Síguenos en las redes sociales:

Instituto de Matemáticas Aplicadas UCV

Publicaciones

Publicaciones

  1. Ossandón, S., Reyes, C., Reyes, C. M., "Neural network solution for an inverse problem associated with the Dirichlet eigenvalues of the anisotropic Laplace operator", Computers and Mathematics with Applications, 72, 1153–1163, 2016
  2. Flores, M., Montoya, E., "Artifacts and Mathematical Working Space in Multiplication Complex Numbers", Educación matemática, 28, 2, 85-117, 2016
  3. Montoya, E., Mena, A., Mena, J., "Nobel Teacher’s Epistemological Stability and Mathematical Working Space", Bolema: Boletim de Educação Matemática, 30, 54, 188-203, 2016
  4. Montoya, E., Vivier, L., "Mathematical working space and paradigms as an analysis tool for the teaching and learning of analysis", ZDM Mathematics Education, 48, 6, 739–754, 2016
  5. Saghin, R, Yang, J., "Continuity of topological entropy for perturbation of time-one maps of hyperbolic flows", Israel Journal of Mathematics, 215, 2, 857–875, 2016
  6. Lomelí, L. A., "On automorphic L-functions in positive characteristic", Annales de l'Institut Fourier, 66, 5, 1733-1771, 2016
  7. Darrigrand, V., Pardo, D., Muga, I., "Goal-oriented adaptivity using unconventional error representations for the 1D Helmholtz equation", Computers & Mathematics with Applications, 69, 9, 964–979, 2015
  8. Muga, I., Pardo, D., Matuszyk, P., Torres-Verdín, C., "Semi-analytical response of acoustic logging measurements in frequency domain", Computers & Mathematics with Applications, 70, 4, 314–329, 2015
  9. Ossandón, S., Reyes, C., Reyes, C. M., "Radiative corrections to Lorentz-invariance violation with higher-order operators: Fine-tuning problem revisited", Nuclear and Particle Physics Proceedings, 267-269, 194-198, 2015
  10. Reyes, C. M., Ossandón, S., Reyes, C., "Higher-order Lorentz-invariance violation, quantum gravity and fine-tuning", Physics Letters B, 746, 190–193, 2015
<< 1 2 3 4 5 6 9 >>

Pre Publicaciones

Compartir esta información en:

Compartir