Dr. Daoqi Yang
Troy, Michigan, U.S.A.

Books

Java Persistence with JPA, Outskirts Press, Denver, Colorado, 2010.
Concise and complete coverage of Java Persistence API 2.0 with code examples, design patterns, and performance tuning tips. It is Java EE 6.0 compliant, but can be used in Java SE 5.0 and Java EE 5.0 or later. It is written for Java developers and architects to learn everything about JPA and use it as a reference book.
 
C++ and Object Oriented Numeric Computing for Scientists and Engineers, Springer-Verlag, New York, 2001.
Concise and complete coverage of ANSI/ISO C++, with special emphasis on object-oriented numeric computing through numerical algorithms and code examples

Book Chapters and Conference Proceedings

  1. Frank Massey and Daoqi Yang, Hilbert Spaces, Wiley Encyclopedia of Electrical and Electronics Engineering, Computational Science and Engineering Volume (Vol 9), pp. 73-83. Editor, J. Webster, John Wiley & Sons, New York, 1999.
  2. Daoqi yang, An Augmented Lagrangian Mixed Finite Element Scheme for Saddle Point Problems, in: J. Wang, M. B. Allen III, B. M. Chen and T. Mathew, Editors, Iterative Methods in Scientific Computation, IMACS Series in Computational and Applied Mathematics, Vol 4, IMACS, New Brunswick, NJ, 1998, pp. 325-330
  3. Daoqi Yang, A Nonoverlapping Subdomain Algorithm with Lagrange Multipliers and its Object Oriented Implementation for Interface Problems, Domain Decomposition Methods 10, Contemporary Mathematics, Vol 218, J. Mandel, C. Farhat, and X. Cai, Editors. American Mathematical Society, Providence, RI, 1998, pp 365-373.
  4. Daoqi Yang, A parallel nonoverlapping Schwarz domain decomposition algorithm for elliptic partial differential equations, Proceedings of the Eighth SIAM Conference on Parallel Processing for Scientific Computing, Proceedings in Applied Mathematics 94, M. Heath, et al, editors, SIAM, Philadelphia, PA, 1997
  5. Jim Douglas, Jr. and Daoqi Yang, Numerical experiments of a nonoverlapping domain decomposition method for partial differential equations, in: D. Griffiths and G. A. Watson, Eds., Numerical Analysis: A. R. Mitchell 75th Birthday Volume, World Scientific, Singpore, 1996, pp. 85-97.

Research Papers Published in International Journals

  1. Daoqi Yang and Jennifer Zhao, An Iterative Hybridized Mixed Finite Element Method for Elliptic Interface Problems with Strongly Discontinuous Coefficients, Journal of Computational Mathematics, Volume 21, No. 3 (2005), pp. 257-276.
  2. Daoqi Yang, Iterative Schemes for Mixed Finite Element Methods with Applications to Elasticity and Compressible Flow Problems, Numer. Math., 83(2002), pp. 177-200.
  3. Daoqi Yang, Shengtao Yu, Jennifer Zhao, Convergence and Error Bound Analysis for the Space-Time CESE Method, Numerical Methods for Partial Diffential Equations, 17(2001), pp. 64-78.
  4. Daoqi Yang, Finite Elements for Elliptic Problems with Wild Coefficients, Mathematics and Computers in Simulation, 54(2000), pp. 383-395.
  5. Daoqi Yang, Improved error estimation of dynamic finite element methods for second-order parabolic equations, Journal of Computational and Applied Mathematics, 126(2000), pp. 319-338.
  6. Daoqi Yang, An Iterative Perturbation Method for Saddle Point Problems, IMA Journal of Numerical Analysis, 19(1999), pp. 215-231.
  7. Daoqi Yang, A Parallel Iterative Domain Decomposition Algorithm for Elliptic Problems, Journal of Computational Mathematics, 16(1998), pp. 141-151.
  8. Daoqi Yang, Simulation of Miscible Displacement in Porous Media by a modified Uzawa's Algorithm Combined with a Characteristic Method, Computer Methods in Applied Mechanics and Engineering, 162(1998), pp. 359-368.
  9. Ping Lin and Daoqi Yang, An Iterative Perturbation Method for the Pressure Equation in the Simulation of Miscible Displacement in Porous Media, SIAM Journal on Scientific Computing, 19(1998), pp. 893-911.
  10. Daoqi Yang, A Parallel Grid Modification and Domain Decomposition Algorithm for Local Phenomena Capturing and Load Balancing, Journal of Scientific Computing, 12(1997), pp. 99-117.
  11. Daoqi Yang, Dynamic Domain Decomposition and Grid Modification for Parabolic Problems, Computers and Mathematics with Applications, 33(1997), pp. 89-103
  12. John R. Rice, E. A. Vavalis and Daoqi Yang, Convergence analysis of a nonoverlapping domain decomposition method for elliptic PDEs, J. Comput. Appl. Math., 87(1997), pp. 11-19.
  13. Daoqi Yang, A parallel iterative nonoverlapping domain decomposition procedure for elliptic problems, IMA Journal on Numerical Analysis, 16(1996), pp. 75-91
  14. Daoqi Yang, Grid modification for second order hyperbolic problems, Mathematics of Computation, 64 (1995), pp. 1495-1509. (Mathematical Reviews 95m:65173)
  15. Daoqi Yang, Different domain decompositions at different times for capturing moving local phenomena, Journal of Computational and Applied Mathematics, 59 (1995), pp. 39-48. (Mathematical Reviews 96f:65130)
  16. Daoqi Yang, Grid modification for the wave equation with attenuation, Numerische Mathematik 67 (1994), pp. 391-401. (Mathematical Reviews 95b: 65113)
  17. Daoqi Yang, A characteristic mixed method with dynamic finite element space for convection-dominated diffusion problems, Journal of Computational and Applied Mathematics, 43 (1992), pp. 343-353. (Mathematical Reviews 93k: 65079)
  18. Daoqi Yang, Mixed methods with dynamic finite-element spaces for miscible displacement in porous media, Journal of Computational and Applied Mathematics, 30 (1990), pp. 313-328. (Mathematical Reviews 91k: 76114)
  19. Daoqi Yang, Multistep schemes for mixed finite element methods for second order parabolic problems, Journal of Qingdao University, 2 (1989), pp. 56-62. (Zbl. Math. 788: 65099)
  20. Daoqi Yang, The mixed finite element methods with moving grids for parabolic problems, Mathematica Numerica Sinica, 10(1988), pp. 266-271. (Mathematical Reviews 90g: 65153)

Economy and Investment

  1. Evaluation and Performance: Using historical data, this article shows the correlation between stock valuation and performance for SP 500.
  2. The 4% Solution This article discusses the 4% solution and its trade-offs, when withdrawing money from one's life-time savings.