Searching Arxiv, refresh for possibly better results.

total 1154took 0.12s

On the Mumford-Tate conjecture for hyperkähler varietiesApr 12 2019We study the Mumford-Tate conjecture for hyperk\"{a}hler varieties. Building on work of Markman, we show that it holds in arbitrary codimension for all varieties of $\mathrm{K}3^{[m]}$-type. For an arbitrary hyperk\"{a}hler variety satisfying $b_2(X)>3$ ... More

Recent Results from the L3 ExperimentJan 05 2000A data sample corresponding to an integrated luminosity of 232pb^-1 was collected in 1997 and 1998 by the L3 experiment at LEP in e+e- collisions at centre-of-mass energies between 181.7GeV and 188.7GeV. Pair production of fermions and bosons is studied ... More

Majorana solution of the Thomas-Fermi equationNov 22 2001We report on an original method, due to Majorana, leading to a semi-analytical series solution of the Thomas-Fermi equation, with appropriate boundary conditions, in terms of only one quadrature. We also deduce a general formula for such a solution which ... More

Necessary Conditions on Realizable Two-Point Correlation Functions of Random MediaJun 22 2006A fascinating inverse problem that has been receiving considerable attention is the construction of realizations of random two-phase heterogeneous media with a target two-point correlation function. However, not every hypothetical two-point correlation ... More

Disordered Hyperuniform Heterogeneous MaterialsAug 07 2016Disordered hyperuniform many-body systems are distinguishable states of matter that lie between a crystal and liquid: they are like perfect crystals in the way they suppress large-scale density fluctuations and yet are like liquids or glasses in that ... More

Toward an Ising Model of Cancer and BeyondOct 29 2010Nov 02 2010Theoretical and computational tools that can be used in the clinic to predict neoplastic progression and propose individualized optimal treatment strategies to control cancer growth is desired. To develop such a predictive model, one must account for ... More

Plots and Their Applications - Part I: FoundationsNov 14 2013Apr 04 2016The primary goal of this paper is to abstract notions, results and constructions from the theory of categories to the broader setting of plots. Loosely speaking, a plot can be thought of as a non-associative non-unital category with a "relaxed" composition ... More

Physics of W bosons at LEPJul 21 2004The high-energy and high-luminosity data-taking campaigns of the LEP e^+e^- collider provided the four collaborations, ALEPH, DELPHI, L3 and OPAL, with about 50000 W-boson pairs and about a thousand singly-produced W bosons. This unique data sample has ... More

Indirect Determination of the Vertex and Angles of the Unitarity TriangleMar 03 2001The values of the elements of the Cabibbo-Kobayashi-Maskawa matrix are constrained by direct and indirect measurements. A fit to experimental data and theory calculations allows the indirect determination of the vertex and angles of the unitarity triangle ... More

Hyperuniform States of MatterJan 22 2018Hyperuniform states of matter are correlated systems that are characterized by an anomalous suppression of long-wavelength (i.e., large-length-scale) density fluctuations compared to those found in garden-variety disordered systems, such as ordinary fluids ... More

Interface and Data Biopolitics in the Age of HyperconnectivityMay 06 2017This article describes their biopolitical implications for design from psychological, cultural, legal, functional and aesthetic/perceptive ways, in the framework of Hyperconnectivity: the condition according to which person-to-person, person-to-machine ... More

Transverse single-spin asymmetry of weak bosons and Drell-Yan production in p+p collisions at STAR: present and futureJul 06 2016Accessing the Sivers TMD function in proton+proton collisions through the measurement of transverse single spin asymmetries (TSSAs) in Drell-Yan and weak boson production is an effective path to test the fundamental QCD prediction of the non-universality ... More

Multiple valued Jacobi fieldsJan 30 2017Sep 25 2017We develop a multivalued theory for the stability operator of (a constant multiple of) a minimally immersed submanifold $\Sigma$ of a Riemannian manifold $\mathcal{M}$. We define the multiple valued counterpart of the classical Jacobi fields as the minimizers ... More

