연구동향 분석
박사

초고장력 강판의 2단 성형 스프링백 해석에 관한 연구 = Springback prediction of AHSS sheets in double-stage forming using advanced constitutive modeling

최지식 2017년

논문상세정보
인용/피인용
' 초고장력 강판의 2단 성형 스프링백 해석에 관한 연구 = Springback prediction of AHSS sheets in double-stage forming using advanced constitutive modeling' 의 주제별 논문영향력
논문영향력 선정 방법
논문영향력 요약
주제
  • Bauschinger effect
  • Finite element
  • ahss
  • constitutive model
  • springback
동일주제 총논문수 논문피인용 총횟수 주제별 논문영향력의 평균
55 0

0.0%

' 초고장력 강판의 2단 성형 스프링백 해석에 관한 연구 = Springback prediction of AHSS sheets in double-stage forming using advanced constitutive modeling' 의 참고문헌

  • Ziegler, H., 1959. A modification of Prager's hardening rule. Quarterly of Applied mathematics 17, 55-65.
  • Zhao, H., Barber, G., Liu, J., 2001. Friction and wear in high speed sliding with and without electrical current. Wear 249, 409-414.
  • Yoshida, F., Uemori, T., Fujiwara, K., 2002. Elastic–plastic behavior of steel sheets under in-plane cyclic tension–compression at large strain. International Journal of Plasticity 18, 633-659.
  • Yoshida, F., Uemori, T., 2003. A model of large-strain cyclic plasticity and its application to springback simulation. International Journal of Mechanical Sciences 45, 1687-1702.
  • Yoshida, F., Uemori, T., 2002. A model of large-strain cyclic plasticity describing the Bauschinger effect and workhardening stagnation. International Journal of Plasticity 18, 661-686.
  • Yilamu, K., Hino, R., Hamasaki, H., Yoshida, F., 2010. Air bending and springback of stainless steel clad aluminum sheet. Journal of Materials Processing Technology 210, 272-278.
  • Wagoner, R., Wang, J., Li, M., 2006. Springback. Metalworking: Sheet Forming(ASM Handbook) 14, 733-755.
  • Verma, R.K., Kuwabara, T., Chung, K., Haldar, A., 2011. Experimental evaluation and constitutive modeling of non-proportional deformation for asymmetric steels. International Journal of Plasticity 27, 82-101.
  • Ragai, I., Lazim, D., Nemes, J.A., 2005. Anisotropy and springback in draw-bending of stainless steel 410: experimental and numerical study. Journal of Materials Processing Technology 166, 116-127.
  • Prager, W., 1956. A new method of analyzing stresses and strains in work-hardening plastic solids.
  • Piao, K., Lee, J., Kim, J., Kim, H., Chung, K., Barlat, F., Wagoner, R., 2012. A sheet tension/compression test for elevated temperature. International Journal of Plasticity 38, 27-46.
  • Papeleux, L., Ponthot, J.-P., 2002. Finite element simulation of springback in sheet metal forming. Journal of Materials Processing Technology 125, 785-791.
  • Oliveira, M., Alves, J., Chaparro, B., Menezes, L., 2007. Study on the influence of work-hardening modeling in springback prediction. International Journal of Plasticity 23, 516-543.
  • Ogawa, T., Yoshida, F., 2012. Effect of bottoming on reduction of springback in U101 bending of high-strength steel sheet. Journal of the Japan Society for Technology of Plasticity 53, 69-73.
  • Ogawa, T., Hirahara, A., Yoshida, F., Barlat, F., Moon, Y., Lee, M., 2010. Reduction of Springback of Sheet Metals by Bottoming, AIP Conference Proceedings. AIP, pp. 919-926.
  • Makinouchi, A., Nakamachi, E., Onate, E., Wagoner, R., 1993. ‘Numerical Simulation of 3-D Sheet Metal Forming Processes Verification of Simulation with Experiment, Proceedings of the 2nd International Conference Numisheet’93.
  • Logan, R.W., Hosford, W.F., 1980. Upper-bound anisotropic yield locus calculations assuming< 111>-pencil glide. International Journal of Mechanical Sciences 22, 419-430.
  • Li, K., Carden, W., Wagoner, R., 2002. Simulation of springback. International Journal of Mechanical Sciences 44, 103-122.
  • Lee, M.-G., Kim, D., Kim, C., Wenner, M.L., Chung, K., 2005. Spring-back evaluation of automotive sheets based on isotropic–kinematic hardening laws and non-quadratic anisotropic yield functions, part III: applications. International journal of plasticity 21, 915-953.
  • Lee, M., Kim, J., Kim, D., Seo, O., Nguyen, N., Kim, H., 2013b. Anisotropic hardening of sheet metals at elevated temperature: Tension-compressions test development and validation. Experimental Mechanics 53, 1039-1055.
  • Lee, J.-Y., Lee, J.-W., Lee, M.-G., Barlat, F., 2012b. An application of homogeneous anisotropic hardening to springback prediction in pre-strained U-draw/bending. International Journal of Solids and Structures 49, 3562-3572.
