Results 151 to 160 of about 3,148 (188)
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International Journal of Geometric Methods in Modern Physics, 2020
Spinors are used in physics quite extensively. Basically, the forms of use include Dirac four-spinors, Pauli three-spinors and quaternions. Quaternions in mathematics are essentially equivalent to Pauli spin matrices which can be generated by regarding a quaternion matrix as compound.
Erisir, Tulay/0000-0001-6444-1460 +3 more
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Spinors are used in physics quite extensively. Basically, the forms of use include Dirac four-spinors, Pauli three-spinors and quaternions. Quaternions in mathematics are essentially equivalent to Pauli spin matrices which can be generated by regarding a quaternion matrix as compound.
Erisir, Tulay/0000-0001-6444-1460 +3 more
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Random Structures and Algorithms, 2001
AbstractFibonacci Solitaire is a combinatorial algorithm which associates with a permutation of [n]={1,…,n} a partition of [n] into couples and singletons. We study the output configuration when the algorithm is applied to a random permutation, with emphasis on the large n‐asymptotics.
Alexander V. Gnedin, Sergei V. Kerov
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AbstractFibonacci Solitaire is a combinatorial algorithm which associates with a permutation of [n]={1,…,n} a partition of [n] into couples and singletons. We study the output configuration when the algorithm is applied to a random permutation, with emphasis on the large n‐asymptotics.
Alexander V. Gnedin, Sergei V. Kerov
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The Mathematical Gazette, 2003
An elementary algebraic problem attributed to Leonardo of Pisa is analyzed and some illogical elements in its formulation and solution are exposed. The natural context in which the problem was formulated is then proposed, and some consequences are discussed.
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An elementary algebraic problem attributed to Leonardo of Pisa is analyzed and some illogical elements in its formulation and solution are exposed. The natural context in which the problem was formulated is then proposed, and some consequences are discussed.
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J. Autom. Lang. Comb., 2021
Journal of Automata, Languages and Combinatorics, Volume 26, Numbers 3-4, 2021, 255 ...
Lila Kari +3 more
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Journal of Automata, Languages and Combinatorics, Volume 26, Numbers 3-4, 2021, 255 ...
Lila Kari +3 more
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On the (s, t)-Fibonacci and Fibonacci Matrix Sequences.
Ars Comb., 2008It is always fascinating to see what results when seemingly different areas mathematics overlap. This article reveals one such result; number theory and linear algebra are intertwined to yield complex factorizations of the classic Fibonacci, Pell, Jacobsthal, and Mersenne numbers.
Civciv, Hacı, Türkmen, Ramazan
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A Study on Fibonacci Functions and Gaussian Fibonacci Functions
Sarajevo Journal of MathematicsIn this paper, we define Gaussian Fibonacci functions and investigate themon the set of real numbers $\mathbb{R},$ i.e., functions $f_{G}$ $:$$\mathbb{R}\rightarrow \mathbb{C}$ such that for all $x\in \mathbb{R},$ $%n\in \mathbb{Z},$ $f_{G}(x+n)=f(x+n)+if(x+n-1)$ where $f$ $:$ $\mathbb{R}%\rightarrow \mathbb{R}$ is a Fibonacci function which is given ...
Soykan, Yüksel +3 more
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