On the semiampleness of the positive part of CKM Zariski decompositionsNov 30 2010Jul 17 2013We study graded rings associated to big divisors on LC pairs whose difference with the log-canonical divisor is nef. For divisors that are positive enough at the LC centers of the pair, we prove the finite generation of such rings if the pair is DLT or ... More

Measurement of the Running of the Electromagnetic Coupling at LEPJan 30 2006The study of low-angle and large-angle Bhabha scattering at LEP gives access to the running of the electromagnetic coupling. Two recent measurements of the OPAL and L3 collaborations probe the running of alpha in the regions 1.8GeV^2<-Q^2<6.1GeV^2 and ... More

A unified approach to the theory of normed structures - Part I: The single-sorted caseMay 14 2012Apr 04 2016We introduce the concept of a prenormed model of a particular kind of finitary single-sorted first-order theories, interpreted over a category with finite products. These are referred to as prealgebraic theories, for the fact that their signature comprises, ... More

Polyhedral models for generalized associahedra via Coxeter elementsNov 07 2011Aug 28 2012Motivated by the theory of cluster algebras, F. Chapoton, S. Fomin and A. Zelevinsky associated to each finite type root system a simple convex polytope called \emph{generalized associahedron}. They provided an explicit realization of this polytope associated ... More

Non-commutative Field Theory, Translational Invariant Products and Ultraviolet/Infrared MixingApr 26 2010We review the Moyal and Wick-Voros products, and more in general the translation invariant non-commutative products, and apply them to classical and quantum field theory. We investigate phi^4 field theories calculating their Green's functions up to one-loop ... More

Curvature QuintessenceJan 10 2002The issues of quintessence and cosmic acceleration can be discussed in the framework of higher order theories of gravity. We can define effective pressure and energy density directly connected to the Ricci scalar of curvature of a generic fourth order ... More

Basic Understanding of Condensed Phases of Matter via Packing ModelsMay 09 2018Packing problems have been a source of fascination for millenia and their study has produced a rich literature that spans numerous disciplines. Investigations of hard-particle packing models have provided basic insights into the structure and bulk properties ... More

ANTARES Deep Sea Neutrino Telescope ResultsOct 31 2013The ANTARES experiment is currently the largest underwater neutrino telescope in the Northern Hemisphere. It is taking high quality data since 2007. Its main scientific goal is to search for high energy neutrinos that are expected from the acceleration ... More

Measurements of the Running of the Electromagnetic Coupling at LEPOct 12 2006The study of Bhabha scattering at e^+e^- colliders probes the running of the electromagnetic coupling. After early measurements by the VENUS collaboration at TRISTAN and the by L3 collaboration at LEP, two recent analyses have been performed by the OPAL ... More

Einstein's unified field theory predicts the equilibrium positions of n wires run by steady electric currentsMar 25 2008A particular exact solution of Einstein's Hermitian theory of relativity is examined, after recalling that there is merit in adding phenomenological sources to the theory, and in choosing the metric like it was done long ago by Kursunoglu and Hely. It ... More

Approximation Algorithms for Rectangle Packing Problems (PhD Thesis)Nov 21 2017In rectangle packing problems we are given the task of placing axis-aligned rectangles in a given plane region, so that they do not overlap with each other. In Maximum Weight Independent Set of Rectangles (MWISR), their position is given and we can only ... More

Nuclear Parton Distributions at the future Electron-Ion ColliderAug 31 2017The 2015 nuclear physics long-range plan endorsed the realization of an Electron-Ion Collider (EIC) as the next large construction project after the completion of FRIB. With its high luminosity ( $> 10^{33} cm^{-2}s^{-1}$), wide kinematic reach in center-of-mass-energy ... More

Search for long-lived neutral particles decaying into Lepton-Jets with the ATLAS detector in proton-proton collision data at 13 TeVAug 25 2017Several models of particle physics different from the Standard Model predict the existence of a dark sector that is weakly coupled to the visible one: the two sectors may couple via the vector portal, where a dark photon with mass in the MeV to GeV range ... More

