Topics in Numerical Partial Differential Equations and Scientific Computing [electronic resource] /
WhAM! Workshop(2nd :2014 :Minneapolis, Minn.)
Brenner, Susanne C.editor.
Numerical partial differential equations (PDEs) are an important part of numerical simulation, the third component of the modern methodology for science and engineering, besides the traditional theory and experiment. This volume contains papers that originated with the collaborative research of the teams that participated in the IMA Workshop for Women in Applied Mathematics: Numerical Partial Differential Equations and Scientific Computing in August 2014.
Description based upon print version of record.
A C^0 Interior Penalty Method for Elliptic Distributed Optimal Control Problems in Three Dimensions with Pointwise State Constraints -- The Effect of the Sensitivity Parameter in Weighted Essentially Non-Oscillatory Methods -- Study of a Mixed Dispersal Population Dynamics Model -- Optimization-based Decoupling Algorithms for a Fluid-Poroelastic System -- Study of Discrete Scattering Operators for Some Linear Kinetic Models -- On Metrics for Computation of Strength of Coupling in Multiphysics Simulations.
Numerical partial differential equations (PDEs) are an important part of numerical simulation, the third component of the modern methodology for science and engineering, besides the traditional theory and experiment. This volume contains papers that originated with the collaborative research of the teams that participated in the IMA Workshop for Women in Applied Mathematics: Numerical Partial Differential Equations and Scientific Computing in August 2014.
Partial differential equations.
Numerical analysis.
Computer science
Computer simulation.
Partial Differential Equations.
Numerical Analysis.
Math Applications in Computer Science.
Simulation and Modeling.