Reference and Definiteness

It has become increasingly clear since Longobardi (1994, 2003) that certain languages (e.g.Romance, but also Classical and Modern Greek, Bulgarian, Arabic (Fassi-Fehri 2003)…;henceforth 'strong D' languages) exhibit overt association of the referential content of nouns(proper names and referential generics) with D (either by overt N-to-D raising, e.g. of propernames, or by an arguably expletive article), others do not (e.g. English, but also probably therest of Germanic, Celtic…; 'weak D' languages). From a number of scattered observation itcan be suspected that a roughly analogous phenomenon arises with respect to anothersemantic property of DPs, namely definiteness: in certain constructions of some languages,but crucially not in the closely comparable constructions of others, the definite reading ofnominal arguments seems to depend on the overt association of some morphosyntacticmaterial with D (fronting to D° or SpecD)

The underlying unity of Reference and Quantification

The mapping of nominal arguments to semantic interpretation exhibits a certain amount ofintriguing empirical variation across languages; it has become increasingly clear, at least sinceLongobardi (1994), that a good deal of such polymorphy depends on a major parametricdivide, separating two types of languages: certain languages (e.g. Romance, but also Classicaland Modern Greek, Bulgarian, Arabic (Fassi-Fehri 2003)…; henceforth 'strong D' languages)exhibit overt association of nouns functioning as referential constants (proper names andreferential generics) with D (either by overt N-to-D raising, e.g. of proper names, or by anarguably expletive article), others do not (e.g. English, but also probably the rest of Germanic,Celtic…; 'weak D' languages)

Automorphism groups and new constructions of maximum additive rank metric codes with restrictions

Let $d, n \in \mathbb{Z}^+$ such that $1\leq d \leq n$. A $d$-code $\mathcal{C} \subset \mathbb{F}_q^{n \times n}$ is a subset of order $n$ square matrices with the property that for all pairs of distinct elements in $\mathcal{C}$, the rank of their difference is greater than or equal to $d$. A $d$-code with as many as possible elements is called a maximum $d$-code. The integer $d$ is also called the minimum distance of the code. When $d<n$, a classical example of such an object is the so-called generalized Gabidulin code. There exist several classes of maximum $d$-codes made up respectively of symmetric, alternating and hermitian matrices. In this article we focus on such examples. Precisely, we determine their automorphism groups and solve the equivalence issue for them. Finally, we exhibit a maximum symmetric $2$-code which is not equivalent to the one with same parameters known so far

Design of a normally-off diamond JFET for high power integrated applications

© 2017 Elsevier B.V. Normally-on (depletion mode) and normally-off (enhancement mode) diamond Junction Field Effect Transistors (JFETs) have been analyzed by means of a commercially available TCAD software. First, the parameters used for describing the incomplete ionization, avalanche, and mobility models in diamond have been discussed and assessed against the state-of-the-art. The on- and off-state electrical characteristics of diamond JFETs have been simulated with the suggested parameter values and matched with a set of available experimental data. Secondly, an optimization technique which can improve the performance of an enhancement mode diamond JFET that operates in the unipolar conduction regime has been proposed. This method takes into account the unique properties and limitations of diamond and highlights the main issues that can arise from the design of a normally-off diamond JFET. In particular, the crucial effect of the high temperature on the performance of the normally-off JFET has been investigated. The adopted technique is mainly based on a design of TCAD experiments and no mathematical algorithms have been developed for the calculation of the optimized set of parameters

Macroscopic quantum tunnelling in spin filter ferromagnetic Josephson junctions.

The interfacial coupling of two materials with different ordered phases, such as a superconductor (S) and a ferromagnet (F), is driving new fundamental physics and innovative applications. For example, the creation of spin-filter Josephson junctions and the demonstration of triplet supercurrents have suggested the potential of a dissipationless version of spintronics based on unconventional superconductivity. Here we demonstrate evidence for active quantum applications of S-F-S junctions, through the observation of macroscopic quantum tunnelling in Josephson junctions with GdN ferromagnetic insulator barriers. We show a clear transition from thermal to quantum regime at a crossover temperature of about 100 mK at zero magnetic field in junctions, which present clear signatures of unconventional superconductivity. Following previous demonstration of passive S-F-S phase shifters in a phase qubit, our result paves the way to the active use of spin filter Josephson systems in quantum hybrid circuits.We acknowledge financial support from COST Action MP1201 [NanoSC COST], by Progetto FIRB HybridNanoDev RBFR1236VV001 and by Regione Campania through POR Campania FSE 2007/2013, progetto MASTRI CUP B25B09000010007.This is the final version. It was first published by NPG at http://www.nature.com/ncomms/2015/150609/ncomms8376/full/ncomms8376.html#abstract

High critical-current density and scaling of phase-slip processes in YBaCuO nanowires

YBaCuO nanowires were reproducibly fabricated down to widths of 50 nm. A Au/Ti cap layer on YBCO yielded high electrical performance up to temperatures above 80 K in single nanowires. Critical current density of tens of MA/cm2 at T = 4.2 K and of 10 MA/cm2 at 77 K were achieved that survive in high magnetic fields. Phase-slip processes were tuned by choosing the size of the nanochannels and the intensity of the applied external magnetic field. Data indicate that YBCO nanowires are rather attractive system for the fabrication of efficient sensors, supporting the notion of futuristic THz devices.Comment: 8 pages, 3 figures. Accepted for publication in Superconductor Science and Technolog