On covariants in exterior algebras for the even special orthogonal groupMay 06 2015Jul 18 2015Let $G:=SO(2n)$ be the even special orthogonal group over $\mathbb{C}$ and let $M_{2n}^+$ (resp. $M_{2n}^-$) be the space of symmetric (resp. skew-symmetric) complex matrices with respect to the usual transposition. We study the structure of the space ... More

$p$-adic $L$-functions on metaplectic groupsJan 14 2019Feb 24 2019With respect to the analytic-algebraic dichotomy, the theory of Siegel modular forms of half-integral weight is lopsided; the analytic theory is strong whereas the algebraic lags behind. In this paper, we capitalise on this to establish the fundamental ... More

Algebraicity of metaplectic $L$-functionsNov 22 2018Notable results on the special values of $L$-functions of Siegel modular forms were obtained by J. Sturm in the case when the degree $n$ is even and the weight $k$ is an integer. In this paper we extend this method to half-integer weights $k$ and arbitrary ... More

Majorana transformation for differential equationsApr 19 2002We present a method for reducing the order of ordinary differential equations satisfying a given scaling relation (Majorana scale-invariant equations). We also develop a variant of this method, aimed to reduce the degree of non-linearity of the lower-order ... More

Cauchy-Davenport type theorems for semigroupsJul 31 2013Jan 30 2015Let $\mathbb{A} = (A, +)$ be a (possibly non-commutative) semigroup. For $Z \subseteq A$ we define $Z^\times := Z \cap \mathbb A^\times$, where $\mathbb A^\times$ is the set of the units of $\mathbb{A}$, and $$\gamma(Z) := \sup_{z_0 \in Z^\times} \inf_{z_0 ... More

Multiple valued sections of vector bundles: the reparametrization theorem for $Q$-valued functions revisitedApr 28 2017We analyze a notion of multiple valued sections of a vector bundle over an abstract smooth Riemannian manifold, which was suggested by W. Allard in the unpublished note "Some useful techniques for dealing with multiple valued functions" and generalizes ... More

Three observational differences for binary black holes detections with second and third generation gravitational-wave detectorsOct 21 2016Advanced gravitational-wave observatories, such as LIGO and Virgo, will detect hundreds of gravitational waves emitted by binary black holes in the next few years. The collection of detected sources is expected to have certain properties. It is expected ... More

David Hilbert and the origin of the "Schwarzschild solution"Oct 21 2003The very early dismissal of Schwarzschild's original solution and manifold, and the rise, under Schwarzschild's name, of the inequivalent solution and manifold found instead by Hilbert, are scrutinised and commented upon, in the light of the subsequent ... More

ZZ Cross Section MeasurementsSep 01 2000Results on the cross section measurement of Z boson pair-production at LEP are presented. The more general case of neutral-current four-fermion production and the particular case of ZZ events enriched in b quarks are also discussed. All the results agree ... More

$p$-adic $L$-functions on metaplectic groupsJan 14 2019Jan 17 2019With respect to the analytic-algebraic dichotomy, the theory of Siegel modular forms of half-integral weight is lopsided; the analytic theory is strong whereas the algebraic lags behind. In this paper, we capitalise on this to establish the fundamental ... More

The role of conditional probability in multi-scale stationary Markovian processesMar 23 2010The aim of the paper is to understand how the inclusion of more and more time-scales into a stochastic stationary Markovian process affects its conditional probability. To this end, we consider two Gaussian processes: (i) a short-range correlated process ... More

The topological cyclic Deligne conjectureJun 24 2008Oct 15 2010Let O be a cyclic topological operad with multiplication. In the framework of the cosimplicial machinery by McClure and Smith, we prove that the totalization of the cosimplicial space associated to O has an action of an operad equivalent to the framed ... More

