• 제목/요약/키워드: Traction stress

검색결과 146건 처리시간 0.029초

최소 응력을 갖는 필렛의 형상설계 (Optimal Shape of Fillet for Minimum Stress)

  • 김호룡;이장용
    • 한국정밀공학회지
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    • 제7권4호
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    • pp.149-161
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    • 1990
  • In this study, an optimal shape design was performed on a fillet model which is subject to surface traction through minimizing the maximum stress of the fillet. A 2-dimensional quadratic isoparametirc element with 8 nodes was used in stress analysis for finite element method, and Hooke-Jeeves direct search algorithm was adopted for optimi- zation. From the resulting optimal shape, it was found that the maxium von Mises stress on the boundary of fillet was reduced by 36%, compared to other paper in which the cross sectional area of fillet was minimized. In conclusion, a real optimal fillet shape could be obtained in the viewpoint of yielding, and more pratical fillet design could be accomplished.

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불연속 금속복합체에서의 탄성거동에 관한 미세구조역학적 해석 (A Micromechanical Analysis on the Elastic Behavior in Discontinuous Metal Matrix Composites)

    • 한국생산제조학회지
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    • 제6권3호
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    • pp.58-64
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    • 1997
  • A micromechanics model to describe the elastic behavior of fiber or whisker reinforced metal matrix composites was developed and the stress concentrations between reinforcements were investigated using the modified shear lag model with the comparison of finite element analysis (FEA). The rationale is based on the replacement of the matrix between fiber ends with the fictitious fiber to maintain the compatibility of displacement and traction. It was found that the new model gives a good agreement with FEA results in the small fiber aspect ratio regime as well as that in the large fiber aspect ratio regime. By the calculation of the present model, stress concentration factor in the matrix and the composite elastic modulus were predicted accurately. Some important factors affecting stress concentrations, such as fiber volume fraction, fiber aspect ratio, end gap size, and modulus ratio, were also discussed.

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인장하중 하에서 복합재 적층 패치의 3 차원 응력 해석 (Three-dimensional stress analysis of composite laminates patches under extension load)

  • 이재훈;조맹효;김흥수
    • 대한기계학회:학술대회논문집
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    • 대한기계학회 2008년도 추계학술대회A
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    • pp.652-657
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    • 2008
  • A stress distribution of composite laminates patches is obtained by using the Kantorovich method when the substrate is under uniaxial load. The analysis is based on the stress function approach and uses the complementary virtual work principle. The three-dimensional stresses satisfy the traction free conditions at the free edges and the top surfaces of the patch. The stress of the bottom surfaces of the patch is obtained from equilibrium equation of patch and substrate. To demonstrate the efficiency and validity of the proposed analysis, numerical examples for cross-ply and quasi-isotropic laminates are included. The present method provides accurate stresses in the interior and near the free edges of composite laminate patches.

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이종재료로 구성된 영역의 응력장 해석 개선방안 연구 (A study on the improvement method of the stress field analysis in a domain composed of dissimilar materials)

  • 송기남
    • 대한기계학회논문집A
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    • 제21권11호
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    • pp.1844-1851
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    • 1997
  • Displacement fields and interface stresses are obtained by modifying the potential energy functional with a penalty function which enforces the continuity of stresses at the interface of two-materials. Based on the displacement field and the interface stresses, a new methodology to generate a continuous stress field over the entire domain including the interface of the dissimilar materials has been proposed by combining the L$^{2}$ projection method of stress-smoothing and the Loubignac's iterative method of improving the displacement field. Stress analysis was carried out on two examples which are made of highly dissimilar materials. As a result of the analysis, it is found that the proposed method provides improved continuity of the stress field over the entire domain as well as predicting accurate nodal stresses at the interface. In contrast, the conventional displacement-based finite element method provides significant stress discontinuties at the interfaces. In addition, it was found that the total strain energy evaluated from the improved continuous stress field converge to the exact value as increasing the number of iterations in the proposed method.

유한요소법을 이용한 응력 및 변형 분포의 분석 - 하악골의 이모장치효과 - (ANALYSIS OF STRESS AND DISTORTION DISTRIBUTION USING THE FINITE ELEMENT METHOD - EFFECTS OF THE CHIN CAP ON THE MANDIBLE -)

  • 이용훈;백병주;김재곤;양연미;이민정;고영한
    • 대한소아치과학회지
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    • 제38권2호
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    • pp.109-118
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    • 2011
  • 두개안면부에서 하악은 태생 4주에 발생하는 첫번째 아가미궁에서 분화되며 맥켈연골이라 알려져 있는 긴 막대기 모양의 연골의 외측부에서 골화가 시작된다. 이후 하악골은 골의 첨가와 흡수에 의해 성장 발육하게 된다. 이런 하악골의 성장 발육이 과하거나 부족한 경우 상하악골의 부조화에 의한 부정교합이 발생되게 되고, 이를 3급 또는 2급 부정교합이라 부른다. 3급 부정교합의 치료를 위해 지금까지 많은 방법들이 사용되어 왔으며, 그중 가장 널리 사용되어지는것이 이모장치이다. Distraction osteogenesis는 강한 힘이나 수술에 의해 분리된 두 개의 골표면 사이에서 새로운 신생골이 형성되는 일련의 생물학적인 과정을 말한다. Distraction force가 callus tissue에 작용되어 골이 분리되면 골과 연조직에 가해지는 신장력이 새로운 골 생성을 자극하게 된다. 이번 연구의 목적은 3차원 유한요소 model을 이용하여 이모장치의 하중에 대한 하악골의 응력분포를 알아보고, 하악골 절개 (mandibular midline distraction) 후 강제변형에 대한 응력분포를 알아보는 것이다.

