1,460 research outputs found
Public Property Privatization in France
The modernization and privatization of the State’s real-estate assets are pivotal for the improvement of the French public sector’s global performance: they take part in the national policy for economic efficiency and public management. Multiple questions arise in the process. How to implement and survey a system of accounting for the State’s real property assets? What kind of objectives and indicators are needed and should be targeted? Is privatization needed and how should it be implemented ? What would be the basis of a reform in public asset management? One of the main challenges lies in the identification of state properties. Another issue is a clear knowledge of the expenses and incomes that can be related to public buildings and properties. Also, the highest level of protection provided in France by strong public rules and strict regulation of public domain brings unavoidable difficulties. Indeed, these weaknesses make possible the management of public assets under private managerial rules. Several key points of a global strategy are emerging through field observation. For instance a comprehensive set of methods is expected in collecting information; a sound management framework calls for well prepared personnel; the decentralization constraint should be considered according to the relocation of public services; a rent policy is to be retained as an alternative of an investment policy. Last, practical considerations end the research document and call for the implementation of Strategic Plans for Public Properties.Public properties; Privatization; Public accounting; Decentralization
Generalised asymptotic equivalence for extensive and non-extensive entropies
We extend the Hanel and Thurner asymptotic analysis to both extensive and
non-extensive entropies on the basis of a wide class of entropic forms. The
procedure is known to be capable to classify multiple entropy measures in terms
of their defining equivalence classes. Those are determined by a pair of
scaling exponents taking into account a large number of microstates as for the
thermodynamical limit. Yet, a generalisation to this formulation makes it
possible to establish an entropic connection between Markovian and
non-Markovian statistical systems through a set of fundamental entropies
, which have been studied in other contexts and exhibit, among their
attributes, two interesting aspects: They behave as additive for a large number
of degrees of freedom while they are substantially non-additive for a small
number of them. Furthermore, an ample amount of special entropy measures,
either additive or non-additive, are contained in such asymptotic
classification. Under this scheme we analyse the equivalence classes of
Tsallis, Sharma-Mittal and R\'enyi entropies and study their features in the
thermodynamic limit as well as the correspondences among them.Comment: 6 pages, 2 figure
About the phase space of SL(3) Black Holes
In this note we address some issues of recent interest, related to the
asymptotic symmetry algebra of higher spin black holes in
Chern Simons (CS) formulation. We
compute the fixed time Dirac bracket algebra that acts on two different phase
spaces. Both of these spaces contain black holes as zero modes. The result for
one of these phase spaces is explicitly shown to be isomorphic to
in first order perturbations.Comment: improved presentatio
Heterotic Mini-landscape in blow-up
Localization properties of fields in compact extra dimensions are crucial
ingredients for string model building, particularly in the framework of
orbifold compactifications. Realistic models often require a slight deviation
from the orbifold point, that can be analyzed using field theoretic methods
considering (singlet) fields with nontrivial vacuum expectation values. Some of
these fields correspond to blow-up modes that represent the resolution of
orbifold singularities. Improving on previous analyses we give here an explicit
example of the blow-up of a model from the heterotic Mini-landscape. An exact
identification of the blow-up modes at various fixed points and fixed tori with
orbifold twisted fields is given. We match the massless spectra and identify
the blow-up modes as non-universal axions of compactified string theory. We
stress the important role of the Green-Schwarz anomaly polynomial for the
description of the resolution of orbifold singularities.Comment: 34 pages, 5 figure
Landscaping with fluxes and the E8 Yukawa Point in F-theory
Integrality in the Hodge theory of Calabi-Yau fourfolds is essential to find
the vacuum structure and the anomaly cancellation mechanism of four dimensional
F-theory compactifications. We use the Griffiths-Frobenius geometry and
homological mirror symmetry to fix the integral monodromy basis in the
primitive horizontal subspace of Calabi-Yau fourfolds. The Gamma class and
supersymmetric localization calculations in the 2d gauged linear sigma model on
the hemisphere are used to check and extend this method. The result allows us
to study the superpotential and the Weil-Petersson metric and an associated tt*
structure over the full complex moduli space of compact fourfolds for the first
time. We show that integral fluxes can drive the theory to N=1 supersymmetric
vacua at orbifold points and argue that fluxes can be chosen that fix the
complex moduli of F-theory compactifications at gauge enhancements including
such with U(1) factors. Given the mechanism it is natural to start with the
most generic complex structure families of elliptic Calabi-Yau 4-fold
fibrations over a given base. We classify these families in toric ambient
spaces and among them the ones with heterotic duals. The method also applies to
the creating of matter and Yukawa structures in F-theory. We construct two
SU(5) models in F-theory with a Yukawa point that have a point on the base with
an -type singularity on the fiber and explore their embeddings in the
global models. The explicit resolution of the singularity introduce a higher
dimensional fiber and leads to novel features.Comment: 150 page
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