한국해양공학회지 (Journal of Ocean Engineering and Technology)

  • 제17권5호
  • /
  • Pages.66-75
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  • 2003
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  • 1225-0767(pISSN)
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  • 2287-6715(eISSN)
한국해양공학회 (Korean Society of Ocean Engineers)
권호 표지

유사 평면변형률 유한요소를 사용한 실린더 문제의 해석

Finite Element Analyses of Cylinder Problems Using Pseudo-General Plane Strain Elements(Planar Constraint)

  • KWON YOUNG-DOO (School of Mechanical Engineering, Kyungpook National University) ;
  • KWON HYUN-WOOK (School of Mechanical Engineering, Kyungpook National University) ;
  • SHIN SANG-MOK (School of Mechanical Engineering, Kyungpook National University) ;
  • LEE CHAN-BOK (Korea Atomic Energy Research Institute)
  • 발행 : 2003.10.01
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초록

Long cylinder, subjected to internal pressure, is important in the analysis and design of nuclear fuel rod structures. In many cases, long cylinder problems have been considered as a plane strain condition. However, strictly speaking, long cylinder problems are not plane strain problems, but rather a general plane strain (GPS) condition, which is a combination of a plane strain state and a uniform strain state. The magnitude of the uniform axial strain is required, in order to make the summation of the axial force zero. Although there has been the GPS element, this paper proposes a general technique to solve long cylinder problems, using several pseudo-general plane strain (PGPS) elements. The conventional GPS elements and PGPS elements employed are as follows: axisymmetric GPS element (GA3), axisymmetric PGPS element (PGA8/6), 2-D GPS element (GIO), 3-D PGPS element (PG20/16), and reduced PGPS elements (RPGA6, RPG20/16). In particular, PGPS elements (PGA8/6, PG20/16) can be applied in periodic structure problems. These finite elements are tested, using several kinds of examples, thereby confirming the validity of the proposed finite element models.

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참고문헌

  1. 김정운, 권영두 (1991). "특이경계조건을 갖는 보의 동적 비선형 해석", 대한기계학회논문집, 제15권, 제3호, pp 799-808
  2. 김진환 (1999). "고차 요소의 선택적 사용에 대한 연구", 한국해양공학회지, 제13권, 제4호, pp 1-9
  3. 윤태혁, 권영두 (1998). "3차원 8절점 비적합 고체요소에 의한 복합재판의 순수굽힘문제의 정적-동적해석", 한국해양공학회지, 제12권, 제2호, pp 1-21
  4. Anthoine, A. (1997). "Homogenization of Periodic Masonry: Plane Stress, Generalized Plane Strain of 3D Modeling" COMMON NUMER. METH. EN. 13, pp 319-326 https://doi.org/10.1002/(SICI)1099-0887(199705)13:5<319::AID-CNM55>3.0.CO;2-S
  5. Bathe, K.J. (1996). Finite Element Procedures, Prentice-Hall Inc.
  6. Chandrupatla, T.R. and Belegundu, A.D. (1997). Introduction to Finite elements in Engineering, 2nd, Prantice-Hall inc
  7. Cheung, Y.K., Zhang, Y.X., and Chen, W.J. (2000). "A Refined Nonconforming Plane Quadrilateral Element", Computers and Structures, Vol 78, pp 699-709 https://doi.org/10.1016/S0045-7949(00)00049-3
  8. Hibbit, Karlsson & Sorensen, Inc. (1996). ABAQUS/Standard User's Manual Vol. II, Version 5.6
  9. Hill, R. (1950). The Mechanical Theory of Plasticity, Oxford University Press
  10. Hill, R. (1950). The Mechanical Theory of Plasticity, Oxford University Press
  11. Hu, S.F. and Pagano, N.J. (1997). "On the Use of a Plane-Strain Model to Solve Generalized Plane-Strain Problems" J. Appl. Nech., ASME Transaction, Vol 64, No 1, pp 236-237 https://doi.org/10.1115/1.2787280
  12. Japan Atomic Energy Research Institute (1997). Light Water Reactor Fuel Analysis Code FEMAXI-IV
  13. Nakamura, S. (1993). Applied Numerical Methods in C, International edition, Prentice-Hall Inc
  14. NISA II User's Manual Version 7.0 For Windows NT/95 (1988-1997). Engineering Mechanics Research Corporation
  15. Radiation Shielding Information Center (1996). RSIC Peripheral Shielding Routine Collection-FRANCO (Finite Element Fuel Rod Analysis Code System)
  16. Reismann, H. and Pawlik, P.S. (1980). Elasticity Theory and Applications, John Wiley & Sons, Inc
  17. Sherief, H.H. and Anwar, M.N (1994). "Two-Dimensional Generalized Thermoelasticity Problem for an Infinitely Long Cylinder", Journal of Thermal Stresses, Vol 17, Issue 2, pp 213 https://doi.org/10.1080/01495739408946256
  18. Timoshenko, S.P. and Goodier, J.N. (1987). Theory of Elasticity, 3rd, McGraw-Hill Co