Dispersion–current adjoint functions for monitoring accidental sources in 3D transport equations (Q5035866)

scientific article; zbMATH DE number 7479292

Language	Label	Description	Also known as
English	Dispersion–current adjoint functions for monitoring accidental sources in 3D transport equations	scientific article; zbMATH DE number 7479292

Statements

instance of

scholarly article

0 references

title

Dispersion–current adjoint functions for monitoring accidental sources in 3D transport equations (English)

0 references

0 references

0 references

Inverse Problems in Science and Engineering

0 references

publication date

22 February 2022

0 references

zbMATH Keywords

nonlinear inverse source problems

0 references

dispersion-current adjoint functions

0 references

data assimilation

0 references

3D advection-dispersion-reaction equations

0 references

surface water pollution

0 references

MaRDI profile type

MaRDI publication profile

0 references

full work available at URL

https://doi.org/10.1080/17415977.2020.1858076

0 references

cites work

Numerical simulation of a thermodynamically consistent four-species tumor growth model

0 references

Adjoint method for a tumor invasion PDE-constrained optimization problem in 2D using adaptive finite element method

0 references

An inverse problem formulation for parameter estimation of a reaction-diffusion model of low grade gliomas

0 references

The unique determination of neuronal currents in the brain via magnetoencephalography

0 references

Identification of moving pointwise sources in an advection–dispersion–reaction equation

0 references

Identification of multiple moving pollution sources in surface waters or atmospheric media with boundary observations

0 references

Uniqueness for an ill-posed reaction-dispersion model. Application to organic pollution in stream-waters

0 references

Detection-Identification of multiple unknown time-dependent point sources in a 2<i>D</i> transport equation: application to accidental pollution

0 references

An inverse problem in estimating the strength of contaminant source for groundwater systems

0 references

Source identification in time domain electromagnetics

0 references

On an inverse source problem connected with photo-acoustic and thermo-acoustic tomographies

0 references

Identification of a point source in a linear advection–dispersion–reaction equation: application to a pollution source problem

0 references

The recovery of a time-dependent point source in a linear transport equation: application to surface water pollution

0 references

Inverse source problem in a one-dimensional evolution linear transport equation with spatially varying coefficients: application to surface water pollution

0 references

Identification of a time-varying point source in a system of two coupled linear diffusion-advection- reaction equations: application to surface water pollution

0 references

Q4692430

0 references

Introduction to modeling of transport phenomena in porous media

0 references

Modeling groundwater flow and contaminant transport

0 references

Q4023968

0 references

Q3331073

0 references

A uniqueness theorem for parabolic equations

0 references

Fourier collocation algorithm for identifying the spacewise-dependent source in the advection-diffusion equation from boundary data measurements

0 references

A new one‐shot pointwise source reconstruction method

0 references

Direct algorithms for solving some inverse source problems in 2D elliptic equations

0 references

A projective method for an inverse source problem of the Poisson equation

0 references

Identifiers

DOI

10.1080/17415977.2020.1858076

0 references

Mathematics Subject Classification ID

0 references

0 references

0 references

Sitelinks

Mathematics(1 entry)

mardi Publication:5035866