Modeling long-range memory with stationary Markovian processesJun 04 2008In this paper we give explicit examples of power-law correlated stationary Markovian processes y(t) where the stationary pdf shows tails which are gaussian or exponential. These processes are obtained by simply performing a coordinate transformation of ... More

On certain modules of covariants in exterior algebrasApr 10 2014Apr 23 2015We study the structure of the space of covariants $B:=\left(\bigwedge (\mathfrak g/\mathfrak k)^*\otimes \mathfrak g\right)^{\mathfrak k},$ for a certain class of infinitesimal symmetric spaces $(\mathfrak g,\mathfrak k)$ such that the space of invariants ... More

Effects of electron-hole asymmetry near the Dirac point in grapheneAug 07 2015In the recent years many researches were performed about graphene. Graphene is always considered a half metal or a zero gap semiconductor. In the last year new experiments were done about graphene on boron nitride and they obtained an insulating behaviour ... More

Three observational differences for binary black holes detections with second and third generation gravitational-wave detectorsOct 21 2016Nov 08 2016Advanced gravitational-wave observatories, such as LIGO and Virgo, will detect hundreds of gravitational waves emitted by binary black holes in the next few years. The collection of detected sources is expected to have certain properties. It is expected ... More

Hyperuniformity and its GeneralizationsJul 29 2016Disordered many-particle hyperuniform systems are exotic amorphous states characterized by anomalous suppression of large-scale density fluctuations. Here we substantially broaden the hyperuniformity concept along four different directions. This includes ... More

The propagation of waves in Einstein's unified field theory as shown by two exact solutionsMay 06 2009Sep 29 2009The propagation of waves in two space dimensions exhibited by two exact solutions to the field equations of Einstein's unified field theory is investigated under the assumption that the metric s_{ik} is the one already chosen by Kursunoglu and by H\'ely ... More

A Predicative Harmonization of the Time and Provable HierarchiesSep 23 2006A decidable transfinite hierarchy is defined by assigning ordinals to the programs of an imperative language. It singles out: the classes TIMEF(n^c) and TIMEF(n_c); the finite Grzegorczyk classes at and above the elementary level, and the \Sigma_k-IND ... More

Planar non-formality of the little discs operad in characteristic twoJul 31 2018Nov 07 2018We show that the little discs operad $D_2$ is not formal over $\mathbb{F}_2$ as a planar (or non-symmetric) operad. We compute explicitly the homological obstruction using as chain model the cells of the spineless cacti operad

Configuration spaces with summable labelsJul 12 1999Let M be an n-manifold, and let A be a space with a partial sum behaving as an n-fold loop sum. We define the space C(M;A) of configurations in M with summable labels in A via operad theory. Some examples are symmetric products, labelled configuration ... More

Knots, operads and double loop spacesAug 21 2006We show that the space of long knots in an euclidean space of dimension larger than three is a double loop space, proving a conjecture by Sinha. We construct also a double loop space structure on framed long knots, and show that the map forgetting the ... More

Configuration spaces on the sphere and higher loop spacesMar 24 2003We show that the homology over a field of the space of free maps from the n-sphere to the n-fold suspension of X depends only on the cohomology algebra of X and compute it explicitly. We compute also the homology of the closely related labelled configuration ... More

On the divisibility of $a^n \pm b^n$ by powers of $n$Jan 01 2013Sep 03 2013We determine all triples $(a,b,n)$ of positive integers such that $a$ and $b$ are relatively prime and $n^k$ divides $a^n + b^n$ (respectively, $a^n - b^n$), when $k$ is the maximum of $a$ and $b$ (in fact, we answer a slightly more general question). ... More

Indirect Measurement of the Vertex and Angles of the Unitarity TriangleOct 13 1998The precise measurements of the Bd oscillation frequency and the limit on the Bs one one as well as the determination of the Cabibbo-Kobayashi-Maskawa matrix element Vub improve the constraints on the other elements of this matrix. A fit to the experimental ... More

Experimental Constraints on the Cabibbo-Kobayashi-Maskawa MatrixAug 25 1998The LEP investigation of the Bd and Bs oscillations and of the Cabibbo-Kobayashi-Maskawa matrix element Vub improve the constraints on the other elements of this matrix. From a fit to the experimental data and the theory calculations it is possible to ... More

Newtonian limit of Extended Theories of GravityDec 17 2004Newtonian limit of Extended Theories of Gravity (in particular, higher--order and scalar--tensor theories) is theoretically discussed taking into account recent observational and experimental results.

