Artificial boundary conditions for the Stokes and Navier-Stokes equations in domains that are layer-like at infinity

Artificial boundary conditions are presented to approximate solutions to Stokes- and Navier-Stokes problems in domains that are layer-like at infinity. Based on results about existence and asymptotics of the solutions v^infinity, p^infinity to the problems in the unbounded domain Omega the error v^infinity - v^R, p^infinity - p^R is estimated in H^1(Omega_R) and L^2(Omega_R), respectively. Here v^R, p^R are the approximating solutions on the truncated domain Omega_R, the parameter R controls the exhausting of Omega. The artificial boundary conditions involve the Steklov-Poincare operator on a circle together with its inverse and thus turn out to be a combination of local and nonlocal boundary operators. Depending on the asymptotic decay of the data of the problems, in the linear case the error vanishes of order O(R^{-N}), where N can be arbitrarily large.

An Immersed Interface Method for the Incompressible Navier-Stokes Equations in Irregular Domains

We present an immersed interface method for the incompressible Navier Stokes equations capable of handling rigid immersed boundaries. The immersed boundary is represented by a set of Lagrangian control points. In order to guarantee that the no-slip condition on the boundary is satisfied, singular forces are applied on the fluid at the immersed boundary. The forces are related to the jumps in pressure and the jumps in the derivatives of both pressure and velocity, and are interpolated using cubic splines. The strength of singular forces is determined by solving a small system of equations at each time step. The Navier-Stokes equations are discretized on a staggered Cartesian grid by a second order accurate projection method for pressure and velocity.

Legislation related to moving and handling

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Análisis diacrónico de la producción española de tesis doctorales en educación matemática mediante la metodología ARIMA (Auto-Regressive Integrated Moving Average) en datos de diseños longitudinales.

Se analiza la manera en que se realizan las tesis doctorales en educación matemática en España. Se utiliza la metodología ARIMA (Auto-Regressive Integrated Moving Average) para realizar el análisis de manera diacrónica sobre datos longitudinales. Se hace incapié en la importancia de la metodología usada y sus ventajas frente a las metodologías tradicionalmente usadas en análisis diacrónicos. Se exponen las cuatro fases de la metodología ARIMA, correspondientes a la identificación del proceso, la estimación de cambio en el proceso, la validación del mismo y la predicción de sus consecuencias.

Moving educational role-play beyond entertainment. 'Movimiento educativo de los juegos de rol : más allá del entretenimiento'.

Monográfico con el título: 'Perspectiva educativa y cultural de 'juego de rol'. Resumen basado en el de la publicación

A systematic review of the complex organization of human cognitive domains and their heritability

Resumen tomado de la publicación

Moving the EU from a Laggard to a Leader in Democracy Assistance: The Potential Role of the European Endowment for Democracy. CEPS Policy Brief No. 273, 15 June 2012

In their assessment of the proposed European Endowment for Democracy (EED), Hrant Kostanyan and Magdalena Nasieniak conclude that an instrument along the lines currently envisaged could and should take on the challenge to make the EU a truly committed, pro-active and effective leader of democracy assistance. A flexible and fast-track path of assessing needs and granting funds could become the most visible results of the EU’s assistance in this area, delivering almost immediate tangible results. They argue that the EED therefore needs to become an instrument free of nationally-driven decisions, European ‘turf wars’ and cumbersome bureaucracy.