Improvement of the quality factor of RF integrated inductors by layout optimization

A systematic method to improve the quality (Q) factor of RF integrated inductors is presented in this paper. The proposed method is based on the layout optimization to minimize the series resistance of the inductor coil, taking into account both ohmic losses, due to conduction currents, and magnetically induced losses, due to eddy currents. The technique is particularly useful when applied to inductors in which the fabrication process includes integration substrate removal. However, it is also applicable to inductors on low-loss substrates. The method optimizes the width of the metal strip for each turn of the inductor coil, leading to a variable strip-width layout. The optimization procedure has been successfully applied to the design of square spiral inductors in a silicon-based multichip-module technology, complemented with silicon micromachining postprocessing. The obtained experimental results corroborate the validity of the proposed method. A Q factor of about 17 have been obtained for a 35-nH inductor at 1.5 GHz, with Q values higher than 40 predicted for a 20-nH inductor working at 3.5 GHz. The latter is up to a 60% better than the best results for a single strip-width inductor working at the same frequency.

Classical solutions of the leading-logarithm approximation with non-trivial topology

Exact solutions of the classical equations corresponding to the leading-logarithm approximation are obtained. They are classified by an (integer) topological number.

Best approach regions for potential spaces

We characterize the approach regions so that the non-tangential maximal function is of weak-type on potential spaces, for which we use a simple argument involving Carleson measure estimates.

Stochastic differential equations with random coefficients

In this paper we establish the existence and uniqueness of a solution for different types of stochastic differential equation with random initial conditions and random coefficients. The stochastic integral is interpreted as a generalized Stratonovich integral, and the techniques used to derive these results are mainly based on the path properties of the Brownian motion, and the definition of the Stratonovich integral.

Large deviations for stochastic Volterra equations

This paper is devoted to prove a large-deviation principle for solutions to multidimensional stochastic Volterra equations.

On Ito's formula for elliptic diffusion processes

Bardina and Jolis [Stochastic process. Appl. 69 (1997) 83-109] prove an extension of Ito's formula for F(Xt, t), where F(x, t) has a locally square-integrable derivative in x that satisfies a mild continuity condition in t and X is a one-dimensional diffusion process such that the law of Xt has a density satisfying certain properties. This formula was expressed using quadratic covariation. Following the ideas of Eisenbaum [Potential Anal. 13 (2000) 303-328] concerning Brownian motion, we show that one can re-express this formula using integration over space and time with respect to local times in place of quadratic covariation. We also show that when the function F has a locally integrable derivative in t, we can avoid the mild continuity condition in t for the derivative of F in x.

Chaotic Kabanov formula for the Azéma martingales

We derive the chaotic expansion of the product of nth- and first-order multiple stochastic integrals with respect to certain normal martingales. This is done by application of the classical and quantum product formulae for multiple stochastic integrals. Our approach extends existing results on chaotic calculus for normal martingales and exhibits properties, relative to multiple stochastic integrals, polynomials and Wick products, that characterize the Wiener and Poisson processes.

Valoración del patrón sexualidad en las personas usuarias de los servicios sanitarios

Desde enfermería es necesario realizar una valoración integral del usuario de los servicios sanitarios. La persona es un ser biopsicosocial y se hace necesario una visión en su integridad. La sexualidad forma parte de nuestra vida cotidiana y es un aspecto fundamental en la vida de todos nosotros. Sin embargo, parece ser excluida por los profesionales de enfermería, cuando el usuario entra dentro del sistema de salud. Independientemente de la patología que sufra el sujeto de nuestros cuidados, la sexualidad está presente y forma parte de su vivencia personal y cotidiana. La influencia del sistema biomédico hace que muchas veces la sexualidad sea tratada desde la patogenia, obviando la valoración de una vivencia de una sexualidad saludable. La sexualidad es observada, en muchas ocasiones desde una perspectiva únicamente heterosexual, o ligada únicamente a la reproducción, negando con esta actitud la vivencia de una sexualidad a muchos de nuestros pacientes. Deberíamos ofrecer unos cuidados integrales y holísticos, pero tanto en la formación enfermera como en la práctica, en muchas ocasiones, excluimos el patrón sexualidad, convirtiéndolo así en un tema tabú.A través de un estudio cuantitativo, no experimental descriptivo y transversal se pretende conocer por qué las enfermeras y enfermeros no exploramos suficientemente el patrón de sexualidad de los usuarios y cuáles son las causas que nos impiden hacerlo. El estudio se realizará a partir de un cuestionario, distribuido entre los enfermeros y enfermeras de los diferentes servicios sanitarios del parc de salut mar.

Sistemes lineals: una aproximació a algun dels seus conceptes i problemes rellevants

L'objectiu que m'he proposat al preparar aquesta exposicióha estat el de mostrar. per una banda, com alguns delsproblemes bàsics de la teoria de Sistemes Dinàmics Linealstenen una resposta senzilla en termes de l' Álgebra lineal i,d'altra, com alguns problemes importants d'aquesta teorias'entronquen amb conceptes i tècniques bàsiques de la geometriai la topologia

Modelos dinámicos en finanzas

El problema de la modelización dinámica enfinanzas tiene mucho que ver con el tipo deproblema que se pretende estudiar. Es preciso teneren cuenta el subyacente así como las magnitudesque se pretende estimar para elegir el modeloadecuado.-