[1] M. Mazaheri, J. Mohammad Vali Samani, H.M.V. Samani, Mathematical model for pollution source identification in rivers, Environmental Forensics, 16(4) (2015) 310-321.
[2] G. Mahinthakumar, M. Sayeed, Hybrid genetic algorithm—local search methods for solving groundwater source identification inverse problems, Journal of water resources planning and management, 131(1) (2005) 45-57.
[3] R.M. Singh, B. Datta, Identification of groundwater pollution sources using GA-based linked simulation optimization model, Journal of hydrologic engineering, 11(2) (2006) 101-109.
[4] A. Di Nardo, G. Santonastaso, R. Battaglia, D. Musmarra, F. Tuccinardi, F. Castaldo, B. Della Ventura, M. Iervolino, R. Velotta, Smart identification system of surface water contamination by an innovative biosensor network, in: Proceedings of Conference on Environmental Management, Engineering, Planning and Economics (CEMEPE) and to the SECOTOX Conference, 2015.
[5] S.-p. Zhang, X.-k. Xin, Pollutant source identification model for water pollution incidents in small straight rivers based on genetic algorithm, Applied Water Science, 7(4) (2017) 1955-1963.
[6] R.M. Neupauer, J.L. Wilson, Adjoint‐derived location and travel time probabilities for a multidimensional groundwater system, Water Resources Research, 37(6) (2001) 1657-1668.
[7] R. Neupauer, J. Wilson, Backward probabilistic model of groundwater contamination in non-uniform and transient flow, Advances in Water Resources, 25(7) (2002) 733-746.
[8] R. Neupauer, J. Wilson, Backward probability model using multiple observations of contamination to identify groundwater contamination sources at the Massachusetts Military Reservation, Water Resources Research, 41(2) (2005).
[9] F. Cupola, M.G. Tanda, A. Zanini, Laboratory sandbox validation of pollutant source location methods, Stochastic environmental research and risk assessment, 29(1) (2015) 169-182.
[10] A. Ghane, M. Mazaheri, J.M.V. Samani, Location and release time identification of pollution point source in river networks based on the Backward Probability Method, Journal of environmental management, 180 (2016) 164-171.
[11] J. Wang, J. Zhao, X. Lei, H. Wang, New approach for point pollution source identification in rivers based on the backward probability method, Environmental Pollution, 241 (2018) 759-774.
[12] A. El Badia, T. Ha-Duong, A. Hamdi, Identification of a point source in a linear advection–dispersion– reaction equation: application to a pollution source problem, Inverse Problems, 21(3) (2005) 1121.
[13] T. Zhang, Q. Chen, Identification of contaminant sources in enclosed spaces by a single sensor, Indoor air, 17(6) (2007) 439-449.
[14] Z. Wang, J. Liu, Identification of the pollution source from one-dimensional parabolic equation models, Applied Mathematics and Computation, 219(8) (2012) 3403-3413.
[15] T. Zhang, H. Zhou, S. Wang, Inverse identification of the release location, temporal rates, and sensor alarming time of an airborne pollutant source, Indoor air, 25(4) (2015) 415-427.
[16] X. Zhang, M. Huang, Ensemble-based release estimation for accidental river pollution with known source position, Journal of hazardous materials, 333 (2017) 99-108.
[17] L. Lei, Y. Xue, W. Zheng, J. Yang, An inverse method based on CFD to determine the temporal release rate of a heat source in indoor environments, Applied Thermal Engineering, 134 (2018) 12-19.
[18] M.H. Chaudry, Open Channel Flow, Springer, NewYork, 2008.
[19] S.C. Chapra, Surface water-quality modeling, McGraw Hill Companies, Inc, New York, 1997.
[20] R.C. Aster, B. Borchers, and Thurber, C. H., Parameter Estima- tion and Inverse Problems, CA: Elsevier Academic Press, San Diego, 2005.
[21] J. Hadamard, Lectures on Cauchy’s Problem in Linear Partial Differential Equations, Yale University Press, New Haven, 1923.
[22] Y. Wei, T.T. Zhang, S. Wang, INVERSE IDENTIFICATION OF MULTIPLE POLLUTANT SOURCES. 14th Conference of International Building Performance Simulation Association, Hyderabad, India, Dec. 7-9, 2015.
[23] T.T. Zhang, S. Yin, S. Wang, An inverse method based on CFD to quantify the temporal release rate of a continuously released pollutant source, Atmospheric environment, 77 (2013) 62-77.
[24] G. Koltun, C.J. Ostheimer, M.S. Griffin, Velocity, bathymetry, and transverse mixing characteristics of the Ohio River upstream from Cincinnati, Ohio, October 2004-March 2006, 2331-1258, 2006.
[25] Y. Zeng, W. Huai, Estimation of longitudinal dispersion coefficient in rivers, Journal of Hydroenvironment Research, 8(1) (2014) 2-8.