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Nonlinear Inverse Problems in Imaging
book

Nonlinear Inverse Problems in Imaging

by Jin Keun Seo, Eung Je Woo
December 2012
Intermediate to advanced
374 pages
10h 16m
English
Wiley
Content preview from Nonlinear Inverse Problems in Imaging

Index

Bz image

Bz-based MREIT

J-substitution algorithm

k-space

k-space data

Absolute continuity

Active contour method

Additivity

Admittivity

Algebraic inversion method

Ampère's law

Animal imaging

Anisotropic conductivity reconstruction algorithm

Anisotropic conductivity tensor

Anisotropic diffusion model

Anisotropic elastic moduli reconstruction

Asymptotic analysis

Attenuation coefficient

Back-projection

Back-projection algorithm

Baire category

Banach space

Basis

Beam hardening

Beer–Lambert law

Bichromatic

Bilinear map

Biot–Savart law

Bipolar method

Bloch equation

Block matching

Boundary conditions in EIT

Boundary geometry error

Boundary voltage data

Bregman distance

Calderón's approach

Cantor function

Caratheodory

Cauchy's infinitesimal strain tensor

Chan–Vese model

Characteristic coordinates

Characteristic function

Classical derivative

Compact operator

Complete electrode model

Complex MR image

Complex potential

Compression

Condition number

Conductivity

Conductivity phantom

Conductivity reconstructor using harmonic algorithms (CoReHA)

Conjugate gradient method

Conservation of mass

Consistency

Contact impedance

Continuity

Continuity equation

Contraction mapping

Convergence

Convergence behavior

Convolution

Coulomb's law

Crank–Nicolson method

Crank–Nicolson scheme

Cross-correlation

Curl

Current density

Current density streamline

Current injection MRI

Current injection time

Current source

Curvature

Curve

D-bar algorithm

Damped Jacobi method

Data subtraction method

Defected data in ...

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Publisher Resources

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