期刊文献+

浮法玻璃退火过程中应力变化的数值模拟 被引量:6

Numerical Simulation for Variation of Residual Stress in Annealing Process of Float Glass
下载PDF
导出
摘要 浮法玻璃内部在退火过程中产生的应力是应力松弛和结构弛豫共同作用的结果。基于粘弹性理论,采用波尔兹曼叠加原理,并考虑应力松弛和结构弛豫两种因素影响的应力本构方程是一组复杂的积分方程。利用梯形积分法、拉格朗日差值函数并采用离散化的方法可以对其进行数值模拟求解。计算结果同实验数据的吻合度较好,为浮法玻璃退火过程中应力离线实验仿真计算或在线控制运用提供了一种解决方案。 The internal stress generated in glass ribbon is the result of combined actions of stress relaxation and structural relaxation in annealing process. The stress constitutive equations is a set of complicated integral equation that is base on the viscous elasticity theory and Bohzmann's superposition principle, simultaneously consider the effects of stress relaxation and structure relaxation two factors. Using the trapezoidal rule, Lagrangian interpolation function and in the form of discretization method to solve the equation set. The calculation results with the experiment data of alignment is better that offer to a solution of calculating internal stress for off-line laboratory numerical simulation or on-line control
出处 《硅酸盐通报》 CAS CSCD 北大核心 2012年第5期1057-1061,共5页 Bulletin of the Chinese Ceramic Society
基金 中央高校基本科研业务费专项资金资助(FRF-TP-12-061A)
关键词 退火窑 应力松弛 结构弛豫 应力 数值模拟 lehr stress relaxation structural relaxation, stress numerical simulation
  • 相关文献

参考文献14

  • 1Adams L H , Williamson E D. Annealing of glass [ J ]. J. Franklin Inst. 1920, ( 190 ) :597-631.
  • 2Gardon R, Narayanaswamy O S. Stress and volume relaxation in annealing flat glass [ J ]. Journal of the American ceramic society. 1970,53 (7) :380- 385 .
  • 3Lee E H, Rogers T G, Woo T C. Residual stresses in a glass plate cooled symmetrically from both serfaces [ J ]. World Journal of Nano Science and Engineering, 1965,48 (9) :480-487.
  • 4Muki R, Steinberg E. On transient thermal stresses in viscoelastic materials with temperature-dependent properties [ J ]. Journal of Applications of Mechanism, 1961 : 193-207.
  • 5Van Zee A F, Nofitake H M. Measurement of stress-optical coefficient and rate of stress release in commercial Soda-Lime glasses [ J ]. Journal of the American ceramic society, 1958,41 (5) : 164-175.
  • 6Narayanaswamy OS. Stress and structurl relaxation in tempering glass[ J ]. Journal of the American ceramic society, 1978,61 ( g ) : 146-152.
  • 7Narayanaswamy 0 S. Annealing of glass [ M ]. chap. 5 in Glass science and technology, vol 3. Academic Press, 1986,29 (9) :240-253.
  • 8Tool AQ. Relations between inelastic deformability and thermal expansion of glass in its annealing range [ J ]. Journal of the American Ceramic society, 1946,29 ( 9 ) : 240 -253.
  • 9Just D. Mathematical model of the origin and relaxation of the stress in glass[ D]. Mff UK PraHa,2000( In Czech).
  • 10Janovsky V. On A 1-D model of stress relaxation in an annealed glass [ J ]. Applications of Mathematics ,2002, (47) :115-125.

二级参考文献14

  • 1张伟清,宣益民,韩玉阁.单元表面间辐射传递系数的新型计算方法[J].宇航学报,2005,26(1):77-80. 被引量:16
  • 2孙承绪,陈呜.浮法玻璃退火窑间接冷却区内传热过程的数值模拟[J].玻璃,1990(1):5-10. 被引量:5
  • 3GARDON R. Modelling annealing lehrs for flat glass [J]. J Am Ceram Soc, 1981, 65(8): 372–379.
  • 4CHUI G K. Heat transfer and temperature control in an annealing lehr for float glass [J]. J Am Ceram Soc, 1977, 60(11): 477– 484.
  • 5GARDON R. Nonlinear annealing of glass [J]. J Am Ceram Soc, 1981, 64(2): 114–119.
  • 6LEE A B. Elements for real time steady simulation of flat glass lehr Control [R]. SAND2001–8001, Livermore, California: Sandia National Laboratories, 2001: 28–20.
  • 7LENTES F T. Three-dimensional radiative heat transfer in glass cooling processes [D]. Germany: Institut für Technound Wirtschaftsmathematik e.V. Kaiserslautern, 1999: 13–16.
  • 8HOWELL J R, PERLMUTTER M. Monte Carlo solution of thermal transfer through radiant media between gray walls [J]. J Heat Transfer-Trans ASME, 1964, 86(1): 116–122.
  • 9徐钟济. 蒙特卡洛方法[M]. 上海: 上海科技技术出版社, 1985: 1–80.
  • 10GARDON R. The emissivity of transparent materials [J]. J Am Ceram Soc, 1956, 39(8): 278–287.

共引文献5

同被引文献54

引证文献6

二级引证文献6

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部