A digital platform is aimed at making specific innovations and technological solutions, produced by the academic and research community, more accessible to private companies. It is a service for automatically downloading, synchronizing, sorting and displaying information from large scientific platforms such as Academia.edu, Google Scholar, or Researchers Gate to the platform EmpowerHR4Inno. Platform initially focus on priority sectors, food, health tourism, horizontal IT priority and nationally produced solutions with a tendency for further development. The following information can be found:
  • Course library with sub-content WoS published, results, other solutions, and digital tools and HR models;
  • Set of features that allow sending newsletters to users who sign up as interested in a particular group of news feeds.
National Library of Serbia
Uniqueness for stochastic scalar conservation laws on Riemannian manifolds revisited
We revise a uniqueness question for the scalar conservation law with stochastic forcing du + divgf(x,u)dt = ?(x,u)dWt, x ? M, t ? 0 on a smooth compact Riemannian manifold (M,g) whereWt is the Wiener process and x ? f(x,?) is a vector field on M for each ? ? R. We introduce admissibility conditions, derive the kinetic formulation and use it to prove uniqueness in a more straight-forward way than in the existing literature.
Download 2022 Nikola Konatar
  • Previous
  • 1 (current)
  • Next
Partners
Subscribe to repository