Research problems in mathematical analysis
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Research problems in mathematical analysis
This 192-page volume is organized around three papers on analysis related to fluid equations and boundary-value problems. The contents include work on Helmholtz decomposition and the Neumann problem in bounded and exterior domains, questions of energy and uniqueness for steady Navier–Stokes solutions, and the asymptotic structure of those solutions. A further listed topic concerns solvability of an evolution free-boundary problem for the Navier–Stokes equation. The contents outline signals a specialized mathematical collection rather than a general introduction; its value as a reference will depend on readers’ familiarity with the named problems and frameworks.
Based on publisher information and book metadata.
Contents: A New Approach to the Helmholtz Decomposition and the Neumann Problem in Lq-Spaces for Bounded and Exterior Domains (C G Simader & H Sohr); On the Energy Equation and on the Uniqueness for D-Solutions to Steady Navier-Stokes Equations in Exterior Domains (G P Galdi); On the Asymptotic Structure of D-Solutions to Steady Navier-Stokes Equations in Exterior Domains (G P Galdi); On the Solvability of an Evolution Free Boundary Problem for the Navier-Stokes Equation in H
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