  • Lee, J.-W., Lee, M.-G., Barlat, F., 2012a. Finite element modeling using homogeneous anisotropic hardening and application to spring-back prediction. International Journal of Plasticity 29, 13-41.
  • Lee, J., Lee, J.-Y., Barlat, F., Wagoner, R., Chung, K., Lee, M.-G., 2013a. Extension of quasi-plastic–elastic approach to incorporate complex plastic flow behavior– application to springback of advanced high-strength steels. International Journal of Plasticity 45, 140-159.
  • Kuwabara, T., Ikeda, S., Kuroda, K., 1998. Measurement and analysis of differential work hardening in cold-rolled steel sheet under biaxial tension. Journal of Materials Processing Technology 80, 517-523.
  • Hill, R., 1948. A theory of the yielding and plastic flow of anisotropic metals, Proceedings of the Royal Society of London A: Mathematical, Physical and Engineering Sciences. The Royal Society, pp. 281-297.
  • Hershey, A., 1954. The plasticity of an isotropic aggregate of anisotropic facecentered cubic crystals. Journal of Applied Mechanics-Transactions of the Asme 21, 241-249.
  • Hanabusa, Y., Takizawa, H., Kuwabara, T., 2013. Numerical verification of a biaxial tensile test method using a cruciform specimen. Journal of Materials Processing Technology 213, 961-970.
  • Ghaei, A., Green, D., Taherizadeh, A., 2010. Semi-implicit numerical integration of Yoshida–Uemori two-surface plasticity model. International journal of mechanical sciences 52, 531-540.
  • Geng, L., Wagoner, R.H., 2000. Springback analysis with a modified hardening model. SAE Technical Paper.
  • Geng, L., Wagoner, R., 2002. Role of plastic anisotropy and its evolution on springback. International Journal of Mechanical Sciences 44, 123-148.
  • Gan, W., Babu, S., Kapustka, N., Wagoner, R.H., 2006. Microstructural effects on the springback of advanced high-strength steel. Metallurgical and Materials Transactions A 37, 3221-3231.
  • Eggertsen, P.-A., Mattiasson, K., 2010. On constitutive modeling for springback analysis. International Journal of Mechanical Sciences 52, 804-818.
  • Cleveland, R., Ghosh, A., 2002. Inelastic effects on springback in metals. International Journal of Plasticity 18, 769-785.
  • Chun, B., Jinn, J., Lee, J., 2002. Modeling the Bauschinger effect for sheet metals, part I: theory. International Journal of Plasticity 18, 571-595.
  • Choi, J., Lee, J., Bae, G., Barlat, F., Lee, M.-G., 2016. Evaluation of Springback for DP980 S Rail Using Anisotropic Hardening Models. JOM, 1-8.
  • Chaboche, J.-L., 1986. Time-independent constitutive theories for cyclic plasticity. International Journal of Plasticity 2, 149-188.
  • Carden, W., Geng, L., Matlock, D., Wagoner, R., 2002. Measurement of springback. International Journal of Mechanical Sciences 44, 79-101.
  • Barlat, F., Vincze, G., Gr cio, J., Lee, M.-G., Rauch, E., Tom , C., 2014. Enhancements of homogenous anisotropic hardening model and application to mild and dual-phase steels. International Journal of Plasticity 58, 201-218.
  • Barlat, F., Ha, J., Gr cio, J.J., Lee, M.-G., Rauch, E.F., Vincze, G., 2013. Extension of homogeneous anisotropic hardening model to cross-loading with latent effects. International Journal of Plasticity 46, 130-142.
  • Barlat, F., Gracio, J.J., Lee, M.-G., Rauch, E.F., Vincze, G., 2011. An alternative to kinematic hardening in classical plasticity. International Journal of Plasticity 27, 1309-1327.
  • Barlat, F., Brem, J., Yoon, J., Chung, K., Dick, R., Lege, D., Pourboghrat, F., Choi, S.-H., Chu, E., 2003. Plane stress yield function for aluminum alloy sheets— part 1: theory. International Journal of Plasticity 19, 1297-1319.
  • Barlat, F., Aretz, H., Yoon, J., Karabin, M., Brem, J., Dick, R., 2005. Linear transfomation-based anisotropic yield functions. International Journal of Plasticity 21, 1009-1039.
  • Asgari, S., Pereira, M., Rolfe, B., Dingle, M., Hodgson, P., 2008. Statistical analysis of finite element modeling in sheet metal forming and springback analysis. Journal of materials processing technology 203, 129-136.
  • Armstrong, P.J., Frederick, C., 1966. A mathematical representation of the multiaxial Bauschinger effect. Central Electricity Generating Board [and] Berkeley Nuclear Laboratories, Research & Development Department.
  • Andersson, A., 2005. Numerical and experimental evaluation of springback in a front side member. Journal of materials processing technology 169, 352-356.