Results 231 to 240 of about 413,861 (307)
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The feature-binding problem is an ill-posed problem.
Trends in Cognitive Sciences, 2012The binding problem arises when visual features (colour, orientation), said to be coded in independent brain modules, are to be integrated into unitary percepts. I argue that binding is an ill-posed problem, because those modules are now known to code jointly for multiple features, rendering the feature-binding issue moot.
Vincent Di Lollo
semanticscholar +3 more sources
Nonlinear ill-posed problem analysis in model-based parameter estimation and experimental design
Computers and Chemical Engineering, 2015Tilman Barz +2 more
exaly +2 more sources
A modified quasi-boundary value method for an ultraparabolic ill-posed problem
Journal of Inverse and Ill-Posed Problems, 2014F. Zouyed, F. Rebbani
exaly +2 more sources
On a criterion for the solvability of one ill-posed problem for the biharmonic equation
Journal of Inverse and Ill-Posed Problems, 2016Makhmud Sadybekov
exaly +2 more sources
Fast GNSS ambiguity resolution as an ill-posed problem
Journal of Geodesy, 2010Yanming Feng +2 more
exaly +2 more sources
Study on solving the ill-posed problem of force load reconstruction
Journal of Sound and Vibration, 2019Force load reconstruction methodology is used to estimate the unknown time-dependent external load forces in a damped system based on the structural response.
Xiaotong Chang, Yunju Yan, Yafeng Wu
semanticscholar +1 more source
Inverse and Ill-Posed Problems
, 1987H. Engl, C. Groetsch, Ill-Posed Problems
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Numerical Linear Algebra with Applications, 2021
This paper discusses an application of partial tensor Golub–Kahan bidiagonalization to the solution of large‐scale linear discrete ill‐posed problems based on the t‐product formalism for third‐order tensors proposed by Kilmer and Martin (M. E. Kilmer and
L. Reichel, Ugochukwu O. Ugwu
semanticscholar +1 more source
This paper discusses an application of partial tensor Golub–Kahan bidiagonalization to the solution of large‐scale linear discrete ill‐posed problems based on the t‐product formalism for third‐order tensors proposed by Kilmer and Martin (M. E. Kilmer and
L. Reichel, Ugochukwu O. Ugwu
semanticscholar +1 more source
Tensor Arnoldi–Tikhonov and GMRES-Type Methods for Ill-Posed Problems with a t-Product Structure
Journal of Scientific Computing, 2021This paper describes solution methods for linear discrete ill-posed problems defined by third order tensors and the t-product formalism introduced in (Linear Algebra Appl 435:641–658, 2011).
L. Reichel, Ugochukwu O. Ugwu
semanticscholar +1 more source

