Bear. J, 1972. Dynamics of fluids in porous media. New York: American Elsevier.
Barry, F., Ophori, D., Hoffman, J., Canace, R., 2008. Groundwater flow and capture zone analysis of the Central Passaic River Basin, New Jersey. Environmental Geology, 56: 1593-1603.
Bülbül, B., Sezer, M., 2011. Taylor polynomial solution of hyperbolic type partial differential equations with constant coefficients. International Journal of Computer Mathematics, 88: 533-544.
Dettinger, M. D., Wilson, J. L., 1981. First order analysis of uncertainty in numerical models of groundwater flow part: 1. Mathematical development. Water Resources Research, 17: 149-161.
Ferris, J. G., Knowles, D. B., Brown, R. H., Stallman, R. W., 1962. Theory of aquifer tests. Geological Survey Water-Supply Paper 1536-E.
Gu, M. H., Cho, C., Chu, H. Y., Kang, N. W., Lee, J. G., 2021. Uncertainty propagation on a nonlinear measurement model based on Taylor expansion. Measurement and Control, 54: 209-215.
Hammad, M., 2023. Simplifying Polynomial Functions: An Analytic Expansion Approach. International Review on Modelling and Simulations, 16: N. 2.
Javandel, I., Doughty, C., Tsang, C. F., 1984. Groundwater transport: handbook of mathematical models. Water resources monograph 10. American Geophysical Union, Washington DC.
Jentzen, A., 2009. Taylor expansions of solutions of stochastic partial differential equations. Discrete and Continuous Dynamical Systems, 45: 515-557
Kanwal, R. P., Liu, K. C., 1989. A Taylor expansion approach for solving integral equations. International Journal of Mathematical Education in Science and Technology, 20: 411–414.
Keşan, C., 2003. Taylor polynomial solutions of linear differential equations. Applied Mathematics and Computation, 142: 155-165.
Mansour, M. M., Spink, A. E. F., 2013. Grid refinement in Cartesian coordinates for groundwater flow models using the divergence theorem and Taylor's series. Ground Water, 51: 66-75.
Marquardt, D. W., 1963. An algorithm for least-squares estimation of nonlinear parameters. Journal of the Society for Industrial and Applied Mathematics, 11: 431-441.
Sawyer, C. S., Lieuallen-Dulam, K. K., 1998. Productivity comparison of horizontal and vertical groundwater remediation well scenarios. Ground Water, 36: 98-103.
Schneider, B. I., Miller, B. R. and Saunders, B.V., 2018. NIST’s digital library of mathematical functions. Physics Today, 71: 48-53.
Sezer, M., 1996. A method for approximate solution of the second order linear differential equations in terms of Taylor polynomials. International Journal of Mathematical Education in Science and Technology, 27: 821-834.
Suk, H., Park, E., 2019. Numerical solution of the Kirchhoff-transformed Richards equation for simulating variably saturated flow in heterogeneous layered porous media. Journal of Hydrology, 579: 124213.
Talebizadeh, M., 2024. The hydrogeological and hydrodynamic flow modeling of horizontal well in an alluvial aquifer. Ph.D. Thesis.
Taylor, B., 1976. Taylor expansions and Catastrophes. Pitman Publishing, London. San Francisco. Melbourne.
Weidun, Q., 2005. Research on the Taylor formula and its application. Journal of Longyan University, 06: 92-94.
Wu, J., 2024. Application of Taylor Expansion on Calculating Functions. Highlights in Science, Engineering, and Technology, 88: 464-469.
Zarei-Doudeji, S., Samani, N., 2016. Capture Zone of a Multi-Well System in Bounded Rectangular-Shaped Aquifers: Modeling and Application. Iranian Journal of Science and Technology, Transactions A: Science, 42: 191–201
Zhan, H., 1999a. Analytical study of capture time to a horizontal well. Journal of Hydrology, 217: 46–54