The experimental status of direct searches for exotic physics beyond the standard model at the Large Hadron ColliderOct 24 2018Feb 01 2019The standard model of particle physics is an extremely successful theory of fundamental interactions, but it has many known limitations. It is therefore widely believed to be an effective field theory that describes interactions near the TeV scale. A ... More

Non-formality of planar configuration spaces in characteristic twoJan 24 2017Oct 25 2017We prove that the ordered configuration space of 4 or more points in the plane has a non-formal singular cochain algebra in characteristic two. This is proved by constructing an explicit non trivial obstruction class in the Hochschild cohomology of the ... More

Multi-band gravitational-wave astronomy: parameter estimation and tests of general relativity with space and ground-based detectorsMay 03 2016Jun 14 2016With the discovery of the black hole binary (BBH) coalescence GW150914 the era of gravitational-wave (GW) astronomy has started. It has recently been shown that BBH with masses comparable to or higher than GW150914 would be visible in the eLISA band a ... More

Inverse Optimization Techniques for Targeted Self-AssemblyNov 02 2008Nov 05 2008This article reviews recent inverse statistical-mechanical methodologies that we have devised to optimize interaction potentials in soft matter systems that correspond to stable "target" structures. We are interested in finding the interaction potential, ... More

GPDs at an EICDec 14 2012The feasibility for a measurement of the exclusive production of a real photon, a process although known as Deeply Virtual Compton Scattering (DVCS) at an Electron Ion Collider (EIC) has been explored. DVCS is universally believed to be a golden measurement ... More

Gene-based and semantic structure of the Gene Ontology as a complex networkNov 10 2012The last decade has seen the advent and consolidation of ontology based tools for the identification and biological interpretation of classes of genes, such as the Gene Ontology. The information accumulated time-by-time and included in the GO is encoded ... More

A Cauchy-Davenport theorem for semigroupsOct 15 2012Sep 19 2013We generalize the Davenport transform and use it to prove that, for a (possibly non-commutative) cancellative semigroup $\mathbb A = (A, +)$ and non-empty subsets $X,Y$ of $A$ such that the subsemigroup generated by $Y$ is commutative, we have $|X + Y| ... More

Small doubling in ordered semigroupsAug 15 2012Apr 10 2014Let $\mathbb{A} = (A, \cdot)$ be a semigroup. We generalize some recent results by G. A. Freiman, M. Herzog and coauthors on the structure theory of set addition from the context of linearly orderable groups to linearly orderable semigroups, where we ... More

Structural properties of subadditive families with applications to factorization theoryJun 12 2017Nov 12 2018Let $H$ be a multiplicatively written monoid. Given $k\in{\bf N}^+$, we denote by $\mathscr U_k$ the set of all $\ell\in{\bf N}^+$ such that $a_1\cdots a_k=b_1\cdots b_\ell$ for some atoms $a_1,\ldots,a_k,b_1,\ldots,b_\ell\in H$. The sets $\mathscr U_k$ ... More

Cauchy-Davenport type inequalities, IApr 07 2016May 04 2016Let $\mathbb G = (G, +)$ be a group (either abelian or not). Given $X, Y \subseteq G$, we denote by $\langle Y \rangle$ the subsemigroup of $\mathbb G$ generated by $Y$, and we set $$\gamma(Y) := \sup_{y_0 \in Y} \inf_{y_0 \ne y \in Y} {\rm ord}(y - y_0)$$ ... More

