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Cristóbal Eduardo Castro Cruz

Profesor Asistente

UNIVERSIDAD DE TARAPACA

Arica, Chile

Líneas de Investigación


Desarrollo de métodos numéricos y mecánica computacional; Simulación de procesos geofísicos; Fluido dinámica computacional

Educación

  •  Dottore di Ricerca in Ingegneria Ambientale, UNIVERSITA DEGLI STUDI DI TRENTO. Italia, 2007
  •  Magister en Ciencias de la Ingenirería, PONTIFICIA UNIVERSIDAD CATOLICA DE CHILE. Chile, 2001
  •  Ingeniero Civil Mecánico, PONTIFICIA UNIVERSIDAD CATOLICA DE CHILE. Chile, 2000

Experiencia Académica

  •   Profesor Instructor Full Time

    UNIVERSIDAD DE TARAPACA

    Arica, Chile

    2013 - 2019

  •   Profesor Asitente Full Time

    UNIVERSIDAD DE TARAPACA

    Facultad de Ingeniería

    Arica, Chile

    2020 - 2025

  •   Profesor Asociado Full Time

    UNIVERSIDAD DE TARAPACA

    Facultad de Ingeniería

    Chile

    2026 - A la fecha

Experiencia Profesional

  •   Profesor Civil

    Academia Politecnica Militar

    Chile

    2002 - 2003

  •   Investigador postdoctoral

    Ludwig-Maximilians-Universität

    Alemania

    2007 - 2009

  •   Asistente científico

    Universität Hamburg, KlimaCampus

    Alemania

    2010 - 2012


 

Article (14)

An all Froude high order IMEX scheme for the shallow water equations on unstructured Voronoi meshes
A flux-vector splitting scheme for the shallow water equations extended to high-order on unstructured meshes
Metrics for Performance Quantification of Adaptive Mesh Refinement
Optimization of the ADER-DG method in GPU applied to linear hyperbolic PDEs
Overlap amplitude and localization properties in aperiodic diluted and non-diluted direct electric transmission lines
A novel numerical flux for the 3D Euler equations with general equation of state
Roe-type Riemann solvers for general hyperbolic systems
Adaptive Osher-type scheme for the Euler equations with highly nonlinear equations of state
ADER scheme on unstructured meshes for shallow water: simulation of tsunami waves
Comparison of solvers for the generalized Riemann problem for hyperbolic systems with source terms
A path-conservative method for a five-equation model of two-phase flow with an HLLC-type Riemann solver
Non-conforming hybrid meshes for efficient 2-D wave propagation using the Discontinuous Galerkin Method
Regular versus irregular meshing for complicated models and their effect on synthetic seismograms
Seismic waves in heterogeneous material: subcell resolution of the discontinuous Galerkin method

ConferencePaper (1)

The ADER Approach for Approximating Hyperbolic Equations to Very High Accuracy

Proyecto (2)

Resilient Agro-Food Systems: Technological and Heritage-Based Integration for Sustainable Development in the Atacama Desert Header
Diseño del plan estratégico nueva ingenierı́a para el 2030 Escuelas Universitarias de Ingenierı́as de la Universidad de Tarapacá
1
Gino Montecinos

Académico

Departamanto de Ingenieria Matematica

Universidad de La Frontera

Temuco, Chile

17
Cristóbal Castro

Profesor Asistente

UNIVERSIDAD DE TARAPACA

Arica, Chile