Revistas académicas de la Universidad Católica del Norte
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    Numerical uniformization of hyperelliptic-m-symmetric riemann surfaces

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    In this note we consider hyperelliptic-M-symmetric Riemann surfaces, that is, hyperelliptic Riemann surfaces with a symmetry with maximal number of components of fixed points. These surfaces can be represented either by real algebraic curves or by real Schottky groups. To obtain one of these in terms of the other is difficult. In this note we proceed to describe explicit transcendental relations between the different sets of parameters these representations give. This can be used to obtain a computer program which permits obtain numerical approximations of the algebraic curve in terms of real Schottky group and viceversa

    An asymptotic formula for the number of eigenvalues of a differential operator

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    In this work, it is proved that the spectrum of an differential operator with unbounded operator coefficients in elliptic type with partial derivatives is pure discrete and an asymptotic formula is found for the number of eigenvalues of this operator

    The spectrum of the laplacian matrix of a balanced 2?-ary tree

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    Jordan nilalgebras of dimension 6

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    It is known the classification of commutative power-associative nilalgebras of dimension ? 4 (see, [4]). In [2], we give a description of commutative power-associative nilalgebras of dimension 5. In this work we describe Jordan nilalgebras of dimension 6

    A note on asymptotic smoothness of the extensions of Zadeh

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    The concept of asymptotic smooth transformation was introduced by J. Hale [10]. It is a very important property for a transformation between complete metric spaces to have a global attractor. This property has also consequences on asymptotic stability of attractors. In our work we study the conditions under which the Zadeh’s extension of a continuous map f : R??R? is asymptotically smooth in the complete metric space F(R?) of normal fuzzy sets with the induced Hausdorff metric d?(see Kloeden and Diamond [8])

    Dibaric algebras

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    Here we give basic properties of dibaric algebras which are motivated by genetic models. Dibaric algebras are not associative and they have a non trivial homomorphism onto the sex differentiation algebra. We define first join of dibaric algebras next indecomposable dibaric algebras. Finally, we prove the uniqueness of the decomposition of a dibaric algebra, with semiprincipal idempotent, as the join of indecomposable dibaric algebras

    Nonexistence of nontrivial solutions for an asymmetric problem with weights

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    In this paper we establish a nonexistence result for an elliptic problem involving the one-dimentional p-Laplacian operator with asymmetric second member of the equation

    Skolem difference mean labeling of disconnected graphs

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    La Movilidad del Cuerpo en la Configuración del Espacio de Trabajo Artesanal. Extracto de Seminario UCN

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    El estudio se desarrolla analizando dialécticamente la cualidad propia del hombre, la movilidad. Esta característica lo diferencia de la máquina en forma radical.Utilizando esta propiedad humana, se plantea su análisis arquitectónico en los espacios laborales, para poder de este modo dar una significación al hombre, valorando su importancia en el quehacer productivo

    Premio Internacional de Arquitectura / PLEA 2003

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    En el marco de la 20ª Conferencia Internacional PLEA, “Passive and Low Energy Architecture”, bajo el título “Rethinking Development. Are we producing a people oriented habitat?”, realizado en Santiago de Chile en el Centro de Extensión de la Pontificia Universidad Católica de Chile, y organizado por la Escuela de Construcción Civil, entre el 9 y el 12 de noviembre del 2003, fue concedido el Premio Internacional Anual a la arquitecto Glenda Kapstein, académico de la Universidad Católica del Norte (1985-2006)

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