Xiao Qing JIN  金小慶
Professor

Educational Background | Google Scholar | Working Experience | Visiting Experience | Conferences Attended | Academic Events Organizer or Participant | Teaching | MSc Students | PhD Student | Research | Academic Honor, Achievements and Services | Publications | Contact Details

Educational Background
Google Scholar
Working Experience
Visiting Experience
Conferences Attended
Academic Events Organizer or Participant
Teaching
MSc Students: [Name (year of degree)]
PhD Students: [name (year of degree), "thesis title"]
  1. Zhang Ying-ying (2010), “ Preconditioning techniques for a family of Toeplitz-like systems with financial applications ”.
  2. Pang Hong-kui (2011), “ New numerical methods and analysis for Toeplitz matrices with financial applications ”.
  3. Meng Qing-jiang (2013), “ Some efficient numerical methods for Schrödingertype equations and financial derivatives ”.
  4. Zhao Zhi (2015), “ Riemannian optimization methods for some eigenvalue problems ”.

Research

Research Interests

Projects and Grants (principal investigator)

  1. Project:“ The PCG methods with wavelet bases for solving integral equations ”. Grant RC034(96/97) from UM. Amount: MOP 32,000.
  2. Project:“ The applications of the fast iterative Toeplitz solvers in image restoration ”. Grant RG018/97-98S/JXQ/FST from UM. Amount: MOP 36,000.
  3. Project:“ The application of multigrid solvers in image restoration ”. Grant RG009/98-99S/JXQ/FST from UM. Amount: MOP 35,800.
  4. Project:“ Fast iterative solvers for sinc-Galerkin systems ”. Grant RG010/99-00S/JXQ/FST from UM. Amount: MOP 47,400.
  5. Project:“ BVM solvers for DDE codes ”. Grant RG026/00-01S/JXQ/FST from UM. Amount: MOP 73,200.
  6. Project:“ BVM solvers for NDE codes ”. Grant RG024/01-02S/JXQ/FST from UM. Amount: MOP 67,200.
  7. Project:“ Fast iterative methods for solving large algebraic systems arising from computational fluid dynamics ”. Grant RG031/02-03S/JXQ/FST from UM. Amount: MOP 88,200.
  8. Project:“ Fast iterative methods for solving linear systems with M-matrices ”. Grant RG064/03-04S/JXQ/FST from UM. Amount: MOP 110,450.
  9. Project:“ Numerical methods in financial modeling ”. Grant RG081/04-05S/JXQ/FST from UM. Amount: MOP 111,050.
  10. Project:“ Numerical methods for financial derivatives and saddle point problem ”. Grant 050/2005/A from FDCT of Macao. Amount: MOP 500,000.
  11. Project: “ Preconditioning techniques for linear systems and their applications ”. Grant RG-UL/07-08S/Y1/JXQ/FST from UM. Amount: MOP 415,000.
  12. Project: “ Preconditioning techniques for linear systems and their applications ”. Grant UL020/08-Y2/MAT/JXQ01/FST from UM. Amount: MOP 355,000.
  13. Project: “ Preconditioning techniques for linear systems and their applications ”. Grant UL020/08-Y3/MAT/JXQ01/FST from UM. Amount: MOP 336,000.
  14. Project: “ Preconditioning techniques for linear systems and their applications ”. Grant UL020/08-Y4/MAT/JXQ01/FST from UM. Amount: MOP 313,000.
  15. Project: “ Preconditioning techniques for linear systems and their applications ”. Grant UL020/08-Y5/MAT/JXQ01/FST from UM. Amount: MOP 296,000.
  16. Project: “ Numerical fractional differential equations and inverse eigenvalue problems ”. Grant MYRG098(Y1-L3)-FST13-JXQ. Amount: MOP 313,500.
  17. Project: “ Numerical fractional differential equations and inverse eigenvalue problems ”. Grant MYRG098(Y2-L3)-FST13-JXQ. Amount: MOP 361,000.
  18. Project: “ Numerical fractional differential equations and inverse eigenvalue problems ”. Grant MYRG098(Y3-L3)-FST13-JXQ. Amount: MOP 361,000.

