Q-Differential Equations of Higher Order and Structural Properties of the Approximate Roots for q-Modified Derangements' Polynomials

被引：0

作者：

Ryoo, Cheon Seoung ^{[1
]}

Kang, Jung Yoog ^{[2
]}

机构：

[1] Hannam Univ, Dept Math, Daejeon 34430, South Korea

[2] Silla Univ, Dept Math Educ, Busan, South Korea

来源：

JOURNAL OF MATHEMATICS | 2022年 / 2022卷

关键词：

D O I：

10.1155/2022/2965684

中图分类号：

O1 [数学];

学科分类号：

0701 ; 070101 ;

摘要：

The objective of this study is to find q-differential equations of higher order related to q-modified derangements' polynomials and confirm the structure of approximation roots. Furthermore, it states several symmetric properties of q-differential equations of higher order and the special properties of the approximation roots of q-modified derangements' polynomials.

引用

页数：14

共 24 条

[1] Properties of q-Differential Equations of Higher Order and Visualization of Fractal Using q-Bernoulli Polynomials
Ryoo, Cheon-Seoung
Kang, Jung-Yoog
FRACTAL AND FRACTIONAL, 2022, 6 (06)
[2] Various Types of q-Differential Equations of Higher Order for q-Euler and q-Genocchi Polynomials
Ryoo, Cheon-Seoung
Kang, Jung-Yoog
MATHEMATICS, 2022, 10 (07)
[3] Several Types of q-Differential Equations of Higher Order and Properties of Their Solutions
Ryoo, Cheon-Seoung
Kang, Jung-Yoog
MATHEMATICS, 2022, 10 (23)
[4] Approximate Roots and Properties of Differential Equations for Degenerate q-Special Polynomials
Kang, Jung-Yoog
Ryoo, Cheon-Seoung
MATHEMATICS, 2023, 11 (13)
[5] THE FORMS AND PROPERTIES OF DIFFERENTIAL EQUATIONS OF HIGHER ORDER FOR q-TANGENT POLYNOMIALS
Kang, Jung Yoog
JOURNAL OF APPLIED MATHEMATICS & INFORMATICS, 2022, 40 (5-6): : 1117 - 1128
[6] q-differential equations for q-classical polynomials and q-Jacobi-Stirling numbers
Loureiro, Ana F.
Zeng, Jiang
MATHEMATISCHE NACHRICHTEN, 2016, 289 (5-6) : 693 - 717
[7] On q-Hermite Polynomials with Three Variables: Recurrence Relations, q-Differential Equations, Summation and Operational Formulas
Fadel, Mohammed
Raza, Nusrat
Du, Wei-Shih
SYMMETRY-BASEL, 2024, 16 (04):
[8] Structure of Approximate Roots Based on Symmetric Properties of (p,q)-Cosine and (p,q)-Sine Bernoulli Polynomials
Ryoo, Cheon Seoung
Kang, Jung Yoog
SYMMETRY-BASEL, 2020, 12 (06):
[9] Diverse Properties and Approximate Roots for a Novel Kinds of the (p, q)-Cosine and (p, q)-Sine Geometric Polynomials
Sharma, Sunil Kumar
Khan, Waseem Ahmad
Ryoo, Cheon-Seoung
Duran, Ugur
MATHEMATICS, 2022, 10 (15)
[10] Some Symmetric Properties and Location Conjecture of Approximate Roots for (p,q)-Cosine Euler Polynomials
Ryoo, Cheon Seoung
Kang, Jung Yoog
SYMMETRY-BASEL, 2021, 13 (08):

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