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2012, ISBN: 9789401142717

Volume 8: Proceedings of The Eighth International Research Conference on Fibonacci Numbers and Their Applications, eBooks, eBook Download (PDF), This book contains 33 papers from among th… Mehr…

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ISBN: 9789401142717

This book contains 33 papers from among the 41 papers presented at the Eighth International Conference on Fibonacci Numbers and Their Applications which was held at the Rochester Institut… Mehr…

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Applications of Fibonacci Numbers : Volume 8: Proceedings of The Eighth International Research Conference on Fibonacci Numbers and Their Applications - neues Buch

ISBN: 9789401142717

Proceedings of `The Eighth International Research Conference on Fibonacci Numbers and Their Applications', Rochester Institute of Technology, NY, USA ; ; Scientific, Technical and Medic… Mehr…

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Bibliographische Daten des bestpassenden Buches

Details zum Buch

Detailangaben zum Buch - Applications of Fibonacci Numbers


EAN (ISBN-13): 9789401142717
Erscheinungsjahr: 2012
Herausgeber: Springer Netherlands

Buch in der Datenbank seit 2016-06-22T21:59:02+02:00 (Zurich)
Detailseite zuletzt geändert am 2024-04-15T13:42:56+02:00 (Zurich)
ISBN/EAN: 9789401142717

ISBN - alternative Schreibweisen:
978-94-011-4271-7
Alternative Schreibweisen und verwandte Suchbegriffe:
Titel des Buches: fibonacci numbers


Daten vom Verlag:

Autor/in: Fredric T. Howard
Titel: Applications of Fibonacci Numbers - Volume 8: Proceedings of The Eighth International Research Conference on Fibonacci Numbers and Their Applications
Verlag: Springer; Springer Netherland
384 Seiten
Erscheinungsjahr: 2012-12-06
Dordrecht; NL
Sprache: Englisch
53,49 € (DE)
55,00 € (AT)
59,00 CHF (CH)
Available
XXIV, 384 p.

EA; E107; eBook; Nonbooks, PBS / Mathematik/Arithmetik, Algebra; Zahlentheorie; Verstehen; Prime; Prime number; algorithms; combinatorics; computer; geometry; number theory; probability; C; Number Theory; Discrete Mathematics; Field Theory and Polynomials; Discrete Mathematics in Computer Science; Special Functions; Mathematics and Statistics; Diskrete Mathematik; Algebra; Mathematik für Informatiker; Funktionalanalysis und Abwandlungen; BC

On The Generalized Binomial Coefficients Defined by Strong Divisibility Sequences.- On Triangles and Squares Marked with Goldpoints—Studies of Golden Tiles.- Multivariate Pascal Polynomials of Order K with Probability Applications.- Fibonacci Planes and Spaces.- The Smallest Positive Integer Having Fk Representations as Sums of Distinct Fibonacci Numbers.- The Zeckendorf-Wythoff Array Applied to Counting the Number of Representations of N as Sums of Distinct Fibonacci Numbers.- Composing With Sequences: …But is It Art?.- Invariants for Linear Recurrences.- Base 10 RATS Cycles and Arbitrarily Long Base 10 RATS Cycles.- Quintics x5 - 5x - k, the Golden Section, and Square Lucas Numbers.- The Pascal-De Moivre Moments and Their Generating Functions.- Investigating Special Binary Sequences with Some Computer Help.- Integration Sequences of Jacobsthal and Jacobsthal-Lucas Polynomials.- A Property of the Unit Digits of Recursive Sequences.- On General Divisibility of Sums of Integral Powers of the Golden Ratio.- Sylvester’s Algorithm and Fibonacci Numbers.- On the Characteristic Polynomial of the J-th Order Fibonacci Sequence.- Quasi Morgan-Voyce Polynomials and Pell Convolutions.- On an Asymptotic Maximality of the Fibonacci Tree.- Generalizations of a Fibonacci Identity.- Some Generalizations of Wolstenholme’s Theorem.- Card Sorting Related to Fibonacci Numbers.- On the Inhomogeneous Geometric Line-Sequence.- Fibonacci Numbers of the Form k2 + k + 2.- On Certain Polynomials of Even Subscripted Lucas Numbers.- On the Rank of Appearance of Lucas Sequences.- Algorithmic Simplification of Reciprocal Sums.- Solved and Unsolved Problems on Pseudoprime Numbers and Their Generalizations.- Some Relationships among Vieta, Morgan-Voyce and Jacobsthal Polynomials.- SpecialMultipliers of Lucas Sequences Modulo pr.- Digital Halftoning Using Error Diffusion and Linear Pixel Shuffling.- On Vector Sequence Recurrence Equations in Fibonacci Vector Geometry.- Constructing Identities Involving Kth-Order F-L Numbers by Using the Characteristic Polynomial.

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