Academic Honor, Achievements and Services
Publications

Book Publications (here " * " means Mathematical Reviews):

  1. * X. Jin, Developments and Applications of Block Toeplitz Iterative Solvers, Science Press, Beijing; and Kluwer Academic Publishers, Dordrecht, 2002, xiii+218 pages. Second (corrected) printing 2006, xiii+220 pages. ISBN 7-03-010719-5 and ISBN 1-4020-0830-9.
  2. X. Jin and Y.Wei, Numerical Linear Algebra and Its Applications, Science Press, Beijing, 2004, vii+174 pages. Second (corrected) printing 2005, xv+186 pages. Third (corrected) printing 2006, xv+186 pages. ISBN 7-03-013954-2. Republishing joint with Alpha Science International Ltd., Oxford, 2012. ISBN 978-1-84265-716-4.
  3. * R. Chan and X. Jin, An Introduction to Iterative Toeplitz Solvers, SIAM, Philadelphia, 2007, xii+111 pages. ISBN 978-0-898716-36-8.
  4. * D. Ding, X. Jin, and H. Sun (editors), Recent Advances in Computational Mathematics, International Press of Boston, Somerville; and Higher Education Press, Beijing, 2008, ix+172 pages. ISBN 978-1-57146-132-2.
  5. X. Jin, Preconditioning Techniques for Toeplitz Systems, Higher Education Press, Beijing, 2010, vi+95 pages. ISBN 978-7-04-029532-0.
  6. * X. Jin, H. Sun, and S. Vong (editors), Recent Advances in Scientific Computing and Matrix Analysis, International Press of Boston, Somerville; and Higher Education Press, Beijing, 2011, xi+126 pages. ISBN 978-1-57146-202-2.
  7. X. Jin (author) and H. Pang (translator), Preconditioning Techniques for Toeplitz Systems (Chinese version), Higher Education Press, Beijing, 2013, vi+iii+121 pages. ISBN 978-7-04-036950-2.
  8. X. Jin, Y. Wei, and Z. Zhao, Numerical Linear Algebra and Its Applications, 2nd edition, Science Press, Beijing, 2015, x+188 pages. ISBN 978-7-03-046425-5.
  9. * X. Jin and S. Vong, An Introduction to Applied Matrix Analysis, Higher Education Press, Beijing; andWorld Scientific, Singapore, 2016, xiii+130 pages. ISBN 978-981-4749-46-6.

Journal Publications (here " ** " means SCI and " * " means SCIE)

