H. Schaeben

发表

A concise quaternion geometry of rotations

L. Meister, H. Schaeben, 2005 .

Texture Analysis with MTEX – Free and Open Source Software Toolbox

H. Schaeben, F. Bachmann, R. Hielscher, 2010 .

Comparison of Mathematical Methods of Potential Modeling

H. Schaeben, 2011, Mathematical Geosciences.

The quest for conditional independence in prospectivity modeling: weights-of-evidence, boost weights-of-evidence, and logistic regression

H. Schaeben, G. Semmler, 2016, Frontiers of Earth Science.

A Mathematical View of Weights-of-Evidence, Conditional Independence, and Logistic Regression in Terms of Markov Random Fields

Helmut Schaeben, H. Schaeben, 2014, Mathematical Geosciences.

Construction of weighted crystallographic orientations capturing a given orientation density function

H. Schaeben, J. Fundenberger, F. Bachmann, 2017, Journal of Materials Science.

Towards statistics of crystal orientations in quantitative texture anaylsis

H. Schaeben, 1993 .

A Brief Survey of Spherical Interpolation and Approximation Methods for Texture Analysis

H. Schaeben, 1996 .

Testing Joint Conditional Independence of Categorical Random Variables with a Standard Log-Likelihood Ratio Test

H. Schaeben, 2018 .

Potential modeling: conditional independence matters

H. Schaeben, 2014 .

The Bingham Distribution of Quaternions and Its Spherical Radon Transform in Texture Analysis

H. Schaeben, K. Kunze, 2004 .

Ideal Patterns of Crystallographic Preferred Orientation and Their Representation by the von Mises - Fisher Matrix or Bingham Quaternion Distribution

H. Schaeben, K. Kunze, 2005 .

Multi-Scale Texture Modeling

H. Schaeben, R. Hielscher, 2008 .

Determination and interpretation of preferred orientation with texture goniometry: An application of indicators to maximum entropy pole- to orientation-density inversion

H. Schaeben, H. Siemes, 1996 .

Recovering the Orientation Distribution Function with Maximum Entropy from Experimental Pole Distribution Functions

H. Schaeben, 1990 .

Practical application of entropy optimization in quantitative texture analysis

G. Will, H. Schaeben, H. Siemes, 1990, Geological Society, London, Special Publications.

Material behaviour – Texture and anisotropy.

H. Schaeben, D. Mainprice, R. Hielscher, 2010 .

3-Dimensional Fabric Reconstruction from 2-Dimensional Orientation Images

M. Iwanowski, H. Schaeben, S. Zaefferer, 2005 .

Entropy Optimization in Texture Goniometry. I. Methodology

H. Schaeben, 1988 .

Non-Parametric Comparison of Crystallographic Orientation Distributions

H. Schaeben, 2021 .

Volumetrics and Rendering of Geologic Bodies by Three-Dimensional Geometric Reconstruction from Cross Sections or Contour Lines

H. Schaeben, S. Auerbach, Esther U. Schütz, 1996 .

High‐resolution 40Ar/39Ar dating using a mechanical sample transfer system combined with a high‐temperature cell for step heating experiments and a multicollector ARGUS noble gas mass spectrometer

H. Schaeben, L. Ratschbacher, J. Pfänder, 2014 .

Inherited correlation in crystal size distribution: COMMENT

H. Schaeben, K. G. Boogaart, C. Breitkreuz, 2002 .

Quantifying rock fabrics – a test of independence of the spatial distribution of crystals

J. Egozcue, H. Schaeben, R. Heilbronner, 2008 .

Analogy and duality of texture analysis by harmonics or indicators

H. Schaeben, 1994 .

Geology and mathematics: Progressing mathematization of geology

H. Schaeben, 1988 .

A novel pole figure inversion method: specification of the MTEX algorithm

Helmut Schaeben, Ralf Hielscher, H. Schaeben, 2008 .

