Diffusive tomography methods: special boundary conditions and characterization of inclusions

Nuutti Hyvönen

Diffusive tomography methods: special boundary conditions and characterization of inclusions

Research output: Working paper › Professional

Original language	English
Place of Publication	Espoo
Publication status	Published - 2004
MoE publication type	D4 Published development or research report or study

Publication series

Name	Helsinki University of Technology Institute of Mathematics Research Reports
Publisher	TKK
No.	A471

Keywords

diffusion approximation
electrical impedance tomography
electrode models
factorization method
inclusions
inverse boundary value problems
inverse conductivity problem
non-scattering regions
optical tomography
radiative transfer equation
variational principles

Cite this

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title = "Diffusive tomography methods: special boundary conditions and characterization of inclusions",

keywords = "diffusion approximation, electrical impedance tomography, electrode models, factorization method, inclusions, inverse boundary value problems, inverse conductivity problem, non-scattering regions, optical tomography, radiative transfer equation, variational principles, diffusion approximation, electrical impedance tomography, electrode models, factorization method, inclusions, inverse boundary value problems, inverse conductivity problem, non-scattering regions, optical tomography, radiative transfer equation, variational principles, diffusion approximation, electrical impedance tomography, electrode models, factorization method, inclusions, inverse boundary value problems, inverse conductivity problem, non-scattering regions, optical tomography, radiative transfer equation, variational principles",

author = "Nuutti Hyv{\"o}nen",

year = "2004",

language = "English",

isbn = "951-22-7068-4",

series = "Helsinki University of Technology Institute of Mathematics Research Reports",

publisher = "TKK",

number = "A471",

type = "WorkingPaper",

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TY - UNPB

T1 - Diffusive tomography methods: special boundary conditions and characterization of inclusions

AU - Hyvönen, Nuutti

PY - 2004

Y1 - 2004

KW - diffusion approximation

KW - electrical impedance tomography

KW - electrode models

KW - factorization method

KW - inclusions

KW - inverse boundary value problems

KW - inverse conductivity problem

KW - non-scattering regions

KW - optical tomography

KW - radiative transfer equation

KW - variational principles

KW - diffusion approximation

KW - electrical impedance tomography

KW - electrode models

KW - factorization method

KW - inclusions

KW - inverse boundary value problems

KW - inverse conductivity problem

KW - non-scattering regions

KW - optical tomography

KW - radiative transfer equation

KW - variational principles

KW - diffusion approximation

KW - electrical impedance tomography

KW - electrode models

KW - factorization method

KW - inclusions

KW - inverse boundary value problems

KW - inverse conductivity problem

KW - non-scattering regions

KW - optical tomography

KW - radiative transfer equation

KW - variational principles

UR - http://www.math.hut.fi/reports/a471.pdf

M3 - Working paper

SN - 951-22-7068-4

T3 - Helsinki University of Technology Institute of Mathematics Research Reports

BT - Diffusive tomography methods: special boundary conditions and characterization of inclusions

CY - Espoo

ER -

Diffusive tomography methods: special boundary conditions and characterization of inclusions

Publication series

Keywords

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Cite this