  1. * W. Chan and X. Jin, Singular extremal control problem with time delay, Int. J. Control, vol. 47 (1988), pp. 1795–1810.
  2. ** R. Chan, X. Jin, and M. Yeung, The circulant operator in the Banach algebra of matrices, Linear Algebra Appl., vol. 149 (1991), pp. 41–53.
  3. ** R. Chan, X. Jin, and M. Yeung, The spectra of super-optimal circulant preconditioned Toeplitz systems, SIAM J. Numer. Anal., vol. 28 (1991), pp. 871–879.
  4. * R. Chan and X. Jin, Circulant and skew-circulant preconditioners for skew-Hermitian type Toeplitz systems, BIT, vol. 31 (1991), pp. 632–646.
  5. ** R. Chan and X. Jin, A family of block preconditioners for block systems, SIAM J. Sci. Stat. Comput., vol. 13 (1992), pp. 1218–1235.
  6. * X. Jin and R. Chan, Circulant preconditioners for second order hyperbolic equations, BIT, vol. 32 (1992), pp. 650–664.
  7. X. Jin, A note on circulant preconditioners for hyperbolic and parabolic equations, Chinese J. Math., vol. 21 (1993), pp. 129–142.
  8. X. Jin, Sine transform preconditioners for second-order partial differential equations, Numer. Math. J. Chinese Univ., vol. 2 (1993), pp. 116–123.
  9. * X. Jin, A note on best conditioned preconditioners, BIT, vol. 34 (1994), pp. 313–317.
  10. * X. Jin, Hartley preconditioners for Toeplitz systems generated by positive continuous functions, BIT, vol. 34 (1994), pp. 367–371.
  11. * R. Chan, X. Jin, and M. Ng, Circulant integral operators for Wiener- Hopf equations, Integr. Equat. Oper. Th., vol. 21 (1995), pp. 12–23.
  12. ** X. Jin, A note on preconditioned block Toeplitz matrices, SIAM J. Sci. Comput., vol. 16 (1995), pp. 951–955.
  13. X. Jin and C.Wong, Domain decomposition preconditioners for secondorder hyperbolic equations on L-shaped regions, Numer. Math. J. Chinese Univ., vol. 4 (1995), pp. 54–62.
  14. * X. Jin, A fast algorithm for block Toeplitz systems with tensor structure, Appl. Math. Comput., vol. 73 (1995), pp. 115–124.
  15. ** X. Jin, A preconditioner for constrained and weighted least squares problem with Toeplitz structure, BIT, vol. 36 (1996), pp. 101–109.
  16. * X. Jin, Fast iterative solvers for symmetric Toeplitz systems – a survey and an extension, J. Comput. Appl. Math., vol. 66 (1996), pp. 315–321.
  17. * X. Jin, Band-Toeplitz preconditioners for block Toeplitz systems, J. Comput. Appl. Math., vol. 70 (1996), pp. 225–230.
  18. * X. Jin, A note on construction of circulant preconditioners from kernels, Appl. Math. Comput., vol. 83 (1997), pp. 3–12.
  19. * X. Jin and V. Sin, Addendum of “ A note on construction of circulant preconditioners from kernels ”, Appl. Math. Comput., vol. 95 (1998), pp. 91–99.
  20. * X. Jin and J. Yuan, A wavelet method for the first kind integral equations with kernel k(x - y), Taiwanese J. Math., vol. 2 (1998), pp. 427–434.
  21. * J. Yuan and X. Jin, Convergence of the generalized AOR method, Appl. Math. Comput., vol. 99 (1999), pp. 35–46.
  22. * X. Jin, V. Sin, and J. Yuan, A wavelet method for the Fredholm integro-differential equations with convolution kernel, J. Comput. Math., vol. 17 (1999), pp. 435–440.
  23. S. Lei, K. Kou, and X. Jin, Circulant-like block preconditioners for ill-conditioned block Toeplitz systems, East-West J. Numer. Math., vol. 7 (1999), pp. 175–185.
