Wandering Drunkards Walk after Fibonacci Rabbits: How the Presence of Shared Market Opinions Modifies the Outcome of Uncertainty. [PDF]
Maloumian N.
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Acoustic multiple transmission peaks in Thue-Morse structures based on lateral resonators. [PDF]
Zaky ZA +5 more
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Tool Geometries and Design of Friction Stir Spot Welding (FSSW) Tools and Effect on Weld Properties-A Comprehensive Review. [PDF]
Arumugam A +3 more
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Optimizing autofocus under multispectral lighting via enhanced SIFT and Pearson correlation coefficient. [PDF]
Ma C +6 more
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New gait performance indices and cognitive functions: a longitudinal pre-post follow-up after rehabilitation in people with Parkinson's disease. [PDF]
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Relationship between the Ideal Female Buttock and the Golden Ratio. [PDF]
Raposio E, Brocca S, Raposio G.
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On Generalized Fibonacci Quaternions and Fibonacci-Narayana Quaternions [PDF]
Accepted in Adv. in Appl.
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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.
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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.
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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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