Dealing with Interaction Between Bipolar Multiple Criteria Preferences in PROMETHEE MethodsNov 02 2012Jan 15 2013In this paper, we consider the bipolar approach to Multiple Criteria Decision Analysis (MCDA). In particular we aggregate positive and negative preferences by means of the bipolar PROMETHEE method. To elicit preferences we consider Robust Ordinal Regression ... More

The SMAA-PROMETHEE methodsFeb 22 2013PROMETHEE methods are widely used in Multiple Criteria Decision Aiding (MCDA) to deal with real decision making problems. A crucial aspect of the classical PROMETHEE methods is the choice of criteria weights. In this paper, we propose to apply the Stochastic ... More

Stochastic Multiobjective Acceptability Analysis for the Choquet integral preference model and the scale construction problemFeb 25 2013Feb 27 2013The Choquet integral is a preference model used in Multiple Criteria Decision Aiding (MCDA) to deal with interactions between criteria. The Stochastic Multiobjective Acceptability Analysis (SMAA) is an MCDA methodology used to take into account imprecision ... More

A new scaling MCDA procedure putting together pairwise comparison tables and the deck of cards methodApr 02 2019This paper deals with an improved version of the deck of the cards method to render the construction of the ratio and interval scales more `accurate'. The improvement comes from the fact that we can account for a richer and finer preference information ... More

Study of Extra Space Dimensions in Vector Boson Pair Production at LEPSep 08 1999Recent theoretical scenarios propose that quantum gravity effects may manifest at LEP energies by means of gravitons that couple to Standard Model particles and propagate into extra space dimensions. These predictions are checked against the most recent ... More

Reply Comment on "Entropy of 2D black holes from counting microstates"Oct 28 1999We show that the arguments proposed by Park and Yee against our recent derivation of the statistical entropy of 2D black holes do not apply to the case under consideration

On the conformal equivalence between 2D black holes and Rindler spacetimeMay 19 1995We study a two-dimensional dilaton gravity model related by a conformal transformation of the metric to the Callan-Giddings-Harvey-Strominger model. We find that most of the features and problems of the latter can be simply understood in terms of the ... More

Newtonian limit of String-Dilaton GravityJan 15 2003We study the weak-field limit of string-dilaton gravity and derive corrections to the Newtonian potential which strength directly depends on the self interaction potential and the nonminimal coupling of the dilaton scalar field. We discuss also possible ... More

Upper and lower densities have the strong Darboux propertyOct 26 2015Dec 08 2015Let $\mathcal{P}({\bf N})$ be the power set of $\bf N$. An upper density (on $\bf N$) is a monotone and subadditive function $\mu^\ast: \mathcal{P}({\bf N})\to\bf R$ such that $\mu^\ast({\bf N}) = 1$ and $\mu^\ast(k \cdot X + h) = \frac{1}{k} \mu^\ast(X)$ ... More

On the notions of upper and lower densityJun 15 2015Jan 13 2016Let $\mathcal{P}({\bf N})$ be the power set of ${\bf N}$. We say that a function $\mu^\ast: \mathcal{P}({\bf N}) \to \bf R$ is an upper density if, for all $X,Y\subseteq{\bf N}$ and $h, k\in{\bf N}^+$, the following hold: (F1) $\mu^\ast({\bf N}) = 1$; ... More

Initial-seed recursions and dualities for d-vectorsSep 16 2014Cluster variables in a cluster algebra can be parametrized by two families of integer vectors: d-vectors and g-vectors. While g-vectors satisfy two recursive formulas (one for initial-seed-mutations and one for final-seed-mutations), d-vectors admit only ... More

Verification theorems for stochastic optimal control problems in Hilbert spaces by means of a generalized Dynkin formulaFeb 18 2017Apr 30 2018Verification theorems are key results to successfully employ the dynamic programming approach to optimal control problems. In this paper we introduce a new method to prove verification theorems for infinite dimensional stochastic optimal control problems. ... More

