La partecipazione femminile al giornalismo politico-letterario. Italia e Francia tra Otto e Novecento.

By examining seven major reviews (the French “Revue des deux Mondes”, the “Revue de Paris” and the “Nouvelle Revue”; the Italian “Nuova Antologia”, the “Rassegna Nazionale”, the “Rivista europea” and the “Revue internationale”) this thesis investigate the female participation in high quality journalism in Italy and France between the 1870s and the First World War. The aim is to show that despite some obvious limitations, women found room in that apparently very ‘male’ space of culture and emerged on a considerable scale in all walks of the profession. Many women regularly published on high quality reviews. Some of them even rose to high positions on editorials board. With the exception of a few fields of knowledge – albeit fundamental to the journals’ overall structure – such as economics, finance and matters to do with the army and the colonies, women contributors covedered nearly all the range of subjects contained in this periodicals: not only fiction, but also literary criticism, travelogues, politics and others. Quality and cultural journals offered women writers a considerable space for entering the public sphere, as both authors and readers. It may thus construed on a dual plane: as an opportunity for women writers to join the new professional ranks of modern publishing, but also as an important terrain for acknowledgment of their standing as intellectuals.

A moment symbolic representation of Lévy processes with applications

By using a symbolic method, known in the literature as the classical umbral calculus, a symbolic representation of Lévy processes is given and a new family of time-space harmonic polynomials with respect to such processes, which includes and generalizes the exponential complete Bell polynomials, is introduced. The usefulness of time-space harmonic polynomials with respect to Lévy processes is that it is a martingale the stochastic process obtained by replacing the indeterminate x of the polynomials with a Lévy process, whereas the Lévy process does not necessarily have this property. Therefore to find such polynomials could be particularly meaningful for applications. This new family includes Hermite polynomials, time-space harmonic with respect to Brownian motion, Poisson-Charlier polynomials with respect to Poisson processes, Laguerre and actuarial polynomials with respect to Gamma processes , Meixner polynomials of the first kind with respect to Pascal processes, Euler, Bernoulli, Krawtchuk, and pseudo-Narumi polynomials with respect to suitable random walks. The role played by cumulants is stressed and brought to the light, either in the symbolic representation of Lévy processes and their infinite divisibility property, either in the generalization, via umbral Kailath-Segall formula, of the well-known formulae giving elementary symmetric polynomials in terms of power sum symmetric polynomials. The expression of the family of time-space harmonic polynomials here introduced has some connections with the so-called moment representation of various families of multivariate polynomials. Such moment representation has been studied here for the first time in connection with the time-space harmonic property with respect to suitable symbolic multivariate Lévy processes. In particular, multivariate Hermite polynomials and their properties have been studied in connection with a symbolic version of the multivariate Brownian motion, while multivariate Bernoulli and Euler polynomials are represented as powers of multivariate polynomials which are time-space harmonic with respect to suitable multivariate Lévy processes.