Publications related to Convex combination

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Non-local Functionals Related to the Total Variation and Connections with Image Processing

Hoài-Minh Nguyên

We present new results concerning the approximation of the total variation,

\int_{\Omega} |\nabla u|

, of a function

u

by non-local, non-convex functionals of the form $$ \Lambda_\delta u = \int_{\Omega} \int_{\Omega} \frac{\delta \varphi \big( |u(x) - ...

2018

Convex combination

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MATHICSE Technical Report: A non-intrusive multifidelity method for the reduced order modeling of nonlinear problems

Sequential Outlier Detection Based on Incremental Decision Trees

Generalized convex hull construction for materials discovery

Non-local Functionals Related to the Total Variation and Connections with Image Processing

Optical Tomography Based On A Nonlinear Model That Handles Multiple Scattering

Global Identification of Kinetic Parameters via the Extent-based Incremental Approach

Non-convex, non-local functionals converging to the total variation

Closed fringe demodulation using phase decomposition by Fourier basis functions

Simultaneous estimation of unwrapped phase and phase derivative from a closed fringe pattern

Estimation of Phase and Its Higher Order Derivatives from a Single Complex Interferogram

MATHICSE Technical Report: A non-intrusive multifidelity method for the reduced order modeling of nonlinear problems

Generalized convex hull construction for materials discovery

Non-local Functionals Related to the Total Variation and Connections with Image Processing

Optical Tomography Based On A Nonlinear Model That Handles Multiple Scattering

Sequential Outlier Detection Based on Incremental Decision Trees

Non-convex, non-local functionals converging to the total variation

Global Identification of Kinetic Parameters via the Extent-based Incremental Approach

Closed fringe demodulation using phase decomposition by Fourier basis functions

Simultaneous estimation of unwrapped phase and phase derivative from a closed fringe pattern

Estimation of Phase and Its Higher Order Derivatives from a Single Complex Interferogram