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- Gabriela Paroni, Alessandra Fontanini, +5 authors Claudio Brancolini
- Molecular and cellular biology
- 2007

From the nucleus, histone deacetylase 4 (HDAC4) regulates a variety of cellular processes, including growth, differentiation, and survival, by orchestrating transcriptional changes. Extracellular signals control its repressive influence mostly through regulating its nuclear-cytoplasmic shuttling. In particular, specific posttranslational modifications such… (More)

- Mario De Salvo, Dario Fasino, Domenico Freni, Giovanni Lo Faro
- Computers & Mathematics with Applications
- 2009

By means of a blend of theoretical arguments and computer algebra techniques, we prove that the number of isomorphism classes of hypergroups of type U on the right of order five, having a scalar (bilateral) identity, is 14 751. In this way, we complete the classification of hypergroups of type U on the right of order five, started in our preceding papers… (More)

- Marc Van Barel, Dario Fasino, Luca Gemignani, Nicola Mastronardi
- SIAM J. Matrix Analysis Applications
- 2005

The space of all proper rational functions with prescribed poles is considered. Given a set of points zi in the complex plane and the weights wi, we define the discrete inner product

- Dario Fasino
- Numerical Lin. Alg. with Applic.
- 2005

- Dario Fasino, Luca Gemignani
- Numerical Algorithms
- 2003

In this paper we study both direct and inverse eigenvalue problems for diagonal-plus-semiseparable (dpss) matrices. In particular, we show that the computation of the eigenvalues of a symmetric dpss matrix can be reduced by a congruence transformation to solving a generalized symmetric definite tridiagonal eigenproblem. Using this reduction, we devise a set… (More)

- Dario Fasino, Francesco Tudisco
- SIAM J. Matrix Analysis Applications
- 2014

One of the most relevant tasks in network analysis is the detection of community structures, or clustering. Most popular techniques for community detection are based on the maximization of a quality function called modularity, which in turn is based upon particular quadratic forms associated to a real symmetric modularity matrix M , defined in terms of the… (More)

- Dario Fasino, Domenico Freni
- Discrete Mathematics
- 2007

- Dario Fasino, Luca Gemignani
- Numerical Lin. Alg. with Applic.
- 2002

- Dario Fasino, Francesco Tudisco
- ArXiv
- 2015

Various modularity matrices appeared in the recent literature on network analysis and algebraic graph theory. Their purpose is to allow writing as quadratic forms certain combinatorial functions appearing in the framework of graph clustering problems. In this paper we put in evidence certain common traits of various modularity matrices and shed light on… (More)

- Dario Fasino, Luca Gemignani
- Numerical Algorithms
- 2007

The connection between Gauss quadrature rules and the algebraic eigenvalue problem for a Jacobi matrix was first exploited in the now classical paper by Golub and Welsch (Math. Comput. 23(106), 221–230, 1969). From then on many computational problems arising in the construction of (polynomial) Gauss quadrature formulas have been reduced to solving direct… (More)