Multifunctional Hyperuniform Cellular Networks: Optimality, Anisotropy and DisorderAug 05 2018Disordered hyperuniform heterogeneous materials are new, exotic amorphous states of matter that behave like crystals in the manner in which they suppress volume-fraction fluctuations at large length scales, and yet are statistically isotropic with no ... More

Confined disordered strictly jammed binary sphere packingsDec 29 2015Disordered jammed packings under confinement have received considerably less attention than their \textit{bulk} counterparts and yet arise in a variety of practical situations. In this work, we study binary sphere packings that are confined between two ... More

Diagrammatic description of c-vectors and d-vectors of cluster algebras of finite typeOct 23 2012Jan 13 2014We provide an explicit Dynkin diagrammatic description of the c-vectors and the d-vectors (the denominator vectors) of any cluster algebra of finite type with principal coefficients and any initial exchange matrix. We use the surface realization of cluster ... More

Characterization of the optimal boundaries in reversible investment problemsMar 05 2012Jul 05 2013This paper studies a {\it reversible} investment problem where a social planner aims to control its capacity production in order to fit optimally the random demand of a good. Our model allows for general diffusion dynamics on the demand as well as general ... More

Upper and lower densities have the strong Darboux propertyOct 26 2015Dec 29 2016Let $\mathcal{P}({\bf N})$ be the power set of $\bf N$. An upper density (on $\bf N$) is a non\-decreasing and subadditive function $\mu^\ast: \mathcal{P}({\bf N})\to\bf R$ such that $\mu^\ast({\bf N}) = 1$ and $\mu^\ast(k \cdot X + h) = \frac{1}{k} \mu^\ast(X)$ ... More

On a system of equations with primesDec 04 2012May 13 2014Given an integer $n \ge 3$, let $u_1, \ldots, u_n$ be pairwise coprime integers $\ge 2$, $\mathcal D$ a family of nonempty proper subsets of $\{1, \ldots, n\}$ with "enough" elements, and $\varepsilon$ a function $ \mathcal D \to \{\pm 1\}$. Does there ... More

Application of asymptotic expansions for maximum likelihood estimators' errors to gravitational waves from binary mergers: the network caseAug 11 2011Oct 11 2011This paper describes the most accurate analytical frequentist assessment to date of the uncertainties in the estimation of physical parameters from gravitational waves generated by non spinning binary systems and Earth-based networks of laser interferometers. ... More

Kleene, Rogers and Rice Theorems Revisited in C and in BashDec 08 2007The recursion theorem in the weak form {e}(z)=x(e,z) (universal function not needed) and in Rogers form {n}(z)={{x}(n)}(z) and Rice theorem are proved a first time using programs in C, and a second time with scripts in Bash.

Uniformly resolvable decompositions of $K_v$ into $P_3$ and $K_3$ graphsDec 07 2013In this paper we consider the uniformly resolvable decompositions of the complete graph $K_v$, or the complete graph minus a 1-factor as appropriate, into subgraphs such that each resolution class contains only blocks isomorphic to the same graph. We ... More

Phase transition and hyperscaling violation for scalar Black BranesMay 02 2012May 10 2012We investigate the thermodynamical behavior and the scaling symmetries of the scalar dressed black brane (BB) solutions of a recently proposed, exactly integrable Einstein-scalar gravity model [1], which also arises as compactification of (p-1)-branes ... More

The fate of Schwarzschild-de Sitter Black Holes in $f(R)$ gravityFeb 01 2016The semiclassical effects of antievaporating black holes can be discussed in the framework of $f(R)$ gravity. In particular, the Bousso-Hawking-Nojiri-Odinstov antievaporation instability of degenerate Schwarzschild-de Sitter black holes (the so called ... More

Hojman Symmetry Approach for Scalar-Tensor CosmologyFeb 28 2015Scalar-tensor Cosmologies can be dealt under the standard of the Hojman conservation theorem that allows to fix the form of the coupling $F(\phi)$, of the potential $V(\phi)$ and to find out exact solutions for related cosmological models. Specifically, ... More

