17,638 research outputs found
Wright tariffs in the spanish electricity industry: The case of residential consumption.
This paper develops a capacity price model for the Spanish electricity industry and presents utilization level tariffs as an example of duration tariffs (Wright tariffs) when duration is aproximated by the ratio of consumption to power used. With this model and with the data on residential consumption of electricity several optimal t\\'o part tariffs for the residential level of utilization considering several hypothesis on the configuration of the generating equipment are computed. This allows for the estimation of the degree of optimality of the current tariff and to obtain an aproximation of efficiency losses caused by the existing regulatory regime.Capacity princing; Wright tariffs; Residential electricity;
Meanings of fractions as demonstrated by future primary teachers in the initial phase of teacher education
Fractions are a fundamental content of primary-level education and must therefore be included in the training courses for primary school teachers. Experts argue that deep understanding is required to improve primary school teachers’ knowledge of this mathematical concept (Ball, 1990; Cramer, Post & del Mas, 2002; Newton, 2008). Our study focuses on the part-whole relationship as a crucial foundation in working with fractions. This paper characterizes some of the meanings of this relationship for a group of future primary school teachers
Meaning of the part-whole relation and the concept of fraction for primary teachers
The part-whole relation is complex and raises questions that affect different disciplines. Researchers have proposed different interpretations of the notions of fraction and rational number (e.g., Behr, Lesh, Post & Silver, 1983; Kieren, 1976). We highlight three kinds of relations in the study of rational numbers—the part whole-relation, the part-part relation, and the functional relation—through which we organize the different subconstructs of rational number. We claim that the meaning of fractions should be understood through three components: their mathematical structure, their representations and their senses
Solvability of the Dirichlet, Neumann and the regularity problems for parabolic equations with H\"older continuous coefficients
We establish the -solvability of Dirichlet, Neumann and regularity
problems for divergence-form heat (or diffusion) equations with
H\"older-continuous diffusion coefficients, on bounded Lipschitz domains in
. This is achieved through the demonstration of invertibility of
the relevant layer-potentials which is in turn based on Fredholm theory and a
new systematic approach which yields suitable parabolic Rellich-type estimates
Transference of local to global maximal estimates for dispersive partial differential equations
In this paper we give an elementary proof for transference of local to global
maximal estimates for dispersive PDEs. This is done by transferring local
estimates for certain oscillatory integrals with rough phase functions, to the
corresponding global estimates. The elementary feature of our approach is that
it entirely avoids the use of the wave packet techniques which are quite common
in this context, and instead is based on scalings and classical oscillatory
integral estimates.Comment: 10 page
Characterization of Banach valued BMO functions and UMD Banach spaces by using Bessel convolutions
In this paper we consider the space of bounded mean
oscillations and odd functions on taking values in a UMD Banach
space . The functions in are characterized by Carleson
type conditions involving Bessel convolutions and -radonifying norms.
Also we prove that the UMD Banach spaces are the unique Banach spaces for which
certain -radonifying Carleson inequalities for Bessel-Poisson integrals
of functions hold.Comment: 29 page
UMD-valued square functions associated with Bessel operators in Hardy and BMO spaces
We consider Banach valued Hardy and BMO spaces in the Bessel setting. Square
functions associated with Poisson semigroups for Bessel operators are defined
by using fractional derivatives. If B is a UMD Banach space we obtain for
B-valued Hardy and BMO spaces equivalent norms involving -radonifying
operators and square functions. We also establish characterizations of UMD
Banach spaces by using Hardy and BMO-boundedness properties of g-functions
associated to Bessel-Poisson semigroup
Materiales didácticos para una intervención interdisciplinar desde los ámbitos formal y no formal: un análisis tras su implementación
En este artículo se presentan las reflexiones extraídas a raíz de la planificación, implementación y evaluación de un proyecto de materiales didácticos elaborados en un municipio gallego (As Pontes de García Rodríguez-A Coruña). El proyecto recoge una proThe aim of this article is to present the reflections extracted as a result of the planning, introduction, and assessemt of a project on teaching materials drawn up in a Galician council (As Pontes de García Rodríguez -La Coruña). This project shows a pr
Errors in algebraic statements translation during the creation of an algebraic domino
We present a research study which main objective is to inquire into secondary school students´ ability to translate and relate algebraic statements which are presented in the symbolic and verbal representation systems. Data collection was performed with 26 14-15 years old students to whom we proposed the creation of an algebraic domino, designed for this research, and its subsequent use in a tournament. Here we present an analysis of the errors made in such translations. Among the obtained results, we note that the students found easier to translate statements from the symbolic to the verbal representation and that most errors in translating from verbal to symbolic expressions where derived from the particular characteristics of algebraic language. Other types of errors are also identified.
KEYWORDS: Algebraic language, domino, errors, translation between representation systems, verbal representation
- …