론값과 문헌에 보고된 수치해석값과 비교되었다. 자유도 수에 따른 정확도를 비교기준으로 한다면, 본 연구에서 제안된 해석모델은 지금까지 개발된 가장 효율적 도구의 하나라고 할 수 있다.

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A Study on Bending Behaviors of Laminated Composites using 2D Strain-based Failure Theory (2D 변형률 파손 이론을 이용한 복합재료의 굽힘 거동 해석)

  • Kim, Jin-Sung;Roh, Jin-Ho;Lee, Soo-Yong
    • Journal of Aerospace System Engineering
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    • v.11 no.5
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    • pp.13-19
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    • 2017
  • In this study, the bending analysis of composite laminates using the classical laminated theory is investigated. A piece-wise linear incremental approach is employed to describe the nonlinear mechanical behavior of the composite laminates, and a 2D strain-based interactive failure theory is employed to predict the ultimate flexural loads. The 3-point bending tests are performed for cross-ply and quasi-isotropic laminates. The analysis results with the failure theory are verified by comparing the analysis findings to the experimental outcome.

Development of Nonlinear Triangular Planar Element Based on Co-rotational Framework (Co-rotational 이론 기반 비선형 삼각평면 유한요소의 개발)

  • Cho, Hae-Seong;Shin, Sang-Joon
    • Journal of the Computational Structural Engineering Institute of Korea
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    • v.28 no.5
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    • pp.485-490
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    • 2015
  • This paper presents development of a geometrically nonlinear triangular planar element including rotational degrees of freedom, based on the co-rotational(CR) formulation. The CR formulation is one of the efficient geometrically nonlinear formulations and it is based on the assumptions on small strain and large rotation. In this paper, modified CR formulation is suggested for the developemnt of a triangular planar element. The present development is validated regarding the static and time transient problems. The present results are compared with the results predicted by the previous researchers and those obtained by the existing commercial software.

Geometrical Nonlinear Analyses of Post-buckled Columns with Variable Cross-section (후좌굴 변단면 기둥의 기하 비선형 해석)

  • Lee, Byoung Koo;Kim, Suk Ki;Lee, Tae Eun;Kim, Gwon Sik
    • KSCE Journal of Civil and Environmental Engineering Research
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    • v.29 no.1A
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    • pp.53-60
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    • 2009
  • This paper deals with the geometrical nonlinear analyses of post-buckled columns with variable cross-section. The objective columns having variable cross-section of the width, depth and square tapers are supported by both hinged ends. By using the Bernoulli-Euler beam theory, differential equations governing the elastica of post-buckled column and their boundary conditions are derived. The solution methods of these differential equations which have two unknown parameters are developed. As the numerical results, equilibrium paths, elasticas and stress resultants of the post-buckled columns are presented. Laboratory scaled experiments were conducted for validating the theories developed in this study.

극한해석에 관한 단일이론

  • heo, Hun
    • Journal of the KSME
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    • v.28 no.3
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    • pp.248-256
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    • 1988
  • 극한해석은 이제까지 주로 소성구조물의 설계에 응용되어 왔다. 초기의 구조물들은 탄성에너지 이론에 의하여 설계되었고 모든 권위자들은 이를 당연하게 받아들였다. 그러나 Broek 교수와 같은 사람들의 노력에 의하여 극한설계의 타당성과 유용성이 입증되었고, 구조물의 건설에 많은 경비를 절약하게 되었다. 철탑과 같은 트러스 구조물이 그 대표적인 예로서 카나다의 수력발 전회사는 1910년 철탑을 평지에 세워놓고 모든 악조건을 부과하며 수년간 극한해석의 타당성을 실험하여 입증하였다. 트러스에 대한 극한해석 문제는 최소화 기법의 구속최소화 문제로 유도할 수 있고, 트러스문제는 소성가공의 해석에도 직접 응용할 수 있다. 왜냐하면, 예를 들어 평면변 형문제가 앞에서 보인바와 같이 똑같은 구속최소화 문제로 유도되었기 때문이다. 결론적으로, 트러스문제나, 평판문제나, 평면응력문제나, 평면변형문제가 극한해석에서는 모두 같은 문제로 간주될 수 있고 같은 공식과 같은 방법으로 풀 수 있는 것이다. 이를테면, 소성구조물에서의 한 계하중은 소성가공에서는 가공하중이 되며 모두 극한하중이 되는 것이다.

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