摘要
RFPrLrR循环矩阵和RLPrFrL循环矩阵是矩阵研究中的两类特殊循环矩阵。本文根据广义k-Horadam序列和RFPrLrR循环矩阵的结构性质,利用多项式因式分解的逆变换,给出了带有广义k-Horadam序列的RFPrLrR和RLPrFrL循环矩阵的行列式。最后,本文通过数值例子验证了结果的正确性。
The RFPrLrR and RLPrFrL circulant matrices are two kind of special matrices in matrix research.Using the structural properties of generalized k-Horadam sequences and RFPrLrR circulant matrices and the inverse transformation of polynomial factoring,the determinants of the RFPrLrR and RLPrFrL circulant matrices with generalized k-Horadam numbers are obtained,respectivly.Finally,the correctness of the results is verified by numerical example.
作者
雷林
何承源
邱涛
李笑丽
LEI Lin;HE Chengyuan;QIU Tao;LI Xiaoli(School of Science,Xihua University,Chengdu 610039 China)
出处
《西华大学学报（自然科学版）》
CAS
2021年第5期106-112,共7页
Journal of Xihua University:Natural Science Edition
基金
四川省应用基础研究计划循环矩阵的理论及其应用(2013JY0178)。
