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    Chapter

    Applications of Functional Equations and Inequalities to Information Theory

    1. The present exposition is devoted to the motivations of a quite general system of functional equations in the foundations of Information Theory without probability. We shall deal with the concepts of uncert...

    B. Forte in Functional Equations and Inequalities (2011)

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    Chapter and Conference Paper

    Model Building as an Inverse Problem in Biomathematics

    The problem of modelling a biological system should be revisited as an inverse problem. Namely:

    given a set of observed properties exhibited by the system, the problem is the identification of ...

    V. Capasso, B. Forte in Frontiers in Mathematical Biology (1994)

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    Chapter

    Image Segmentation by Minimum Information Loss

    The grey colour in a picture is a tool to convey information about the subject. The transition from the original image to its digitized version, by thresholding its grey levels, yields a loss of information- F...

    R. Caselli, B. Forte in Proceedings of the Fourth European Confere… (1991)

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    Chapter

    Maximum Expected Information (MEI) Discretization Method for Spatial Data Analysis

    The objective of this study is to establish the degree of stochastic independence of the two random variables coordinates X and Y on the basis of their pictorial representation. Theoretically the method that i...

    B. Forte, R. Mininni in Proceedings of the Fourth European Confere… (1991)

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    Article

    A representation theorem for entropies with the branching property

    Using a recent result by B. Ebanks on the functional equation $$h(x,y) + h(x + y,z) = h(x,y + z) + h(y,z)$$ we deriv...

    B. Forte, W. Hughes in aequationes mathematicae (1989)

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    Article

    Additive and subadditive entropies for discreten-dimensional random vectors

    A measure of the amount of uncertainty (entropy) associated with a (discrete) randomn-vector should take into account all kinds of “information” that is provided. In particular, it should depend both on the range...

    B. Forte, R. Gupta in aequationes mathematicae (1985)

  7. Article

    Entropies with the branching property

    It is proved that every entropy with the property of branching has the form \(\sum\limits_{i = 1}^u {f[J(A_i )] - f(0)} \) ...

    B. Forte, C. T. Ng in Annali di Matematica Pura ed Applicata (1974)

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    Article

    On a triangular functional equation and some applications, in particular to the generalized theory of information

    J. Aczél, B. Forte, C. T. Ng in aequationes mathematicae (1974)

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    Article

    Measures of ignorance, information and uncertainty. Part I

    In Part I, the concepts: «ignorance abont one object» and «conditional information provided by one event», are motivated and developed. In Part II those of «uncertainty» and «expected information». Further the...

    H. Cicileo, B. Forte in CALCOLO (1971)

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    Article

    On a system of functional equations in information theory

    B. Forte in aequationes mathematicae (1970)

  11. Article

    Sull'informazione associata alle esperienze incomplete

    Nell'ambito della teoria dell'informazione senza probabilità, si propone una definizione assiomatica dell'informazione associata ad esperienze incomplete.

    B. Forte, N. Pintacuda in Annali di Matematica Pura ed Applicata (1968)

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    Article

    Sopra un sistema di equazioni funzionali nella teoria dell'informazione

    Si stabiliscono alcune proprietà riguardanti i valori al contorno delle soluzioni di un sistema di equazioni funzionali connesso con la teoria dell'informazione senza probabilità. Si ottiene poi in particolare...

    B. Forte, Z. Daróczy in Annali dell’Università di Ferrara (1968)

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    Article

    On the stress-strain relation in the formal theory of anelasticity

    The Author examines the different consequences of physical interest in a theory of relaxation phenomena hased on a linear differential relation between stress and strain of order higher than one.

    B. Forte in Il Nuovo Cimento (1955-1965) (1962)