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Associate Professor
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Professor of Engineering
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Chen Jing-Bo
Highest Education  
Subject Categories  
Zip Code  
  No.19 Beitucheng West Road, Chaoyang District, Beijing, 100029, China

Education and Appointments:
  • Sep.1996-Jun.2001, Academy of Mathematics and System Sciences, CAS, PhD.
  • Jul.2001-Agu.2003, Institute of Theoretical Physics,CAS, post-doctor.
  • Sep.2003-Nov.2004, Institute of Geology and Geophysics, Assistant Professor.
  • Dec.2004-Nov.2010, Institute of Geology and Geophysics, Associate Professor.
  • Dec.2010-Present, Institute of Geology and Geophysics, Professor.

Research Interests:
Seismic modeling, seismic migration imaging, waveform inversion and structure-preserving algorithms for differential equations.
Public Services:


Supported Projects:
  1. Geometrical algorithms for 3-D wave equation presteck depth migration, National Natural Scicence Foundation of China, Jan. 2005—Dec. 2007.
  2. Theory and algorithm of OSA on 3-D seismic imaging, National Natural Scicence Foundation of China, Jan. 2008—Dec. 2010.

Selected Publication:
  1. Jing-Bo Chen and Jian Cao, 2020, Green's function for three-dimensional elastic wave equation with a moving point source on the free surface with applications, Geophysical Prospecting, 68, 1281-1290.
  2. Jing-Bo Chen and Jian Cao, 2018, An average-derivative optimal scheme for modeling of the frequency-domain 3D elastic wave equation, Geophysics, 83(4), T209-T234.
  3. Jing-Bo Chen and Meng-Xue Dai, 2017, Accuracy-constrained  optimization methods for staggered-grid elastic wave modelling,  Geophysical Prospecting, 65(S1), 150-165.
  4. Jing-Bo Chen and Jian Cao, 2016, Modeling of frequency-domain elastic wave equation with an average-derivative method,  Geophysics, 81(6), T339-T356.  [PDF]
  5. Jing-Bo Chen, 2016, Numerical dispersion analysis for three-dimensional Laplace-Fourier-domain  scalar wave equation, Exploration Geophysics, 47, 158-167.  [PDF]
  6. Jing-Bo Chen, 2014, Dispersion analysis of an average-derivative optimal scheme for Laplace-domain scalar wave equation, Geophysics, 79(2), T37-T42. [PDF]
  7. Jing-Bo Chen, 2014, Laplace-Fourier-domain dispersion analysis of an average derivative optimal scheme for scalar-wave equation, Geophysical Journal International, 197(3), 1681-1692. [PDF]
  8. Jing-Bo Chen, 2014, A 27-point scheme for a 3D frequency-domain scalar wave equation based on an average-derivative method, Geophysical Prospecting, 62, 258-277. [PDF]
  9. Jing-Bo Chen and Shu-Hong Cao, 2014, Comparison of two schemes for Laplace-domain scalar wave quation, Journal of Applied Geophysics, 108, 194-198. [PDF]
  10. Jing-Bo Chen, 2013, A generalized optimal 9-point scheme for frequency-domain scalar wave equation, Journal of Applied Geophysics, 92, 1-7. [PDF]
  11. Jing-Bo Chen, 2012, An average-derivative optimal scheme for frequency-domain scalar wave equation,Geophysics, 77(6), T201-T210. [PDF]
  12. Jing-Bo Chen, Guo-Feng Liu and Hong Liu, 2012, Seismic imaging based on spectral differentiation matrix and GPU implementation, Journal of Applied Geophysics, 79, 1-5. [PDF]
  13. Jing-Bo Chen, 2011, A stability formula for Lax-Wendroff methods with fourth-order in time and general-order in space for the scalar wave equation, Geophysics, 76(2), T37-T42. [PDF] 
  14. Jing-Bo Chen, 2010, On the selection of reference velocities for split-step Fourier and generalized-screen migration methods, Geophysics, 75(6), S249-S257. [PDF]
  15. Jing-Bo Chen and Shu-Yuan Du, 2010, Kinematic characteristics and the influence of reference velocities of phase shift plus interpolation and extended split step Fourier migration methods, Geophysical Prospecting,  58, 429-439. [PDF]
  16. Jing-Bo Chen, 2009, Lax-Wendroff and Nystr?m methods for seismic modeling,  Geophysical Prospecting, 57, 931-941. [PDF]
  17. Jing-Bo Chen, 2007, High-order time discretizations in seismic modeling, Geophysics, 72(5), SM115-SM122. [PDF]
  18. Jing-Bo Chen, Hong Liu and Zhi-Fu Zhang, 2007, A separable-kernel decomposition method for approximating the DSR continuation operator, Geophysics, 72(1), S25-S31. [PDF]
  19. Jing-Bo Chen and Hong Liu, 2006, Two kinds of separable approximations for the one-way wave operator, Geophysics, 71(1), T1-T5. [PDF]
  20. Jing-Bo Chen, 2006, Modeling the scalar wave equation with Nystr?m methods, Geophysics, 71(5), T151-T158. [PDF]
  21. Jing-Bo Chen and Hong Liu, 2004, Optimization approximation with separable variables for the one-way wave operator, Geophysical Research  Letters, 31, L06613. [PDF]