Methodology to Construct Large Realizations of Perfectly Hyperuniform Disordered PackingsJan 28 2019Disordered hyperuniform packings are unusual amorphous states of two-phase materials that are endowed with exotic physical properties. Such hyperuniform systems are characterized by an anomalous suppression of volume-fraction fluctuations at infinitely ... More

On the Rankin-Selberg method for vector valued Siegel modular formsNov 14 2018In this work we use the Rankin-Selberg method to obtain results on the analytic properties of the standard $L$-function attached to vector valued Siegel modular forms. In particular we provide a detailed description of its possible poles and obtain a ... More

Probing Quantum Dynamical Couple Correlations with Time-Domain InterferometryMay 04 2018Dec 21 2018Time domain interferometry is a promising method to characterizes spatial and temporal correlations at x-ray energies, via the so-called intermediate scattering function and the related dynamical couple correlations. However, so far, it has only been ... More

Tomographic imaging of inhomogeneous non-local media using fractional order modelsApr 18 2018We investigate a generalized tomographic imaging framework applicable to a class of inhomogeneous media characterized by non-local diffusive energy transport. Under these conditions, the transport mechanism is well described by fractional-order continuum ... More

Field Fluctuations in a One-Dimensional Cavity with a Mobile WallFeb 25 2013Aug 18 2013We consider a scalar field in a one-dimensional cavity with a mobile wall. The wall is assumed bounded by a harmonic potential and its mechanical degrees of freedom are treated quantum mechanically. The possible motion of the wall makes the cavity length ... More

Asymptotic for optimizers of the fractional Hardy-Sobolev inequalitySep 07 2016Sep 02 2017We consider the optimizers $u$ in the Hardy-Sobolev inequality for the space $\dot{W}^{s,p}({\mathbb R}^N)$ with order of differentiability $s\in ]0,1[$. After proving existence through concentration-compactness, we derive the pointwise asymptotic $u(x)\simeq ... More

SCube: A Tool for Segregation DiscoverySep 25 2017Jan 08 2019Segregation is the separation of social groups in the physical or in the online world. Segregation discovery consists of finding contexts of segregation. In the modern digital society, discovering segregation is challenging, due to the large amount and ... More

Effect of Window Shape on the Detection of Hyperuniformity via the Local Number VarianceOct 13 2016Feb 22 2017Hyperuniform many particle systems in d-dimensional space, which includes crystals, quasicrystals, and some exotic disordered systems, are characterized by an anomalous suppression of density fluctuations at large length scales such that the local number ... More

Noether symmetries and duality transformations in cosmologyFeb 29 2016Aug 18 2016We discuss the relation between Noether (point) symmetries and discrete symmetries for a class of minisuperspace cosmological models. We show that when a Noether symmetry exists for the gravitational Lagrangian then there exists a coordinate system in ... More

The Weak Field Limit of Fourth Order GravitySep 17 2010We discuss Newtonian and the post-Newtonian limits of Fourth Order Gravity Theories pointing out, in details, their resemblances and differences with respect to General Relativity. Particular emphasis is placed on the exact solutions and methods used ... More

Symmetric Products of Two Dimensional ComplexesOct 09 2005This paper exhibits a multiplicative and minimal cellular complex which allows explicit and complete (co)homological calculations for the symmetric products of a finite two dimensional CW complex. By considering cohomology, we observe that a classical ... More

Emergent Behaviors from A Cellular Automaton Model for Invasive Tumor Growth in Heterogeneous MicroenvironmentsNov 02 2011Jan 04 2012Understanding tumor invasion and metastasis is of crucial importance for both fundamental cancer research and clinical practice. In vitro experiments have established that the invasive growth of malignant tumors is characterized by the dendritic invasive ... More

Quantitative Characterization of the Microstructure and Transport Properties of Biopolymer NetworksMar 21 2012Biopolymer networks are of fundamental importance to many biological processes in normal and tumorous tissues. In this paper, we employ the panoply of theoretical and simulation techniques developed for characterizing heterogeneous materials to quantify ... More