  24. K. Kou, X. Jin, and V. Sin, The sine transform operator in the Banach space of symmetric matrices and its application in image restoration, Numer. Math. J. Chinese Univ., vol. 8 (1999), pp. 231–242.
  25. * J. Yuan and X. Jin, Direct iterative methods for rank deficient generalized least squares problems, J. Comput. Math., vol. 18 (2000), pp. 437–446.
  26. ** R. Chan, M. Ng, and X. Jin, Strang-type preconditioners for systems of LMF-based ODE codes, IMA J. Numer. Anal., vol. 21 (2001), pp. 451–462 .
  27. ** H. Sun, X. Jin, and Q. Chang, Convergence of the multigrid method for ill-conditioned block Toeplitz systems, BIT, vol. 41 (2001), pp. 179–190.
  28. * K. Kou, V. Sin, and X. Jin, A note on the fast algorithm for block Toeplitz systems with tensor structure, Appl. Math. Comput., vol. 126 (2002), pp. 187–197.
  29. ** M. Gulliksson, X. Jin, and Y. Wei, Perturbation bounds for constrained and weighted linear least squares problems, Linear Algebra Appl., vol. 349 (2002), pp. 221–232.
  30. ** C. Li and X. Jin, Nonlinear constrained best approximation in Hilbert spaces – the strong CHIP and the basic constraint qualification condition, SIAM J. Optimiz., vol. 13 (2002), pp. 228–239.
  31. R. Chan, X. Jin, and Y. Tam, Strang-type preconditioners for solving system of ODEs by boundary value methods, Electron. J. Math. Phys. Sci., vol. 1 (2002), pp. 14–46.
  32. ** F. Lin, X. Jin, and S. Lei, Strang-type preconditioners for solving linear systems from delay differential equations, BIT, vol. 43 (2003), pp. 136–149.
  33. * X. Jin, V. Sin, and L. Song, Circulant-block preconditioners for solving ordinary differential equations, Appl. Math. Comput., vol. 140 (2003), pp. 409–418.
  34. * Z. Bai, X. Jin, and L. Song, Strang-type preconditioners for solving linear systems from neutral delay differential equations, Calcolo, vol. 40 (2003), pp. 21–31.
  35. ** X. Jin and S. Lei, Sine transform based preconditioners for solving constant-coefficient first-order PDEs, Linear Algebra Appl., vol. 366 (2003), pp. 283–294.
  36. ** M. Ng, H. Sun, and X. Jin, Recursive-based PCG methods for Toeplitz systems with nonnegative generating functions, SIAM J. Sci. Comput., vol. 24 (2003), pp. 1507–1529.
  37. ** X. Jin, Y. Wei, and W. Xu, A stability property of T. Chan’s preconditioner, SIAM J. Matrix Anal. Appl., vol. 25 (2003), pp. 627–629.
  38. ** M. Cai and X. Jin, A note on T. Chan’s preconditioner, Linear Algebra Appl., vol. 376 (2004), pp. 283–290.
  39. * X. Jin, V. Sin, and L. Song, Circulant preconditioned WR-BVM methods for ODE systems, J. Comput. Appl. Math., vol. 162 (2004), pp. 201–211.
  40. * X. Jin, V. Sin, and L. Song, Preconditioned WR-LMF-based method for ODE systems, J. Comput. Appl. Math., vol. 162 (2004), pp. 431–444.
  41. ** S. Lei and X. Jin, BCCB preconditioners for systems of BVM-based numerical integrators, Numer. Linear Algebra Appl., vol. 11 (2004), pp. 25–40.
  42. ** C. Li, W. Zhang, and X. Jin, Convergence and uniqueness properties of Gauss-Newton’s method, Comput. Math. Appl., vol. 47 (2004), pp. 1057–1067.
  43. ** X. Jin, S. Lei, and Y. Wei, Circulant preconditioners for solving differential equations with multi-delays, Comput. Math. Appl., vol. 47 (2004), pp. 1429–1436.
  44. ** C. Cheng and X. Jin, Some stability properties of T. Chan’s preconditioner, Linear Algebra Appl., vol. 395 (2005), pp. 361–365.