Quantifying texture evolution during hot rolling of AZ31 Twin Roll Cast strip

H. Schaeben, S. Gorelova, 2015 .

RENDERING OF CRYSTALLOGRAPHIC ORIENTATIONS, ORIENTA TION AND POLE PROBABILITY DENSITY FUNCTIONS

H. Schaeben, K. G. Boogaart, Geoscience Mathematics, 2003 .

A one‐dimensional Radon transform on SO(3) and its application to texture goniometry

H. Schaeben, S. Bernstein, 2004, math-ph/0407027.

Exploratory orientation data analysis with ω sections

H. Schaeben, K. G. Boogaart, 2004 .

Estimating the number and locations of Euler poles

H. Schaeben, F. Bachmann, P. E. Jupp, 2014, GEM - International Journal on Geomathematics.

The Central Limit Theorem in Texture Component Fit Methods

H. Schaeben, D. Nikolayev, 1998 .

Estimating the number and locations of Euler poles

P. Jupp, H. Schaeben, F. Bachmann, 2014 .

Grain detection from 2d and 3d EBSD data--specification of the MTEX algorithm.

Helmut Schaeben, Ralf Hielscher, Florian Bachmann, 2011, Ultramicroscopy.

Descriptive tools for the analysis of texture projects with large datasets using MTEX: strength, symmetry and components

Helmut Schaeben, Ralf Hielscher, David Mainprice, 2014 .

Kriging of Regionalized Directions, Axes, and Orientations I. Directions and Axes

H. Schaeben, K. G. van den Boogaart, 2002 .

Helmut Schaeben, S. Kost, G. Semmler, 2019, Mathematical Geosciences.

PARAMETERIZATIONS AND PROBABILITY DISTRIBUTIONS OF ORIENTATIONS

H. Schaeben, H. Schaeben, 1990 .

Calculating anisotropic physical properties from texture data using the MTEX open-source package

Helmut Schaeben, Ralf Hielscher, David Mainprice, 2011 .

A Simple Standard Orientation Density Function: The Hyperspherical de la Vallée Poussin Kernel

H. Schaeben, H. Schaeben, 1997 .

A Unified View of Methods to Resolve the Inverse Problem of Texture Goniometry

H. Schaeben, 1996 .

Fabric-diagram contour precision and size of counting element related to sample size by approximation theory methods

H. Schaeben, 1982 .

Computer-aided geometric design of geologic surfaces and bodies

S. Auerbach, H. Schaeben, H. Schaeben, 1990 .

Surface representations reproducing given digitized contour lines

S. Auerbach, H. Schaeben, H. Schaeben, 1990 .

Approximation and geometric modeling with simplex B-splines associated with irregular triangles

Marian Neamtu, Helmut Schaeben, S. Auerbach, 1991, Comput. Aided Geom. Des..

The Spherical X-Ray Transform of Texture Goniometry

H. Schaeben, W. Sprößig, G. V. D. Boogaart, 2001 .

Domainal fabrics of hematite in schistose, shear zone-hosted high-grade Fe ores: The product of the interplay between deformation and mineralization

H. Schaeben, C. Rosière, H. Siemes, 2013 .

Calculating anisotropic piezoelectric properties from texture data using the MTEX open source package

H. Schaeben, D. Mainprice, R. Hielscher, 2014 .

Targeting: Logistic Regression, Special Cases and Extensions

Helmut Schaeben, H. Schaeben, 2014, ISPRS Int. J. Geo Inf..

Potential modeling: conditional independence matters

H. Schaeben, 2014, GEM - International Journal on Geomathematics.

Comment on “A Conditional Dependence Adjusted Weights of Evidence Model” by Minfeng Deng in Natural Resources Research 18(2009), 249–258

K. Gerald van den Boogaart, Helmut Schaeben, H. Schaeben, 2011 .

Inferential statistics of electron backscatter diffraction data from within individual crystalline grains

Elias Wegert, Helmut Schaeben, Ralf Hielscher, 2010 .

Spherical harmonics in texture analysis

K. Gerald van den Boogaart, Helmut Schaeben, H. Schaeben, 2003 .

Texture Approximation or Texture Modelling with Components Represented by the von Mises–Fisher Matrix Distribution on SO(3) and the Bingham Distribution on S4++

H. Schaeben, 1996 .

Crystallographic Preferred Orientation

H. Schaeben, 2021, Encyclopedia of Mathematical Geosciences.

Smoothing Pole Figures Using Tensor Products of Trigonometric and Polynomial Splines

C. Traas, H. Schaeben, H. Siemes, 1994 .

Crystallographic and magnetic preferred orientation of hematite in banded iron ores

