期刊文献+

三点非线性q-差分方程的边值问题解的存在性

Existence of Solution for Three Point Boundary Value Problems for Nonlinear q-Difference Equations
下载PDF
导出
摘要 文章利用不动点定理,得到了一个三点非线性q-差分方程的边值问题解的存在性结论,并给出一个例子来说明. In this paper,we use nonlinear alternative for single valued maps and present a existence re-sult for three-point boundary value problems of nonlinear q-difference equations,One example is given to illustrate the advantage of our result.
出处 《湛江师范学院学报》 2014年第3期30-35,共6页 Journal of Zhanjiang Normal College
关键词 存在性 q-差分方程 q-微分 q-积分 三点边值问题 existence q-difference equation q-derivative q-integral three-point boundary value p roblem
  • 相关文献

参考文献13

  • 1F.H. Jackson, On q-difference equations[J]. American J. Math,1990(32):305-314.
  • 2R.D. Carmichael, The general theory of linear q-difference equations[J]. American J. Math,1912(34) :147-168.
  • 3T.E. Mason, On properties of the solutions of linear q-difference equations with entire function coefficients[J]. American J. Math, 1915(37):439-444.
  • 4C.R. Adams, On the linear ordinary q-difference equation[-J]. American Math. Ser. 11,1929(30) :195-205.
  • 5W.J. Trjitzinsky, Analytic theory of linear q-difference equations[J]. Acta Mathematicas, 1933,6(12):1-38.
  • 6T. Ernst, A new notation for q-calculus and a new q-Taylor formula,U. U. D. M. Report 1999:25, ISSN 1101-3591, Department of Mathematics, Uppsala University, 1999.
  • 7R.J. Finkelstein, q- Field theory[J]. Lett. Math. Phys, 1995,34(2) :169- 176.
  • 8R.J. Finkelstein, q- deformation of the Lorentz group[J]. J. Math. Phys, 1996,37(2) : 953- 964.
  • 9R. Floreanini, L. Vinet, Automorphisms of the q-oscillator algebra and basic orthogonal polynomials, Phys. Lett. A, 1993,180 (6) :393-401.
  • 10R. Floreanini, L. Vinet, Symmetries of the q-difference heat equation[J]. Lett. Math. Phys,1994,32 (2)137-44.

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