  45. ** X. Jin, S. Lei, and Y. Wei, Circulant preconditioners for solving singular perturbation delay differential equations, Numer. Linear Algebra Appl., vol. 12 (2005), pp. 327–336.
  46. * X. Jin, Y.Wei, and H. Tam, Preconditioning technique for symmetric M-matrices, Calcolo, vol. 42 (2005), pp. 105–113.
  47. ** H. Tam, Y. Wei, and X. Jin, A note on preconditioning for M- matrix, Appl. Math. Lett., vol. 18 (2005), pp. 1137–1142.
  48. ** M. Cai, X. Jin, and Y. Wei, A generalization of T. Chan’s preconditioner, Linear Algebra Appl., vol. 407 (2005), pp. 11–18.
  49. ** M. Cai and X. Jin, BCCB preconditioners for solving linear systems from delay differential equations, Comput. Math. Appl., vol. 50 (2005), pp. 281–288.
  50. * X. Jin, M-preconditioner for M-matrices, Appl. Math. Comput., vol. 172 (2006), pp. 701–707.
  51. ** C. Cheng, X. Jin, and Y. Wei, Stability properties of superoptimal preconditioner from numerical range, Numer. Linear Algebra Appl., vol. 13 (2006), pp. 513–521.
  52. D. Ding, C. Leong, and X. Jin, A simple analytical and numerical approach for pricing compound options, Numer. Math. J. Chinese Univ., vol. 15 (2006), pp. 367–374.
  53. C. Cheng, X. Jin, and V. Sin, Stability of T. Chan’s preconditioner from numerical range, Numer. Math. J. Chinese Univ., vol. 16 (2007), pp. 28–36.
  54. ** C. Cheng, X. Jin, S. Vong, and W. Wang, A note on spectra of optimal and superoptimal preconditioned matrices, Linear Algebra Appl., vol. 422 (2007), pp. 482–485.
  55. ** S. Vong and X. Jin, Unitarily invariant norms of Toeplitz matrices with Fisher-Hartwig singularities, SIAM J. Matrix Anal. Appl., vol. 29 (2007), pp. 850–854.
  56. * X. Jin and Y. Wei, A short note on singular values of optimal and superoptimal preconditioned matrices, Int. J. Comput. Math., vol. 84 (2007), pp. 1261–1263.
  57. ** X. Jin and Y. Wei, A survey and some extensions of T. Chan’s preconditioner, Linear Algebra Appl., vol. 428 (2008), pp. 403–412.
  58. ** S. Vong, W.Wang, and X. Jin, Convergence analysis of superoptimal PCG algorithm for Toeplitz systems with a Fisher-Hartwig singularity, Linear Algebra Appl., vol. 428 (2008), pp. 535–549.
  59. * S. Vong and X. Jin, Proof of Böttcher and Wenzel’s conjecture, Operators and Matrices, vol. 2 (2008), pp. 435–442.
  60. ** X. Jin and F. Lin, Block preconditioners with circulant blocks for general linear systems, Comput. Math. Appl., vol. 58 (2009), pp. 1309–1319.
  61. ** J. Chen and X. Jin, The generalized superoptimal preconditioner, Linear Algebra Appl., vol. 432 (2010), pp. 203–217.
  62. * H. Pang and X. Jin, Some properties of the optimal preconditioner and the generalized superoptimal preconditioner, Numer. Math. Theory Methods Appl., vol. 3 (2010), pp. 449–460.
  63. * H. Pang, Y. Zhang, and X. Jin, Tri-diagonal preconditioner for Toeplitz systems from finance, East Asian Journal on Applied Mathematics, vol. 1 (2011), pp. 82–88.
  64. ** W. Shen, C. Li, and X. Jin, A Ulm-like method for inverse eigenvalue problems, Appl. Numer. Math., vol. 61 (2011), pp. 356–367.
  65. ** H. Pang, Y. Zhang, S. Vong, and X. Jin, Circulant preconditioners for pricing options, Linear Algebra Appl., vol. 434 (2011), pp. 2325– 2342.
  66. ** S. Vong, Z. Bai, and X. Jin, An Ulm-like method for inverse singular value problems, SIAM J. Matrix Anal. Appl., vol. 32 (2011), pp. 412– 429.
