Implementación del modelo de gestión de talento humano por competencias en una universidad de Lima Metropolitana

This article is a work proposal that aims to describe the methodology proposed by the Management of Personnel Management from a university in Lima, to implement a management model based on competencies which traceability involves various technical HR processes practiced in the organization and is aligned to institutional outcomes defined in the balance score card. In order to do it, various literature sources were consulted, and the websites of the top ten universities worldwide to identify benchmarks were visited. Generic skills, competencies level, specific skills, competencies dictionary and graduation for each of the managements, occupational categories and administrative headquarters of the University: as a result, the following definitions and elements were obtained. In this way, the institution develops a tool to guide how and to what extent human resources should have and develop skills to achieve specific organizational results.El presente artículo tiene por objetivo describir la metodología planteada por la Gerencia de Gestión de Personas de una universidad de Lima Metropolitana para implementar un modelo de gestión basado en competencias, cuya trazabilidad involucre los diversos procesos técnicos de recursos humanos practicados en la organización y se encuentren alineados a los resultados institucionales definidos en el planeamiento estratégico. Para ello se consultó diversas fuentes bibliográficas y se visitó las páginas web del top ten de universidades a nivel mundial, a fin de identificar puntos de referencia. Como resultado de ello se obtuvieron las siguientes definiciones y elementos: competencias genéricas, competencias de nivel, competencias específicas, diccionario y graduación de competencias para cada una de las direcciones, gerencias, jefaturas y categorías ocupacionales administrativas de la universidad. De esta manera, la institución desarrolló una herramienta para orientar cómo y en qué medida los recursos humanos de en contar y desarrollar competencias para que se alcancen específicos resultados institucionales.El presente artículo tiene por objetivo describir la metodología planteada por la Gerencia de Gestión de Personas de una universidad de Lima Metropolitana para implementar un modelo de gestión basado en competencias, cuya trazabilidad involucre los diversos procesos técnicos de recursos humanos practicados en la organización y se encuentren alineados a los resultados institucionales definidos en el planeamiento estratégico. Para ello se consultó diversas fuentes bibliográficas y se visitó las páginas web del top ten de universidades a nivel mundial, a fin de identificar puntos de referencia. Como resultado de ello se obtuvieron las siguientes definiciones y elementos: competencias genéricas, competencias de nivel, competencias específicas, diccionario y graduación de competencias para cada una de las direcciones, gerencias, jefaturas y categorías ocupacionales administrativas de la universidad. De esta manera, la institución desarrolló una herramienta para orientar cómo y en qué medida los recursos humanos de en contar y desarrollar competencias para que se alcancen específicos resultados institucionales

Discrete harmonic analysis associated with ultraspherical expansions

We study discrete harmonic analysis associated with ultraspherical orthogonal functions. We establish weighted l^p-boundedness properties of maximal operators and Littlewood-Paley g-functions defined by Poisson and heat semigroups generated by certain difference operator. We also prove weighted l^p-boundedness properties of transplantation operators associated to the system of ultraspherical functions. In order to show our results we previously establish a vector-valued local Calder\'on-Zygmund theorem in our discrete setting

Conical square functions associated with Bessel, Laguerre and Schr\"odinger operators in UMD Banach spaces

In this paper we consider conical square functions in the Bessel, Laguerre and Schr\"odinger settings where the functions take values in UMD Banach spaces. Following a recent paper of Hyt\"onen, van Neerven and Portal, in order to define our conical square functions, we use $\gamma$-radonifying operators. We obtain new equivalent norms in the Lebesgue-Bochner spaces $L^p((0,\infty ),\mathbb{B})$ and $L^p(\mathbb{R}^n,\mathbb{B})$, $1<p<\infty$, in terms of our square functions, provided that $\mathbb{B}$ is a UMD Banach space. Our results can be seen as Banach valued versions of known scalar results for square functions

Solutions of Weinstein equations representable by Bessel Poisson integrals of BMO functions

