• Title/Summary/Keyword: 변후판재

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A Fructure Mechanics Analysis on the Crack in the Variable Thickness Plate Having Fillet (필렛을 갖는 변후부재의 균열에 대한 파괴역학적 연구)

  • 양원호;최용식;조명래
    • Transactions of the Korean Society of Mechanical Engineers
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    • v.15 no.5
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    • pp.1433-1438
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    • 1991
  • 본 연구에서는 팔렛을 갖는 유한폭 변후판재 내의 모드 Ⅰ균열에 대하여 3차 원 유한요소법으로 응력확대계수를 수치해석하였다.

Optimum Design of the CT Type Plate with Varing Thickness (CT형 변후보강재의 최적 설계)

  • 석창성;최용식
    • Journal of the Korean Society of Safety
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    • v.6 no.1
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    • pp.5-13
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    • 1991
  • Fail-safe design of machine elements or structural members is very aim of the whole mankind. Fracture occurs generally from cracks that exist originally or produced from flaws. The most important job we have to do is to make stopping or decreasing the crack growth rate. For fail-safe design variable thickness plates have been used as structural members in practical engineering services. In this paper, optimum design of CT type plate with varlng thickness is studied with the theoritical analysis. The theoritical analysis was based on the stress concentration and nominal stress analysis. From the study, the optimum design curve was determined for use of designing of such structures using the computer analysis program of optimum design.

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A Study on the Influence of Residual Stresses on Fatigue Crack Growth Behaviors in the Weldment Plate with Various Thickness(II) (변후 용접판재에서의 피로균열성장거동에 미치는 잔류응력의 영향에 관한 파괴역학적 연구(II))

  • 차용훈
    • Journal of the Korean Society of Safety
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    • v.9 no.3
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    • pp.22-27
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    • 1994
  • For the $\beta$=1 specimen with constant thickness, Crack growth rate is smoothly increasing in the a-N curve. On the other hand for $\beta$=2 specimen with various thickness, the inflection point is observed in crack growth rate near the thickness interface. da/dN before the inflection point is increased, and da/dN after the point is decreased, compared to the $\beta$=1 specimen. da/dN near the thickness interface is approached zero. The descending point was observed earlier as $\beta$ increased. Considering the relation between da/dN and λ, the crack propagation rates for the case of $\beta$ =1 incrased almost linearly, however, the crack propagation rates for $\beta$=2,3 decreased more rapidly near the thickness interface. Additionally, the decreased point in da/dN for $\beta$=3 is farther from the thickness interface than the case for $\beta$ =2.

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A Study on the Influece of Residual Stresses on Fatigue Crack Growth Behaviors in the Weldment Plate with Various Thickness (변후 용접판재에서의 피로균열성장거동에 미치는 잔류응력의 영향에 관한 파괴역학적 연구)

  • 차용훈
    • Journal of the Korean Society of Safety
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    • v.8 no.1
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    • pp.71-79
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    • 1993
  • The welding implementation used widely in the industrial field is gradually increasing due to weight reduction. unlimited material thickness. simplified structure design. and 1 manufacturing time and cost reduction. The most significant factor that influences the fatigue crack growth rate is the residual stress generated during the welding process. Many researchers have studied the effect of the residual stress on crack growth behavior. Through a fatigue test in a various-thickness welded specimen. redistributed residual stress is measured as the crack is developed. Then. by superposing the measured residual stress on the K value obtained by the finite element method.

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A Study on the Influence of Redistributed Residual Stresses on Fatigue Crack Growth Behaviors in the Welded Plate with Various Thickness (변후용접판재의 피로균열성장거동에 미치는 재분포잔류응력의 영향에 관한 연구)

  • 차용훈
    • Journal of the Korean Society of Safety
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    • v.10 no.2
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    • pp.17-23
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    • 1995
  • Though the magnitude is decreasing, the compressive residual stress is always distributed during fatigue crack growth near the crack tip. This means that the residual stress is released during fatigue crack growth due to the alternative load. ${\Delta}K_{IV}$ is modified by using the initial residual stress and the redistributed residual stress in uniform and various thickness welded specimens. The former is denoted by ${\Delta}K_{IV.eff.i}$ and the latter is denoted by ${\Delta}K_{IV.eff.i}$. ${\Delta}K_{IV.eff.i}$ gives more accurate relations in da/dN vs. ${\Delta}K_{IV}$ curve, however the difference is very small.

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