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John Strain (mathematician)

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This is an old revision of this page, as edited by Yobot (talk | contribs) at 08:53, 18 July 2016 (→References: Removed invisible unicode characters + other fixes, removed: ‎ (2) using AWB (12054)). The present address (URL) is a permanent link to this revision, which may differ significantly from the current revision.

John Andrew Strain is a Professor of Mathematics at the University of California, Berkeley. His area of interest are Applied Mathematics, Algorithms, Numerical Analysis, and Materials Science.[1] John Strain received his PhD in Mathematics from the University of California, Berkeley in 1988 working with his advisor Alexandre Joel Chorin.[2] His dissertation paper was on the numerical study of dendritic solidification. Notable publications include Piecewise-polynomial discretization and Krylov-accelerated multigrid for elliptic interface problems,[3] Locally corrected semi-Lagrangian methods for Stokes flow with moving elastic interfaces,[4] Locally-corrected spectral methods and overdetermined elliptic systems,[5] Fractional step methods for index-1 differential-algebraic equations,[6] and Growth of the zeta function for a quadratic map and the dimension of the Julia set.[7]

References

  1. ^ "John Strain". berkeley.edu. Retrieved 18 April 2016.
  2. ^ "The Mathematics Genealogy Project - John Strain". nodak.edu. Retrieved 18 April 2016.
  3. ^ Chen, Tianbing and Strain, John (2008). Piecewise-polynomial discretization and Krylov-accelerated multigrid for elliptic interface problems. J. Comput. Phys. 227 No.16, 7503-7542. [MR] [GS?]
  4. ^ Beale, J. Thomas and Strain, John (2008). Locally corrected semi-Lagrangian methods for Stokes flow with moving elastic interfaces. J. Comput. Phys. 227 No.8, 3896-3920. [MR] [GS?]
  5. ^ Strain, John (2007). Locally-corrected spectral methods and overdetermined elliptic systems. J. Comput. Phys. 224 No.2, 1243-1254. [MR] [GS?]
  6. ^ Vijalapura, Prashanth K. and Strain, John and Govindjee, Sanjay (2005). Fractional step methods for index-1 differential-algebraic equations. J. Comput. Phys. 203 No.1, 305-320. [MR] [GS?]
  7. ^ Strain, John and Zworski, Maciej (2004). Growth of the zeta function for a quadratic map and the dimension of the Julia set. Nonlinearity 17 No.5, 1607-1622. [MR] [GS?]


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