S
Saray Busto
Researcher at University of Trento
Publications - 29
Citations - 422
Saray Busto is an academic researcher from University of Trento. The author has contributed to research in topics: Finite volume method & Finite element method. The author has an hindex of 7, co-authored 21 publications receiving 222 citations. Previous affiliations of Saray Busto include University of Santiago de Compostela & Istituto Nazionale di Alta Matematica Francesco Severi.
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High order ADER schemes for continuum mechanics
TL;DR: The unified symmetric hyperbolic and thermodynamically compatible (SHTC) formulation of continuum mechanics developed by Godunov, Peshkov, and Romenski is presented, which allows to describe fluid and solid mechanics in one single and unified first orderhyperbolic system.
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Efficient high order accurate staggered semi-implicit discontinuous Galerkin methods for natural convection problems
TL;DR: A new family of high order staggered semi-implicit discontinuous Galerkin (DG) methods for the simulation of natural convection problems, properly extended to account for the gravity source terms arising in the momentum and energy conservation laws is proposed.
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A projection hybrid high order finite volume/finite element method for incompressible turbulent flows
TL;DR: The projection hybrid FV/FE method presented in [1] is extended to account for species transport equations and turbulent regimes are also considered thanks to the k–e model.
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A staggered semi-implicit hybrid FV/FE projection method for weakly compressible flows
TL;DR: A novel staggered semi-implicit hybrid finite-volume/finite-element (FV/FE) method for the resolution of weakly compressible flows in two and three space dimensions, showing good agreement with available exact solutions and numerical reference data from low Mach numbers, up to Mach numbers of the order of unity.
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Design and analysis of ADER-type schemes for model advection–diffusion–reaction equations
TL;DR: The constructed schemes are meant to be of practical use in solving industrial problems and are derived following two related approaches, namely ADER and MUSCL-Hancock.