2016
DOI: 10.1016/j.camwa.2016.02.036
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A wavelet multiscale-homotopy method for the parameter identification problem of partial differential equations

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Cited by 36 publications
(21 citation statements)
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“…Various wood products and fuels have different discount rates [4] when they are circulated as commodities. Therefore, the economic benefits of various wood products and wood fuels can be expressed as Equation 9: (9) where, Pmt represents the price of product m at time t, Pft represents the price of wood fuel at time t, Dmt is the discount rate of product m at time t, Dft is the discount rate of wood fuel at time t, NTVm means the economic benefits value of product m, NFV means the economic benefit value of wood fuel.…”
Section: Evaluation For the Forest Valuementioning
confidence: 99%
“…Various wood products and fuels have different discount rates [4] when they are circulated as commodities. Therefore, the economic benefits of various wood products and wood fuels can be expressed as Equation 9: (9) where, Pmt represents the price of product m at time t, Pft represents the price of wood fuel at time t, Dmt is the discount rate of product m at time t, Dft is the discount rate of wood fuel at time t, NTVm means the economic benefits value of product m, NFV means the economic benefit value of wood fuel.…”
Section: Evaluation For the Forest Valuementioning
confidence: 99%
“…Prior to our work, there have been some discussions on the topic of specific resource mining [1,2]. In the process of improving the international legal order for the distribution of rights and interests in the development of outer space resources in the future, the international community may consider: Under the guidance of the concept of "a community with a shared future for mankind [3][4][5][6]", by establishing the right to preferential use of outer space resources, all countries will be relieved Disputes over the initial allocation of outer space resources; on the other hand, the parallel development system can be introduced and promote the sharing of non-monetary benefits.…”
Section: Introductionmentioning
confidence: 99%
“…At the same time, many homotopybased methods have also been proposed. Liu studied a parameter identification problem of two-phase porous media fractional flow equations [22] and then solved a nonlinear convection-diffusion equation [23] by a wavelet multiscale-homotopy method. In addition, based on the homotopy method, a multigrid-homotopy method was used to solve a nonlinear inverse problem governed by a convection-diffusion equation [24], and the numerical identification of diffusion parameters in a nonlinear convectiondiffusion equation was investigated by an adaptive homotopy perturbation method [25].…”
Section: Introductionmentioning
confidence: 99%