Identification of Manning's roughness coefficients in channel network using adjoint analysis

References

• Atanov, GA , Evseeva, EG , and Meselhe, EA , 1999. Estimation of roughness profile in trapezoidal open channel, J. Hydr. Eng. ASCE 125 (3) (1999), pp. 309–312.
   Web of Science ®Google Scholar
• Byrd, RH , Lu, P , and Nocedal, J , 1995. A limited memory algorithm for bound constrained optimization, SIAM J. Scientific Stat. Comput. 16 (5) (1995), pp. 1190–1208.
   Web of Science ®Google Scholar
• Cacuci, DG , 1981a. Sensitivity theory for nonlinear system: I. Nonlinear functional analysis approach, J. Math. Phys. 22 (12) (1981a), pp. 2794–2802.
   Web of Science ®Google Scholar
• Cacuci, DG , 1981b. Sensitivity theory for nonlinear system: II. Extensions to additional classes of responses, J. Math. Phys. 22 (12) (1981b), pp. 2803–2812.
   Web of Science ®Google Scholar
• Ding, Y , Jia, Y , and Wang, SSY , 2004. Identification of Manning's roughness coefficients in shallow water flows, J. Hydr. Eng. ASCE 130 (6) (2004), pp. 501–510.
   Web of Science ®Google Scholar
• Fread, DL , and Smith, GG , 1978. Calibration techniques for 1-D unsteady flow models, J. Hydr. Div. ASCE 104 (7) (1978), pp. 1027–1043.
   Google Scholar
• Khatibi, RH , Williams, JR , and Wormleaton, PR , 1997. Identification problem of open-channel friction parameters, J. Hydr. Eng. ASCE 123 (12) (1997), pp. 1078–1088.
   Web of Science ®Google Scholar
• Liggett, JA , Cunge, JA , Mahmood, K , Yevjevich, V , , 1975. "Numerical methods of solution of the unsteady flow equations". In: Unsteady Flow in Open Channels. Vol. I. Colorado. 1975. pp. 142–163.
   Google Scholar
• Liu, DC , and Nocedal, J , 1989. On the limited memory method for large scale optimization, Math. Program. B 45 (3) (1989), pp. 503–528.
   Web of Science ®Google Scholar
• Navon, IM , 1998. Practical and Theoretical Aspect of Adjoint Parameter Estimation and Iden-tifiability in Meteorology and Oceanography, Dynamics of Atmospheres and Oceans, 27 (1998), pp. 55–79, Special Issue in honor of Richard Pfeffer, 1–4.
   Google Scholar
• Nocedal, J , Wright, SJ , Glynn, P Robinson, SM , , 1999. Numerical optimization, Springer Verlag Series in Operation Research. New York. 1999.
   Google Scholar
• Preissmann, A , 1960. "Propagation des intumescences dans les canaux et rivières". In: 1st Congrés de l' Assoc. Francaise de Calcul. 1960. pp. 433–442, Grenobleprinted in 1961.
   Google Scholar
• Ramesh, R , Datta, B , Bhallamudi, SM , and Narayana, A , 2000. Optimal estimation of rough-ness in open-channel flows, J. Hydr. Eng. ASCE 126 (4) (2000), pp. 299–303.
   Web of Science ®Google Scholar
• Vieira, D.A., Wu, W. CCHE1D version 3.0-model capabilities and applications, Technical Report No. NCCHE-TR-2002-05, National Center for Computational Hydroscience and Engineering, Mississippi. (, http: //www.ncche.olemiss.edu/cche1d/cche1d_capabappl.pdf, ).
   Google Scholar
• Wasantha Lal, AM , 1995. Calibration of riverbed roughness, J. Hydr. Eng. ASCE 121 (9) (1995), pp. 664–671.
   Web of Science ®Google Scholar
• Wu, W., Vieira, D.A. One-dimensional channel network model CCHE1D 3.0—Technical manual, Technical Report No. NCCHE-TR-2002-1, National Center for Computational Hydroscience and Engineering, Mississippi. (, http://www.ncche.olemiss.edu/cche1d/cche1d_techmanual.pdf, ).
   Google Scholar
• Yeh, WW-G , 1986. Review of parameter identification procedures in groundwater hydrology: the inverse problem, Water Resour. Res. 22 (2) (1986), pp. 95–108.
   Web of Science ®Google Scholar
• Yen, BC , and Yen, BC , , 1991. "Hydraulic resistance in open channel". In: Channel Flow Resistance: Centennial of Manning's Formula. Highland Ranch, Colorado. 1991. pp. 1–135.
   Google Scholar
• Zou, X , Barcilon, A , Navon, IM , Whitaker, J , and Cacuci, DG , 1993. An adjoint sensitivity study of blocking in a two-layer isentropic model, Monthly Weather Review 121 (10) (1993), pp. 2833–2857.
   Web of Science ®Google Scholar