Odoardo Brugia
Fondazione Ugo Bordoni
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Featured researches published by Odoardo Brugia.
International Journal of Mathematical Education in Science and Technology | 1991
Odoardo Brugia; Adina Di Porto; Piero Filipponi
The infinite sum of consecutive generalized Fibonacci numbers Ui (i = 1, 2, 3...) divided by ri (r an arbitrary non‐vanishing quantity) is investigated. After establishing the values of r for which the sum is integral, the set of all rational values of r satisfying this constraint is determined.
Equity & Excellence in Education | 1993
Piero Filipponi; Odoardo Brugia; Alwyn F. Horadam
The improper use of a formula for Fibonacci numbers gives rise to an interesting class of integers (namely, the numbers Gn (k))governed by the integral parameters nand k.After establishing some properties of these numbers, we extend them to negative values of the subscript nand use this extension to obtain a Fibonacci identity. A glimpse of a possible further generalization is also caught.
European Transactions on Telecommunications | 1990
Odoardo Brugia; M. Carbonelli; Daniele Perucchini
The statistical properties of sequences of consecutive identical bits at the output of various scrambler types are analyzed and discussed in order to provide designers of Synchronous Digital Hierarchy systems with a wide range of choices for scrambling implementation.
Archive | 1988
Odoardo Brugia; Piero Filipponi
As for the well-known matrix Q, [1], a number of matrices can be defined so that their successive powers contain entries related to certain Fibonacci numbers
International Journal of Mathematics and Mathematical Sciences | 2000
Odoardo Brugia; Piero Filipponi
Here we are concerned with series involving generalized Fibonacci numbers Un(p, q) and generalized Lucas numbers Vn(p, q). The aim of this paper is to find triples (p, q,r) for which the series Un(p, q)/r n and Vn(p, q)/r n (for r running from 0 to infinity) are unconcerned at the introduction of the factor n. The results established in this paper generalize the known fact that the series Fn/2 n (Fn the nth Fibonacci number) and the series nFn/2 n give the same result, namely −2/5.
European Transactions on Telecommunications | 1992
Odoardo Brugia; M. Carbonelli; Domenico De Seta; Daniele Perucchini
Particular situations of pointer overflows, which can take place either in the presence of high amplitude wander on STM-N signals entering SDH network elements or under severe failure conditions of the synchronization network, have been identified. In these situations waste of data results if no proper actions are carried out to handle pointer overflows. With reference to current regulations additional rules are proposed in order to avoid this kind of impairment on transported tributaries.
Archive | 1991
Odoardo Brugia; Piero Filipponi; Francesco Mazzarella
Several authors (e.g., see [8]) have considered the Fibonacci numbers F x where the subscript x is an arbitrary real number and showed that these (complex) numbers enjoy most of the properties of the usual Fibonacci numbers F m (m integral). A quite natural extension of the numbers F x leads to the definition of the Fibonacci numbers F z and Lucas numbers L z
Electronics Letters | 1990
Odoardo Brugia; M. Carbonelli; Daniele Perucchini
European Transactions on Telecommunications | 1993
Odoardo Brugia; M. Carbonelli; Domenico De Seta; Daniele Perucchini
{F_z} = \left( {{\alpha ^z} - {\beta ^z}} \right)/\sqrt 5
Electronics Letters | 1992
Odoardo Brugia; M. Carbonelli; D. De Seta; Daniele Perucchini; P.F. Vincenti