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Dive into the research topics where Michael Wodny is active.

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Featured researches published by Michael Wodny.


computational intelligence for modelling, control and automation | 2005

Data Mining and Metrics on Data Sets

Karl-Ernst Biebler; Michael Wodny; Bernd Jäger

One needs suitable metrics for topologically based methods of the data analysis. Examples of distances and metrics are given. A general method for the generation of metrics is developed. Its usefulness is demonstrated in support of classification methods for mixed type data


Archive | 2003

Cluster- and Discriminant Analysis With Both Metric and Categorial Data

Michael Wodny; Bernd Jäger; Karl-Ernst Biebler

Questions in medicine and biological sciences which require a cluster or discriminant analysis frequently appear. If there isn’t clarity concerning a probability theoretical data model, topologically based methods should be preferred. In this paper, a topological data model is defined for both metric and categorial variables. Every categorial character can be transformed into dichotomous characters. Therefore, we restrict the description to continuous and binary variables. A cluster analysis regarding this data space topology is illustrated on hand of a data set from forensic medicine.


Archive | 2013

Splines and compartment models : an introduction

Karl-Ernst Biebler; Michael Wodny

Interpolating Splines of Degree n Interpolating Cubic Splines Interpolating Cubic Splines with Several Extreme Characteristics Smoothing Cubic Splines Estimation of Smoothing Parameters Interpolating Quadratic Splines Smoothing Quadratic Splines Splines and Average Functions Compartment Models Calculability and Identifiability Compartment Models and Associated Residence Time Distributions Calculation Methods Related to Compartment Models Varied Minimum Chi-square Parameter Estimation Pharmacokinetics for Multiple Applications Mathematica(R) Programs for Selected Problems.


International Symposium on Medical Data Analysis | 2003

How Exactly Do We Know Inheritance Parameters

Karl-Ernst Biebler; Bernd Jäger; Michael Wodny

There are different concepts to quantify the information contained in a data set. The classic result is from R.A.Fisher: Regarding a sample over a random variable. The Fisher-Information is defined under certain assumptions as the inverse of the Rao-Cramer barrier in the well known inequality of the same name. The Fisher-Informations are considered for the simplest genetic models of intheritance. This applies to medically relevant ranges of the inheritance model parameter and large data sets. The results are compared with exact calculations.


Archive | 2013

Other stochastic models

Karl-Ernst Biebler; Michael Wodny


Archive | 2013

Concept of a context related mathematical pharmacokinetical model

Karl-Ernst Biebler; Michael Wodny


Archive | 2013

Pharmacokinetics for multiple applications

Karl-Ernst Biebler; Michael Wodny


Archive | 2013

Splines and averaged functions

Karl-Ernst Biebler; Michael Wodny


Archive | 2013

Interpolating quadratic splines and parabolas

Karl-Ernst Biebler; Michael Wodny


Archive | 2013

PART 3 Mathematica® programs for selected problems

Karl-Ernst Biebler; Michael Wodny

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Bernd Jäger

University of Greifswald

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Elke Below

University of Greifswald

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