A. Canestrelli

Computational Mechanics · 2009–2010

A researcher in the Science corpus: 2 papers; trusts 6 researchers and is trusted by 6 researchers here, as inferred from the citation graph.

Subfields

Whom A. Canestrelli trusts overall

Their strongest outbound trust, strongest first, inferred from their citations.

  1. Michael Dumbser
  2. Eleuterio F. Toro
  3. Laurent Gosse
  4. Carlos Parés Madroñal
  5. Vladimir A. Titarev
  6. Martin Käser
  7. Manuel Jesús Castro Díaz
  8. Dinshaw S. Balsara
  9. Cedric Enaux
  10. Enrique Domingo Fernández-Nieto

Who trusts A. Canestrelli overall

  1. Michael Dumbser
  2. Yulong Xing
  3. Luis Cea
  4. J. Pu
  5. Eleuterio F. Toro
  6. Chi-Wang Shu
  7. Ernest Bladé
  8. N. Cheng

Papers from A. Canestrelli's perspective

Ordered by how strongly the researchers A. Canestrelli trusts endorse each paper. Same corpus, a different order for every researcher.

  1. Solution of the generalized Riemann problem for advection–reaction equations (Proceedings of the Royal Society of London. Series A: Mathematical, Physical and Engineering Sciences)
  2. A Well-Balanced Scheme Using Non-Conservative Products Designed for Hyperbolic Systems of Conservati
  3. Numerical methods for nonconservative hyperbolic systems: a theoretical framework (SIAM Journal on Numerical Analysis)
  4. Finite volume schemes of very high order of accuracy for stiff hyperbolic balance laws (Journal of Computational Physics)
  5. High-order balanced CWENO scheme for movable bed shallow water equations
  6. A well-balanced flux-vector splitting scheme designed for hyperbolic systems of conservation laws with source terms☆
  7. Quadrature-free non-oscillatory finite volume schemes on unstructured meshes for nonlinear hyperbolic systems (Journal of Computational Physics)
  8. A high-order-accurate unstructured mesh finite-volume scheme for the advection-diffusion equation
  9. Monotonicity Preserving Weighted Essentially Non-oscillatory Schemes with Increasingly High Order of Accuracy
  10. Arbitrary high order non-oscillatory finite volume schemes on unstructured meshes for linear hyperbolic systems (Journal of Computational Physics)

Their papers