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M

M. Cordero-Gracia

Researcher at Technical University of Madrid

Publications -  11
Citations -  129

M. Cordero-Gracia is an academic researcher from Technical University of Madrid. The author has contributed to research in topics: Galaxy & Interpolation. The author has an hindex of 6, co-authored 11 publications receiving 109 citations.

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Project Based Learning experiences in the space engineering education at Technical University of Madrid

TL;DR: The innovation activities performed in the field of space education since the academic year 2009/10 at the Technical University of Madrid, in collaboration with the Spanish User Support and Operations Center (E-USOC), the center assigned by the European Space Agency (ESA) in Spain to support the operations of scientific experiments on board the International Space Station.
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An interpolation tool for aerodynamic mesh deformation problems based on octree decomposition

TL;DR: It will be showed that the approach to develop an efficient numerical mesh movement tool is very robust and generates a mesh with similar quality parameters as the original, it is computationally very efficient and can be easily parallelized.
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A radial basis function algorithm for simplified fluid-structure data transfer

TL;DR: In this article, an interpolator based on radial basis functions has been developed to transfer structural deformations to the aerodynamic surface grid and aerodynamic loads to the structure, which can be applied to any three-dimensional data.
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Quasiperiodic graphs at the onset of chaos

TL;DR: This work examines the connectivity fluctuations across networks obtained when the horizontal visibility (HV) algorithm is used on trajectories generated by nonlinear circle maps at the quasiperiodic transition to chaos and determines families of Pesin-like identities between entropy growth rates and generalized graph-theoretical Lyapunov exponents.
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An adjoint-truncation error based approach for goal-oriented mesh adaptation

TL;DR: An output-based mesh adaptation approach which combines the adjoint methodology with the τ -estimation technique for truncation error estimation and allows to reduce the computational time overhead per adaptation step because the adjointed solution is obtained on a coarser mesh level.