P. Mrázek

发表

ON ROBUST ESTIMATION AND SMOOTHING WITH SPATIAL AND TONAL KERNELS

P. Mrázek, J. Weickert, Andrés Bruhn, 2006 .

Universität Des Saarlandes Fachrichtung 6.1 – Mathematik Generalised Nonlocal Image Smoothing Generalised Nonlocal Image Smoothing

Joachim Weickert, Stephan Didas, Pavel Mrázek, 2022 .

Structural Adaptive Smoothing Procedures

J. Polzehl, R. Dahlhaus, P. Mrázek, 2008 .

Shape Model for Segmentation of Medical Data

P. Mrázek, 1996 .

An Analysis of the Determinants of Managerial Pay in the Czech Republic

P. Mrázek, T. Eriksson, J. Gottwald, 2000 .

Nonlinear structure tensors

Thomas Brox, Joachim Weickert, Bernhard Burgeth, 2006, Image Vis. Comput..

Adaptive Structure Tensors and their Applications

Joost van de Weijer, Thomas Brox, Pierre Kornprobst, 2006, Visualization and Processing of Tensor Fields.

Creating brands online: third party opinions and their effect on consumers' trust in brands and purchase intentions

P. Mrázek, Pavel Mrazek, 2010 .

Selection of Optimal Stopping Time for Nonlinear Diffusion Filtering

Pavel Mrázek, Mirko Navara, P. Mrázek, 2001, International Journal of Computer Vision.

From two-dimensional nonlinear diffusion to coupled Haar wavelet shrinkage

Joachim Weickert, Pavel Mrázek, P. Mrázek, 2007, J. Vis. Commun. Image Represent..

Diffusion-Inspired Shrinkage Functions and Stability Results for Wavelet Denoising

Joachim Weickert, Pavel Mrázek, Gabriele Steidl, 2005, International Journal of Computer Vision.

On the Equivalence of Soft Wavelet Shrinkage, Total Variation Diffusion, Total Variation Regularization, and SIDEs

Thomas Brox, Joachim Weickert, Martin Welk, 2004, SIAM J. Numer. Anal..

Correspondences between Wavelet Shrinkage and Nonlinear Diffusion

Joachim Weickert, Pavel Mrázek, Gabriele Steidl, 2003, Scale-Space.

A Computational Method for Hip Joint Centre Location from Optical Markers

Andrew J. Stoddart, P. Mrazek, D. Ewins, 1999, BMVC.

Diffusion Filters and Wavelets: What Can They Learn from Each Other?

Thomas Brox, Joachim Weickert, Martin Welk, 2006, Handbook of Mathematical Models in Computer Vision.

Universität Des Saarlandes Fachrichtung 6.1 – Mathematik on the Equivalence of Soft Wavelet Shrinkage, Total Variation Diffusion, Total Variation Regularization, and Sides on the Equivalence of Soft Wavelet Shrinkage, Total Variation Diffusion, Total Variation Regularization, and Sides

T. Brox, P. Mrázek, J. Weickert, 2022 .

Rotationally Invariant Wavelet Shrinkage

Joachim Weickert, Pavel Mrázek, P. Mrázek, 2003, DAGM-Symposium.