  67. Z. Bai, X. Jin, and S. Vong, On some inverse singular value problems with Toeplitz-related structure, Numerical Algebra, Control and Optimization, vol. 2 (2012), pp. 187–192.
  68. * Q. Meng, L. Yin, X. Jin, and F. Qiao, Numerical solutions of coupled nonlinear Schrödinger equations by orthogonal spline collocation method, Commun. Comput. Phys., vol. 12 (2012), pp. 1392–1416.
  69. * S. Vong, H. Pang, and X. Jin, A high-order difference scheme for the generalized Cattaneo equation, East Asian Journal on Applied Mathematics, vol. 2 (2012), pp. 170–184.
  70. ** H. Pang, Y. Zhang, and X. Jin, Tri-diagonal preconditioner for pricing options, J. Comput. Appl. Math., vol. 236 (2012), pp. 4365– 4374.
  71. ** G. Wu, Y. Wang, and X. Jin, A preconditioned and shifted GMRES algorithm for the pagerank problem with multiple damping factors, SIAM J. Sci. Comput., vol. 34 (2012), pp. A2558–A2575.
  72. * F. Lin, X. Lu, and X. Jin, Sinc Nyström method for singularly perturbed Love’s integral equation, East Asian Journal on Applied Mathematics, vol. 3 (2013), pp. 48–58.
  73. * Z. Xie, W. Li, and X. Jin, On condition numbers for the canonical generalized polar decomposition of real matrices, Electron. J. Linear Algebra, vol. 26 (2013), pp. 842–857.
  74. ** F. Lin, S. Yang, and X. Jin, Preconditioned iterative methods for fractional diffusion equation, J. Comput. Phys., vol. 256 (2014), pp. 109–117.
  75. * S. Vong, X. Jin, and J. Wang, The mediating morphism of the multilinear optimal map, East Asian J. Appl. Math., vol. 4 (2014), pp. 82–87.
  76. ** X. Jin, Z. Zhao, and S. Tam, Optimal preconditioners for functions of matrices, Linear Algebra Appl., vol. 457 (2014), pp. 224–243.
  77. * Y. Zhang, H. Pang, L. Feng, and X. Jin, Quadratic finite element and preconditioning methods for options pricing in the SVCJ model, J. Comput. Finance, vol. 17 (3) (2014), pp. 3–30.
  78. ** Z. Zhao, Z. Bai, and X. Jin, A Riemannian Newton algorithm for nonlinear eigenvalue problems, SIAM J. Matrix Anal. Appl., vol. 36 (2015), pp. 752–774.
  79. ** W. Shen, C. Li, and X. Jin, An inexact Cayley transform method for inverse eigenvalue problems with multiple eigenvalues, Inverse Problems, vol. 31 (2015) 085007 (25pp).
  80. * C. Cheng, X. Jin, and S. Vong, A survey on the B¨ottcher and Wenzel conjecture and related problems, Oper. Matrices, vol. 9 (2015), pp. 659–673.
  81. * X. Jin, F. Lin, and Z. Zhao, Preconditioned iterative methods for twodimensional space-fractional diffusion equations, Commun. Comput. Phys., vol. 18 (2015), pp. 469–488.
  82. * Z. Bai, X. Jin, and T. Yao, Superoptimal preconditioners for functions of matrices, Numer. Math. Theory Methods Appl., vol. 8 (2015), pp. 515–529.
  83. * W. Xu, W. Li, and X. Jin, Backward error analysis for eigenproblems involving conjugate symplectic matrices, East Asian J. Appl. Math., vol. 5 (2015), pp. 312–326.
  84. ** Z. Zhao, X. Jin, and Z. Bai, A geometric nonlinear conjugate gradient method for stochastic inverse eigenvalue problems, SIAM J. Numer. Anal., vol. 54 (2016), to appear.
  85. ** W. Shen, C. Li, and X. Jin, An Ulm-like Cayley transform method for inverse eigenvalue problems with multiple eigenvalues, Numer. Math. Theory Methods Appl., vol. 9 (2016), to appear.
  86. ** Z. Zhao, X. Jin, and M. Lin, Preconditioned iterative methods for space-time fractional advection-diffusion equations, J. Comput. Phys., vol. 31x (2016), to appear.

