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Investigation of Dual-Complex Fibonacci, Dual-Complex Lucas Numbers and Their Properties
Advances in Applied Clifford Algebras, 2017zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Mehmet Ali Gungor
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n-Dimensional dual complex numbers
Advances in Applied Clifford Algebras, 1998The authors consider an \(n\)-dimensional generalization of the quadric algebra \(Q_{0,0}=\{z\mid z=x+qy\), \(q^2=0\), \(q\not\in {\mathbb{R}}\}= {\mathbb{R}}[x]/x^2\) of dual complex numbers. They introduce various basic algebraic and analytic notions, investigate the analyticity property and establish analogues to several classical results such as ...
Fjelstad, Paul, Gal, Sorin G.
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Dual complex Fibonacci
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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On the $(m,t)$-extension dual complex Fibonacci $p$-numbers
Applicationes MathematicaeSummary: We introduce \((m, t)\)-extension dual complex Fibonacci \(p\)-numbers and we establish some of their properties. They are connected to complex Fibonacci numbers, complex Fibonacci \(p\)-numbers, \(m\)-extension dual complex Fibonacci \(p\)-numbers and dual complex Fibonacci \(p\)-numbers.
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Eigenvalues and Jordan Forms of Dual Complex Matrices
Communications on Applied Mathematics and Computation, 2023Chunfeng Cui
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Norms of Dual Complex Vectors and Dual Complex Matrices
Communications on Applied Mathematics and Computation, 2022Zheng-Hai Huang
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