We consider the Weinstein type equation $\mathcal{L}_\lambda u=0$ on $(0,\infty )\times (0,\infty )$, where $\mathcal{L}_\lambda=\partial _t^2+\partial _x^2-\frac{\lambda (\lambda -1)}{x^2}$, with $\lambda >1$. In this paper we characterize the solutions of $\mathcal{L}_\lambda u=0$ on $(0,\infty )\times(0,\infty )$ representable by Bessel-Poisson integrals of BMO-functions as those ones satisfying certain Carleson properties

BMO functions and Balayage of Carleson measures in the Bessel setting

By $BMO_o(R)$ we denote the space consisting of all those odd and bounded mean oscillation functions on R. In this paper we characterize the functions in $BMO_o(R)$ with bounded support as those ones that can be written as a sum of a bounded function on $(0,\infty )$ plus the balayage of a Carleson measure on $(0,\infty )\times (0,\infty )$ with respect to the Poisson semigroup associated with the Bessel operator $B_\lambda =-x^{-\lambda }Dx^{2\lambda }Dx^{-\lambda}$, $\lambda >0$. This result can be seen as an extension to Bessel setting of a classical result due to Carleson

Square functions in the Hermite setting for functions with values in UMD spaces

In this paper we characterize the Lebesgue Bochner spaces $L^p(\mathbb{R}^n,B)$, $1<p<\infty$, by using Littlewood-Paley $g$-functions in the Hermite setting, provided that $B$ is a UMD Banach space. We use $\gamma$-radonifying operators $\gamma (H,B)$ where $H=L^2((0,\infty),\frac{dt}{t})$. We also characterize the UMD Banach spaces in terms of $L^p(\mathbb{R}^n,B)$-$L^p(\mathbb{R}^n,\gamma (H,B))$ boundedness of Hermite Littlewood-Paley $g$-functions

γ\gamma-radonifying operators and UMD-valued Littlewood-Paley-Stein functions in the Hermite setting on BMO and Hardy spaces

In this paper we study Littlewood-Paley-Stein functions associated with the Poisson semigroup for the Hermite operator on functions with values in a UMD Banach space \B. If we denote by $H$ the Hilbert space L^2((0,\infty),dt/t),\gamma(H,\B) represents the space of $\gamma$-radonifying operators from $H$ into \B. We prove that the Hermite square function defines bounded operators from BMO_\mathcal{L}(\R,\B) (respectively, H^1_\mathcal{L}(\R, \B)) into BMO_\mathcal{L}(\R,\gamma(H,\B)) (respectively, H^1_\mathcal{L}(\R, \gamma(H,\B))), where $BMO_\mathcal{L}$ and $H^1_\mathcal{L}$ denote $BMO$ and Hardy spaces in the Hermite setting. Also, we obtain equivalent norms in BMO_\mathcal{L}(\R, \B) and H^1_\mathcal{L}(\R,\B) by using Littlewood-Paley-Stein functions. As a consequence of our results, we establish new characterizations of the UMD Banach spaces.Comment: 31 page

Existence and uniqueness of solutions to the Bellman equation in the unbounded case

We study the problem of the existence and uniqueness of solutions to the Bellman equation in the presence of unbounded returns. We introduce a new approach based both on consideration of a metric on the space of all continuous functions over the state space, and on the application of some metric fixed point theorems. With appropriate conditions we prove uniqueness of solutions with respect to the whole space of continuous functions. Furthermore, the paper provides new sufficient conditions for the existence of solutions that can be applied to fairly general models. It is also proven that the fixed point coincides with the value function and that it can be approached by successive iterations of the Bellman operator.The research of J. P. Rincón-Zapatero was supported by Project VA108/01 of Junta de Castilla y León and Project BFM2002–00425 (FEDER) of Ministerio de Ciencia y Tecnología, Spain. C. Rodríguez-Palmero gratefully acknowledges financial support from Junta de Castilla y León, Project VA31/01.Publicad