V-노치균열의 응력장과 경계배치법에 의한 파괴변수 (Stress Fields for the V-notched Crack and Fracture Parameters by Boundary Collocation Method)

  • 배정배;최성렬
    • 대한기계학회논문집A
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    • 제27권1호
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    • pp.66-76
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    • 2003
  • The arbitrary V-notched crack problem is considered. The general expressions for the stress components on this problem are obtained as explicit series forms composed of independent unknown coefficients which are denoted by coefficients of eigenvector. For this results eigenvalue equation is performed first through introducing complex stress functions and applying the traction free boundary conditions. Next solving this equation, eigenvalues and corresponding eigenvectors are obtained respectively, and finally inserting these results into stress components, the general equations are obtained. These results are also shown to be applicable to the symmetric V-notched crack or straight crack. It can be shown that this solutions are composed of the linear combination of Mode I and Mode II solutions which are obtained from different characteristic equations, respectively. Through performing asymptotic analysis for stresses, the stress intensity factor is given as a closed form equipped with the unknown coefficients of eigenvector. In order to calculate the unknown coefficients. based on these general explicit equations, numerical programming using the overdetermined boundary collocation method which is algorithmed originally by Carpenter is also worked out. As this programming requires the input data, the commercial FE analysis for stresses is performed. From this study, for some V-notched problems, unknown coefficients can be calculated numerically and also fracture parameters are determined.

An Analysis of Eigenvalues and Eigenvectors for V-notched Cracks in Pseudo-isotropic Dissimilar Materials

  • Kim, Jin-kwang;Cho, Sang-Bong
    • International Journal of Precision Engineering and Manufacturing
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    • 제3권2호
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    • pp.33-44
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    • 2002
  • The problem of eigenvalues and eigenvectors is obtained from a v-notched crack in pseudo-isotropic dissimilar materials by the traction free boundary and the perfect bonded conditions at interface. The complex stress function of the two-term William's type is used. The eigenvalues are solved by a commercial numerical program, MATHEMATICA. Stress singularities for v-notched cracks in pseudo-isotropic dissimilar materials are discussed. The RWCIM(Reciprocal Work Contour Integral Method) is applied to the determination of eigenvector coefficients associated with eigenvalues with egenvalues. The RWCIM algorithm is also coded by the MATHEMATICA.

수정개별요소법을 이용한 구조물의 파괴거동에 관한 연구 (A Study on Failure Behavior of Structures by Modified Distinct Element Method)

  • 김문겸;오금호;김상훈;김우진
    • 한국전산구조공학회:학술대회논문집
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    • 한국전산구조공학회 1996년도 가을 학술발표회 논문집
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    • pp.210-217
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    • 1996
  • Under strong shock loads including earthquake or blast, structures may start to crack in stress concentrated members. The continuous behavior of the structure changes to the discontinuous. In this study, numerical method analyzing continuous and discontinuous behavior of a structure is developed using a modified distinct element method. Equations of motion of each distinct element are integrated using the central difference method, one of the finite difference methods. Interactions between he elements are considered by an element and pore spring. The forces acting in the center of an element include contact stress transferred by element spring; tensile stress by pore spring; and external traction such as earthquake or blast load. To verify the proposed method, the behavior of the cantilever beam subject to the quasi-static concentrated force at the end is investigated. The failure behavior of the simply supported beam subject to the strong shock at the center is studied. The proposed method can predict the failure behavior of the structure due to the shock loading and the post-failure discontinuous behavior of the structure.

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A Stress Analysis Method for the Rotor Design of an IPMSM Considering Radial Force

  • Kim, Won-Ho
    • Journal of Electrical Engineering and Technology
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    • 제9권3호
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    • pp.888-892
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    • 2014
  • In the design of the rotor of an interior permanent magnet synchronous motor (IPMSM), the bridge between the permanent magnets helps prevent the scattering of permanent magnets and pole pieces during high-speed operation. In the design of a motor, if the bridge is too thick, its performance will be largely degraded because of flux leakage. Additionally, if the bridge is too thin, its mechanical safety cannot be guaranteed. Thus, an accurate analysis method is required to determine the thickness of the bridge. Conventional stress analysis methods determine the thickness of the bridge by only considering the centrifugal force of the rotors. In this study, however, a method that additionally considers the radial force generated by the air-gap flux density based on the conventional methods is proposed and reflected in the design of a traction motor for electric vehicles. Finally, the validity of this study is verified through a reliability test related to high-speed operation.

유사등방성 이종재료 내의 V-노치 균열에 대한 고유치와 고유벡터 해석 (An Analysis of Eigenvalues and Eigenvectors for V-notched Cracks in Pseudo-isotropic Dissimilar Materials)

  • 김진광;조상봉
    • 한국정밀공학회지
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    • 제17권11호
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    • pp.129-139
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    • 2000
  • The problem of eigenvalue and eigenvector is obtained from a V-notched crack in pseudo-isotropic dissimilar materials by the traction free boundary and the perfect bonded interface conditions. The complex stress function is assumed as the two-term William's type. The eigenvalue is solved by a commercial numerical program, MATHEMATICA to discuss stress singularities for V-notched cracks in pseudo-isotropic dissimilar materials. The RWCIM(Reciprocal Work Contour Integral Method) is applied to the determination to eigenvector coefficients associated with eigenvalues. The RWCIM algorithm is also coded by the MATHEMATICA.

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