  22. Jing-Bo Chen and Hong Liu, 2008, Modal expansion of one-way operators based on spectral differentiation matrix, Appl. Math. Comp., 206, 193-197.
  23. Jing-Bo Chen and Hong Liu, 2008, Derivation of Lagrangian density for the 'good' Boussinesq equation and multisymplectic discretizations, Appl. Math. Comp., 204, 58-62.
  24. Jing-Bo Chen, 2008, Variational integrators and the finite element method, App. Math. Comp., 196, 941-958.
  25. Jing-Bo Chen and Hong Liu, 2008, Two kinds of square conservative integrators for nonlinear evolution equations, Chin. Phys. Lett., 25, 1168-1171.
  26. Jing-Bo Chen and Hong Liu, 2008, Multisymplectic pseudospectral discretizations for (3+1)-dimensional Klein-Gordon equation, Commun. Theor. Phys., 50, 1502-1504.
  27. Jing-Bo Chen, Meng-Zhao, Qin and Rudolf Scherer, 2008, Multisymplectic and variational integrators, Inter. J. Pure. Appl. Math., 44, 509-536.
  28. Jing-Bo Chen, Hong Liu and Deng-Guo Zhou, 2007, A Hamiltonian framework for wavefield depth continuation in seismic imaging, Wave Motion, 44, 385-394.
  29. Jing-Bo Chen and Shu-Yuan Du, 2007, Multisymplectic structures and discretizations for one-way wave equations, Lett.  Math.  Phys.  79, 213-220.
  30. Jing-Bo Chen, 2007, Multisymplectic geometry and its applications for the Schrodinger equation in quantum mechanics, Chin. Phys. Lett., 24, 370-373.
  31. Jing-Bo Chen, 2007, A multisymplectic pseudospectral method for seismic modeling, Appl. Math. Comp., 186, 1612-1616.
  32. Jing-Bo Chen, 2006, Symplectic and myltisymplectic Fourier pseudospctral methods for the Klein-Gordon equation, Lett.  Math.  Phys.,  75, 293-305.
  33. Jing-Bo Chen, 2006, A multisymplectic variational framework for the nonlinear elastic wave equation, Chin. Phys. Lett., 23, 320-323.
  34. Jing-Bo Chen, Han-Ying Guo and Ke Wu, 2006, Discrete variational calculus and Lee's discrete mechanics, Appl. Math. Comp., 177, 226-234.
  35. Jing-Bo Chen, 2005, A multisymplectic integrator for the periodic nonlinear Schrodinger equation, Appl. Math. Comp., 170, 1394-1417.
  36. Jing-Bo Chen, 2005, Variational formulation for the multisymplectic Hamiltonian systems, Lett.  Math.  Phys.,  71,  243-253.
  37. Jing-Bo Chen, 2005, Multisymplectic geometry, local conservation laws and Fourier pseudospectral discretization for the good Boussinesq equation, Appl. Math. Comp., 161,  55-67.
  38. Jing-Bo Chen, 2005, Euler-Lagrange forms and cohomology groups on jet boundls, Chin. Phys. Lett., 22, 1858-1861.
  39. Jing-Bo Chen, 2004,Multisymplectic geometry for the seismic wave equation, Commun. Theor. Phys., 41, 561-566.
  40. Jing-Bo Chen, 2004, Multisymplectic Hamiltonian formulation for a one-way seismic equation of high-order, Chin. Phys. Lett., 21, 37-39.
  41. Jing-Bo Chen, H.Y. Guo and K. Wu, 2003, Discrete mechanics and the finite element method, Arc. Appl. Mech., 73, 421-433.
  42. Jing-Bo Chen, 2003, Multisymplectic geometry, local conservation laws and a multisymplectic integrator for the Zakharov-Kuznetsov equation, Lett. Math. Phys., 63, 115-124.
  43. Jing-Bo Chen, H.Y. Guo and K. Wu, 2003, Total variation in Hamiltonian formalism and symplectic-energy integrators, J. Math. Phys., 44, 1688-1702.
  44. Jing-Bo Chen and Meng-Zhao Qin, 2003, Multisymplectic composition integrators of high-order, J. Comp. Math., 21, 647-656.
  45. Jing-Bo Chen, Hans Munthe-Kaas and Meng-Zhao Qin, 2002, Square-conservative schemes for a class of evolution equations using Lie-group methods, SIAM J.  Numer.  Anal.,  39, 2164-2178.
  46. Jing-Bo Chen, 2002, Total variation in discrete multisymplectic field theory and multisymplectic energy momentum integrators, Lett.  Math.  Phys.,  61, 63-73.
  47. Jing-Bo Chen, 2002, Multisymplecticity of Crank-Nicolson scheme for the nonlinear Schr?dinger equation, J.  Phys.  Soc.  Jap.,  71, 2348-2349. 
  48. Jing-Bo Chen, Meng-Zhao Qin and Yi-Fa Tang, 2002, Symplectic and multisymplectic methods for the nonlinear Schr?dinger equation, Comput.  Math.  Appl., 43, 1095-1106. 
  49. Jing-Bo Chen and Meng-Zhao Qin, 2002, A multisymplectic variational integrator for the nonlinear Schr?dinger equation, Numer.  Meth.  Part.  Diff.  Eq.,  18, 523-536.
  50. Jing-Bo Chen and Meng-Zhao Qin, 2001, Multisymplectic Fourier pseudospectral method for the nonlinear Schrodinger equation,  Eelctr. Tran. Numer. Anal., 12, 193-204.
  51. Jing-Bo Chen, 2001, New schemes for the nonlinear Schr?dinger equation, Appl. Math. Comp., 124, 371-379
No. 19, Beitucheng Xilu, Chaoyang District, 100029, Beijing, PR China
Tel:010-82998001 Fax:010-62010846