Cubes of Finite Vertices Fuzzy Topographic Topological Mapping and k-Fibonacci Sequence

被引：1

作者：

Yunus, Azrul Azim Mohd ^{[1
]}

Ahmad, Tahir ^{[2
]}

机构：

[1] Univ Sains Islam Malaysia, Fac Sci & Technol, Dept Financial Math, Bandar Baru Nilai 71800, Negeri Sembilan, Malaysia

[2] Univ Teknol Malaysia, Ibnu Sina Inst Sci & Ind Res, Ctr Sustainable NanoMat, Utm Johor Bahru 81310, Johor Bahru, Malaysia

来源：

PROCEEDINGS OF THE 3RD INTERNATIONAL CONFERENCE ON APPLIED SCIENCE AND TECHNOLOGY (ICAST'18) | 2018年 / 2016卷

关键词：

D O I：

10.1063/1.5055502

中图分类号：

O59 [应用物理学];

学科分类号：

摘要：

Fuzzy Topographic Topological Mapping (FTTM) is a model for solving neuromagnetic inverse problem. FTTM consists of four components and connected by three algorithms. FTTM version 1 and FTTM version 2 were designed to present 3D view of an unbounded single current and bounded multicurrent sources, respectively. In 2008, Suhana introduced some definitions on sequence of FTTM. One of the features produced from the sequences of FTTM is Cube of FTTM. A cube of FTTM is a combination of two or more FTTM in FTTM. In this paper, cube of finite vertices of FTTM, namely FKn are discussed. Consequently, some theorems are proven in order to describe patterns for sequence of cubes for FKn based on this k-Fibonacci sequence. Interestingly, the cube of FKn appears to be an example of generalized Fibonacci sequence, namely the k-Fibonacci sequence.

引用

页数：6

共 18 条

[1] Graph of Fuzzy Topographic Topological Mapping in relation to k-Fibonacci Sequence
Abd Shukor, Noorsufia
Ahmad, Tahir
Idris, Amidora
Awang, Siti Rahmah
Ahmad Fuad, Amirul Aizad
[J]. JOURNAL OF MATHEMATICS, 2021, 2021
[2] k-Fibonacci Cubes: A Family of Subgraphs of Fibonacci Cubes
Egecioglu, Omer
Saygi, Elif
Saygi, Zulfukar
[J]. INTERNATIONAL JOURNAL OF FOUNDATIONS OF COMPUTER SCIENCE, 2020, 31 (05) : 639 - 661
[3] On the chromatic polynomial and the domination number of k-Fibonacci cubes
Egeciouglu, Omer
Saygi, Elif
Saygi, Zulfukar
[J]. TURKISH JOURNAL OF MATHEMATICS, 2020, 44 (05) : 1813 - 1823
[4] CATALAN TRANSFORM OF THE k-FIBONACCI SEQUENCE
Falcon, Sergio
[J]. COMMUNICATIONS OF THE KOREAN MATHEMATICAL SOCIETY, 2013, 28 (04): : 827 - 832
[5] Binomial Transforms of the k-Fibonacci Sequence
Falcon, Sergio
Plaza, Angel
[J]. INTERNATIONAL JOURNAL OF NONLINEAR SCIENCES AND NUMERICAL SIMULATION, 2009, 10 (11-12) : 1527 - 1538
[6] A New Proof on Sequence of Fuzzy Topographic Topological Mapping
Yunus, Azrul Azim Mohd
Ahmad, Tahir
[J]. MALAYSIAN JOURNAL OF FUNDAMENTAL AND APPLIED SCIENCES, 2013, 9 (04): : 180 - 184
[7] Some New Codes on the k-Fibonacci Sequence
Hashemi, M.
Mehraban, E.
[J]. MATHEMATICAL PROBLEMS IN ENGINEERING, 2021, 2021
[8] Half self-convolution of the k-Fibonacci sequence
Falcon, Sergio
[J]. NOTES ON NUMBER THEORY AND DISCRETE MATHEMATICS, 2020, 26 (03) : 96 - 106
[9] The k-Fibonacci sequence and the Pascal 2-triangle
Falcon, Sergio
Plaza, Angel
[J]. CHAOS SOLITONS & FRACTALS, 2007, 33 (01) : 38 - 49
[10] Second Hankel Determinant For Bazilevic Functions Subordinate To k-Fibonacci sequence
Pulala, Sumalatha
Sharma, R. B.
Haripriya, M.
[J]. RECENT DEVELOPMENTS IN MATHEMATICAL ANALYSIS AND COMPUTING, 2019, 2095

← 1 2 →