楼主: 金融硕士825
359 0

[英文文献] A non-linear approach with long range dependence based on Chebyshev polynomials [推广有奖]

  • 0关注
  • 0粉丝

等待验证会员

学前班

0%

还不是VIP/贵宾

-

威望
0
论坛币
0 个
通用积分
0
学术水平
0 点
热心指数
0 点
信用等级
0 点
经验
10 点
帖子
0
精华
0
在线时间
0 小时
注册时间
2020-9-19
最后登录
2020-9-19

楼主
金融硕士825 发表于 2005-6-11 05:33:46 |AI写论文

+2 论坛币
k人 参与回答

经管之家送您一份

应届毕业生专属福利!

求职就业群
赵安豆老师微信:zhaoandou666

经管之家联合CDA

送您一个全额奖学金名额~ !

感谢您参与论坛问题回答

经管之家送您两个论坛币!

+2 论坛币
英文文献:A non-linear approach with long range dependence based on Chebyshev polynomials
英文文献作者:Juan Carlos Cuestas,Luis A. Gil-Alana
英文文献摘要:
This paper examines the interaction between non-linear deterministic trends and long run dependence by means of employing Chebyshev time polynomials and assuming that the detrended series displays long memory with the pole or singularity in the spectrum occurring at one or more possibly non-zero frequencies. The combination of the non-linear structure with the long memory framework produces a model which is linear in parameters and therefore it permits the estimation of the deterministic terms by standard OLS-GLS methods. Moreover, the orthogonality property of Chebyshev’s polynomials makes them especially attractive to approximate non-linear structures of data. We present a procedure which allows us to test (possibly fractional) orders of integration at various frequencies in the presence of the Chebyshev trends with no effect on the standard limit distribution of the method. Several Monte Carlo experiments are conducted and the results indicate that the method performs well, and an empirical application, using data of real exchange rates is also carried out at the end of the article.
二维码

扫码加我 拉你入群

请注明:姓名-公司-职位

以便审核进群资格,未注明则拒绝


您需要登录后才可以回帖 登录 | 我要注册

本版微信群
扫码
拉您进交流群
GMT+8, 2026-2-19 01:12