Formular un model de formació professionalitzador adreçada al professorat d’aules de semiimmersió (FOPP-SI)

L’aparició de la demanda d’un nou tipus de professor de primària i secundària, que ha d’afegir a les competències professionals fins ara exigibles de tot bon professor, la capacitat d’ensenyar la seva matèria a través d’una llengua estrangera en aules denominades AICLE (Aprenentatge Integrat de Continguts i Llengua) en Semiimmersió (SI) justifica el treball desenvolupat en el marc del projecte 2006ARIE10011. Els formadors del Màster en Formació Inicial del Professorat de Secundària (FIPS) de la UAB (especialitats d’anglès, ciències socials i ciències naturals) i del Curs de Qualificació Pedagògica (CQP) de la UdL (especialitat d’anglès) han col•laborat en el disseny d’un component formatiu en tècniques d’ensenyament AICLE (CLILC), com a constituent del futur Màster Oficial que habilitarà per al exercici de la professió Professor d’Educació Secundaria Obligatòria i Batxillerat (ORDEN ECI/3858/2007, de 27 desembre; BOE 312)(...)

Disseny i proposta d' implementació d'un model formatiu per a la iniciació professional i el mentoratge del professorat de secundària

En estudis anteriors al que ara us proposem i en diferents articles realitzats pels components d’aquest grup de recerca s’ha constatat que el professorat que ha d’atendre grups d’alumnes amb adaptacions curriculars, programes d’iniciació professional, alumnes amb difícil inclusió acadèmica i escolar que aquests docents haurien de rebre una formació psicopedagògica per adequar-se al trets característics dels alumnes i per aplicar una metodologia que desperti en els alumnes la il•lusió per seguir formant-se i les estratègies organitzatives i de planificació per fer un ensenyament de qualitat. El professorat ha d’adquirir una sèrie de competències que li permetin donar resposta a les necessitats dels alumnes. Estudis previs constaten que hi ha una gran necessitat pel que fa a les competències personals i participatives per sobre de les tècniques. Tot i que també és molt important apostar per les metodològiques. Aquesta formació l'haurà de rebre al llarg de la seva acció docent i està lliga amb el concepte Lifelong learning que es proposa arreu de la Unió Europea con un dret i una obligació per aconseguir la constant adequació a les demandes socials i a les necessitats personals, així com assolir la progressió professional i l’accés a noves etapes educatives:No hi ha dubte que una professió com la docent que requereix un domini competencial tan exigent desvetlla la curiositat per iniciar recerques i la necessitat d’esmerçar esforços per facilitar que tingui èxit la inserció dels nous professors i professores en l’entorn socioeducatiu durant el període llindar. Cal saber què passa, què ocupa i què preocupa a Europa en relació al professorat i a la seva formació, sobretot que cal desenvolupar en el període previ i com es facilita la transició des d’aquesta formació inicial per assolir una ràpida i eficaç inserció a la professió docent.   

A model category structure on the category of simplicial multicategories

We establish a Quillen model structure on simplicial(symmetric) multicategories. It extends the model structure on simplicial categories due to J. Bergner [2]. We observe that our technique of proof enables us to prove a similar result for (symmetric) multicategories enriched over other monoidal model categories than simplicial sets. Examples include small categories, simplicial abelian groups and compactly generated Hausdorff spaces.

A Thomason model structure on the category of small n-fold categories

We construct a cofibrantly generated Thomason model structure on the category of small n-fold categories and prove that it is Quillen equivalent to the standard model structure on the category of simplicial sets. An n-fold functor is a weak equivalence if and only if the diagonal of its n-fold nerve is a weak equivalence of simplicial sets. We introduce an n-fold Grothendieck construction for multisimplicial sets, and prove that it is a homotopy inverse to the n-fold nerve. As a consequence, the unit and counit of the adjunction between simplicial sets and n-fold categories are natural weak equivalences.

Identificació de QTLs implicats en l'adaptació a canvis de temperatura en la planta model Arabidopsis thaliana

Estudi realitzat a partir d’una estada al Max Planck Institute for Plant Breeding Research, a Alemanya, entre 2006 i 2008. En aquest treball s´ha identificat una nove interacció epistàtica entre l'ecotip Landsberg, originari d'Europa del nord, i Kashmir-2 o Kondara, ambdós originaris d'Àsia Central. Els anàlisi de QTLs en poblacions recombinants Ler x Kas-2 i Ler x Kond indica el requeriment de 3 loci en Ler x Kas-2 i 2 loci en Ler x Kond. Els híbrids incompatibles crescuts a temperatures baixes (16°C) mostren seriosos defectes en el desenvolupament, mort cel.lular espontània i resistència a Hyaloperonospora parasitica. Aquests fenotips es suprimeixen a elevades temperatures o per mutació d'EDS1, o depleció dels nivells d'àcid sal.licílic per transformació amb salicil.lat hidroxilasa (NahG). El grau de severitat en els fenotips observats correlaciona amb els nivells d'àcid sal.licílic, indicant que aquesta molècula és essencial per a la senyalització d'incompatibilitats genètiques en Arabidopsis.

Fiscal Sustainability in a New Keynesian Model

Recent work on optimal monetary and fiscal policy in New Keynesian models suggests that it is optimal to allow steady-state debt to follow a random walk. Leith and Wren-Lewis (2012) consider the nature of the timeinconsistency involved in such a policy and its implication for discretionary policy-making. We show that governments are tempted, given inflationary expectations, to utilize their monetary and fiscal instruments in the initial period to change the ultimate debt burden they need to service. We demonstrate that this temptation is only eliminated if following shocks, the new steady-state debt is equal to the original (efficient) debt level even though there is no explicit debt target in the government’s objective function. Analytically and in a series of numerical simulations we show which instrument is used to stabilize the debt depends crucially on the degree of nominal inertia and the size of the debt-stock. We also show that the welfare consequences of introducing debt are negligible for precommitment policies, but can be significant for discretionary policy. Finally, we assess the credibility of commitment policy by considering a quasi-commitment policy which allows for different probabilities of reneging on past promises. This on-line Appendix extends the results of this paper.