Book Contributions and Proceedings Publications (here " * " means Mathematical Reviews):

  1. * R. Chan and X. Jin, Skew-circulant preconditioners for skew-Hermitian type Toeplitz systems, Proceedings of Asian Mathematical Conference (1990), pp. 45–50. Eds: Z. Li, K. Shum, C. Yang, and L. Yang, World Scientific, 1992.
  2. * S. Lei and X. Jin, Strang-type preconditioners for solving differentialalgebraic equations, NAA (2000), LNCS, Vol. 1988, pp. 505–512. Eds: L. Vulkov, J. Wasniewski, and P. Yalamov, Springer, 2001.
  3. R. Chan, M. Ng, and X. Jin, Circulant preconditioners for solving ordinary differential equations, Structured Matrices: Recent Developments in Theory and Computation, Vol. 4, pp. 157–164. Eds: D. Bini,
    E. Tyrtyshnikov, and P. Yalamov, Nova Science Pub., 2001.
  4. X. Jin and K. Kou, A brief survey of block Toeplitz iterative solvers, Transactions of K. C.Wong Education Foundation Supported Lectures, Vol. 22, pp. 1–27. Ed: W. Qian, Shanghai University Press, 2002.
  5. X. Jin, V. Sin, and L. Song, A brief survey of Strang-type circulant preconditioner for solving ODEs, DAEs and DDEs, Proceedings of the 6th Conference of CSIAM (2002), pp. 15–28. Eds: D. Li, X. Zhang,
    and Y. Yuan, Research Information Ltd., 2002.
  6. * Z. Bai, R. Chan, and X. Jin, Strang-type preconditioners for solving system of delay differential equations by boundary value methods, Advances in Mathematics Research, Vol. 3, pp. 125–140. Ed: G. Oyibo, Nova Science Pub., 2003.
  7. X. Jin, Applications of block Toeplitz iterative solvers in science and engineering, Computational Methods in Engineering and Science – Proceedings of EPMESC IX (2003), pp. 71–80. Eds: V. Iu, L. Lamas, Y. Li, and K. Mok, Swets & Zeitlinger Publishers, 2003.
  8. S. Vong, W. Wang, and X. Jin, A note on the complexity of the PCG algorithm for solving Toeplitz systems with a Fisher-Hartwig singularity, Computational Methods in Engineering and Science – Proceedings of EPMESC X (2006), pp. 903–907. Eds: Z. Yao, M. Yuan, and Y. Chen, Tsinghua University Press and Springer, 2006.
  9. X. Jin, Three useful preconditioners in structured matrix computations, Proceedings of the 4th ICCM (2007), Vol. III, pp. 570–591. Eds: L. Ji, K. Liu, L. Yang, and S. T. Yau, Higher Education Press, 2007; International Press of Boston, 2010.
  10. D. Ding, X. Jin, and Y. Zhang, Numerical comparison of Monte Carlo methods for linear systems, Recent Advances in Computational Mathematics, pp. 103–118. Eds: D. Ding, X. Jin, and H. Sun, International Press of Boston and Higher Education Press, 2008.
  11. * X. Jin, W. Wang, and Y. Wei, On convergence rate of the GMRES method, Recent Advances in Computational Mathematics, pp. 93–101. Eds: D. Ding, X. Jin, and H. Sun, International Press of Boston and Higher Education Press, 2008.
  12. Y. Zhang, S. Vong, and X. Jin, A family of generating functions with an application in finance, The 4th East Asia SIAM Conference (2008), Proceedings of the National Institute for Mathematical Sciences, Vol. 3, No. 9 (2008), pp. 7–14. Eds: K. Jun, C. Keem, H. Lee, and J. Choi.
  13. * J. Chen, X. Jin, Y. Wei, and Z. Xu, Some relationships between optimal preconditioner and superoptimal preconditioner, Matrix Methods: Theory, Algorithms and Applications, pp. 266–272. Eds: V. Olshevsky and E. Tyrtyshinkov, World Scientific, 2010.
  14. * Z. Bai and X. Jin, A note on the Ulm-like method for inverse eigenvalue problems, Recent Advances in Scientific Computing and Matrix Analysis, pp. 1–7. Eds: X. Jin, H. Sun, and S. Vong, International Press of Boston and Higher Education Press, 2011.
  15. Z. Li, S. Vong, Y. Wei, and X. Jin, Some results on condition numbers, Handbook of Optimization Theory: Decision Analysis and Applications (Mathematics Research Developments), pp. 577–586. Eds: J. Varela and S. Acu˜na, Nova Science Pub., 2011.
  16. C. Cheng and X. Jin, Matrix decomposition, Encyclopedia of Social Network Analysis and Mining, vol. 2, pp. 880–890. Eds: R. Alhajj and J. Rokne, Springer, 2014.

Contact Details

Faculty of Science and Technology
University of Macau, E11
Avenida da Universidade, Taipa,
Macau, China

Room: E11-3082
Telephone: (853) 8822-4390
Fax: (853) 8822-2426
Email: xqjin
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