Showing 1 - 5 results of 5 for search '"Mathematical analysis"', query time: 0.06s Refine Results
  1. 1

    Flutter and Forced Response of Mistuned Turbomachinery by Campobasso, M, Giles, M

    Published 2000
    “…This report reviews the mathematical analysis of mistuned aeroelasticity in turbomachines, avoiding excessive mathematical complexity, and putting the emphasis on the physical interpretation of the mathematics. …”
    Report
  2. 2

    Spectral Galerkin approximation of Fokker-Planck equations with unbounded drift by Knezevic, D, Suli, E

    Published 2007
    “…A relevant feature of the class of equations under consideration from the viewpoint of mathematical analysis and numerical approximation is the presence of an unbounded drift coefficient, involving a smooth convex potential U that is equal to +∞ along the boundary ∂D of the computational domain D. …”
    Report
  3. 3

    Spectral Galerkin approximation of Fokker−Planck equations with unbounded drift by Knezevic, D, Süli, E

    Published 2007
    “…A relevant feature of the class of equations under consideration from the viewpoint of mathematical analysis and numerical approximation is the presence of an unbounded drift coefficient, involving a smooth convex potential <em>U</em> that is equal to +∞ along the boundary ∂<em>D</em> of the computational domain <em>D</em>. …”
    Report
  4. 4

    Greedy approximation of high-dimensional Ornstein-Uhlenbeck operators with unbounded drift by Figueroa, L, Suli, E

    Published 2011
    “…In the case of Poisson's equation on a rectangular domain in $\mathbb{R}^2$, subject to a homogeneous Dirichlet boundary condition, the mathematical analysis of the algorithm was carried out recently by Le Bris, Leli\`evre and Maday (Const. …”
    Report
  5. 5

    Greedy approximation of high-dimensional Ornstein-Uhlenbeck operators with unbounded drift by Figueroa, L, Suli, E

    Published 2011
    “…In the case of Poisson's equation on a rectangular domain in $\mathbb{R}^2$, subject to a homogeneous Dirichlet boundary condition, the mathematical analysis of the algorithm was carried out recently by Le Bris, Leli\`evre and Maday (Const. …”
    Report