Fiscal Sustainability in a New Keynesian Model

Recent work on optimal monetary and fiscal policy in New Keynesian models suggests that it is optimal to allow steady-state debt to follow a random walk. Leith and Wren-Lewis (2012) consider the nature of the timeinconsistency involved in such a policy and its implication for discretionary policy-making. We show that governments are tempted, given inflationary expectations, to utilize their monetary and fiscal instruments in the initial period to change the ultimate debt burden they need to service. We demonstrate that this temptation is only eliminated if following shocks, the new steady-state debt is equal to the original (efficient) debt level even though there is no explicit debt target in the government’s objective function. Analytically and in a series of numerical simulations we show which instrument is used to stabilize the debt depends crucially on the degree of nominal inertia and the size of the debt-stock. We also show that the welfare consequences of introducing debt are negligible for precommitment policies, but can be significant for discretionary policy. Finally, we assess the credibility of commitment policy by considering a quasi-commitment policy which allows for different probabilities of reneging on past promises. This on-line Appendix extends the results of this paper.

Spot inversion in the Heston model

We analyse the Heston stochastic volatility model under an inversion of spot. The result is that under the appropriate measure changes the resulting process is again a Heston type process whose parameters can be explicitly determined from those of the original process. This behaviour can be interpreted as some measure of sanity of the Heston model but does not seem to be a general feature of stochastic volatility processes.

On a size-structured two-phase population model with infinite states-at-birth

In this work we introduce and analyze a linear size-structured population model with infinite states-at-birth. We model the dynamics of a population in which individuals have two distinct life-stages: an “active” phase when individuals grow, reproduce and die and a second “resting” phase when individuals only grow. Transition between these two phases depends on individuals’ size. First we show that the problem is governed by a positive quasicontractive semigroup on the biologically relevant state space. Then we investigate, in the framework of the spectral theory of linear operators, the asymptotic behavior of solutions of the model. We prove that the associated semigroup has, under biologically plausible assumptions, the property of asynchronous exponential growth.

Asynchronous growth and competition in a two-sex age-structured population model

Asynchronous exponential growth has been extensively studied in population dynamics. In this paper we find out the asymptotic behaviour in a non-linear age-dependent model which takes into account sexual reproduction interactions. The main feature of our model is that the non-linear process converges to a linear one as the solution becomes large, so that the population undergoes asynchronous growth. The steady states analysis and the corresponding stability analysis are completely made and are summarized in a bifurcation diagram according to the parameter R0. Furthermore the effect of intraspecific competition is taken into account, leading to complex dynamics around steady states.

On the existence of hysteresis in the Kuramoto model with bimodal frequency distributions

We investigate the transition to synchronization in the Kuramoto model with bimodal distributions of the natural frequencies. Previous studies have concluded that the model exhibits a hysteretic phase transition if the bimodal distribution is close to a unimodal one, due to the shallowness the central dip. Here we show that proximity to the unimodal-bimodal border does not necessarily imply hysteresis when the width, but not the depth, of the central dip tends to zero. We draw this conclusion from a detailed study of the Kuramoto model with a suitable family of bimodal distributions.

Optimal latent period in a bacteriophage population model structured by infection-age

We study the lysis timing of a bacteriophage population by means of a continuously infection-age-structured population dynamics model. The features of the model are the infection process of bacteria, the natural death process, and the lysis process which means the replication of bacteriophage viruses inside bacteria and the destruction of them. We consider that the length of the lysis timing (or latent period) is distributed according to a general probability distribution function. We have carried out an optimization procedure and we have found the latent period corresponding to the maximal fitness (i.e. maximal growth rate) of the bacteriophage population.

Asymptotic flocking dynamics for the kinetic Cucker-Smale model

In this paper, we analyse the asymptotic behavior of solutions of the continuous kinetic version of flocking by Cucker and Smale [16], which describes the collective behavior of an ensemble of organisms, animals or devices. This kinetic version introduced in [24] is here obtained starting from a Boltzmann-type equation. The large-time behavior of the distribution in phase space is subsequently studied by means of particle approximations and a stability property in distances between measures. A continuous analogue of the theorems of [16] is shown to hold for the solutions on the kinetic model. More precisely, the solutions will concentrate exponentially fast their velocity to their mean while in space they will converge towards a translational flocking solution.

Rigorous derivation of a nonlinear diffusion equation as fast-reaction limit of a continuous coagulation-fragmentation model with diffusion

Weak solutions of the spatially inhomogeneous (diffusive) Aizenmann-Bak model of coagulation-breakup within a bounded domain with homogeneous Neumann boundary conditions are shown to converge, in the fast reaction limit, towards local equilibria determined by their mass. Moreover, this mass is the solution of a nonlinear diffusion equation whose nonlinearity depends on the (size-dependent) diffusion coefficient. Initial data are assumed to have integrable zero order moment and square integrable first order moment in size, and finite entropy. In contrast to our previous result [CDF2], we are able to show the convergence without assuming uniform bounds from above and below on the number density of clusters.

Oscillations in a molecular structured cell population model

We consider a nonlinear cyclin content structured model of a cell population divided into proliferative and quiescent cells. We show, for particular values of the parameters, existence of solutions that do not depend on the cyclin content. We make numerical simulations for the general case obtaining, for some values of the parameters convergence to the steady state but also oscillations of the population for others.