H. Schaeben, C. Rosière, H. Siemes, 2000 .

On the entropy to texture index relationship in quantitative texture analysis

H. Schaeben, R. Hielscher, D. Chateigner, 2007 .

Texture Measurement and Analysis

H. Schaeben, C. Noyan, C. Murray, 2005 .

The spherical X‐ray transform

H. Schaeben, P. Cerejeiras, F. Sommen, 2002 .

MATHEMATICAL PROPERTIES OF DIFFRACTION POLE FIGURES

H. Schaeben, 2000 .

Characteristics of the ultrahyperbolic differential equation governing pole density functions

H. Schaeben, D. Nikolayev, 1999 .

Entropy optimization in quantitative texture analysis. II. Application to pole‐to‐orientation density inversion

H. Schaeben, 1991 .

Statistics of ambiguous rotations

Helmut Schaeben, Peter E. Jupp, Richard Arnold, 2017, J. Multivar. Anal..

The de la Vallée Poussin Standard Orientation Density Function

H. Schaeben, H. Schaeben, 1999 .

Preferred orientation of experimentally deformed pyrite measured by means of rieutron diffraction

G. Will, H. Schaeben, D. Zilles, 1993, Mineralogical Magazine.

Entropy optimization in texture goniometry. II, Practical applications

H. Schaeben, H. Siemes, S. Auerbach, 1990 .

DETERMINATION OF PREFERRED ORIENTATION OF PYRITE IN A CHALCOPYRITE ORE BY MEANS OF NEUTRON DIFFRACTION

G. Will, H. Schaeben, W. Schäfer, 1992 .

Mathematical Modeling of the Orientation Distribution Function by the Vector Method of Quantitative Texture Analysis

H. Schaeben, 1984 .

Introducing a Conditional Ghost Correction Into the Vector Method

H. Schaeben, 1984 .

Texture analysis of heterogeneous data—a farewell to F-coefficients

H. Schaeben, 2000 .

Material Behavior: Texture and Anisotropy

H. Schaeben, D. Mainprice, R. Hielscher, 2010 .

Spherical Wavelets with an Application in Preferred Crystallographic Orientation

Daniel Potts, Helmut Schaeben, Jürgen Prestin, 2001 .

Orientation Distribution Within a Single Hematite Crystal

Helmut Schaeben, Ralf Hielscher, Heinrich Siemes, 2010 .

“Normal” Orientation Distributions

H. Schaeben, H. Schaeben, 1992 .

Entropy optimization in quantitative texture analysis

H. Schaeben, H. Schaeben, 1988 .

Comment on “A Comparison of Modified Fuzzy Weights of Evidence, Fuzzy Weights of Evidence, and Logistic Regression for Mapping Mineral Prospectivity” by Daojun Zhang, Frits Agterberg, Qiuming Cheng, and Renguang Zuo Math Geosci DOI 10.1007/s11004-013-9496-8

H. Schaeben, 2014, Mathematical Geosciences.

Common Basics of Mathematical Texture Analysis

H. Schaeben, R. Hielscher, S. Bernstein, 2005 .

Using logistic regression model selection towards interpretable machine learning in mineral prospectivity modeling

H. Schaeben, O. Rheinbach, S. Kost, 2021, Geochemistry.

Kriging of Regionalized Directions, Axes, and Orientations II: Orientations

Helmut Schaeben, K. Gerald van den Boogaart, H. Schaeben, 2002 .

William Smith - 200 years of geomodelling celebrated at IAMG

Martin Nayembil, Helmut Schaeben, Jennifer McKinley, 2016 .

Optimizing the experimental design of texture goniometry

Helmut Schaeben, Ralf Hielscher, Florian Bachmann, 2012 .

Logistic regression for potential modeling

H. Schaeben, O. Rheinbach, S. Kost, 2019, PAMM.

The Radon transform on SO(3): a Fourier slice theorem and numerical inversion

M Schmalz, Daniel Potts, Helmut Schaeben, 2008 .

Database versioning and its implementation in geoscience information systems

Helmut Schaeben, Hai Ha Le, Heinrich Jasper, 2014, Comput. Geosci..

Orientation relationships, orientational variants and the embedding approach

H. Schaeben, P. Jupp, R. Arnold, 2023, Journal of applied crystallography.

Quantifying texture evolution during hot rolling of magnesium Twin Roll Cast strip

H. Schaeben, R. Kawalla, S. Gorelova, 2014 .