The aim of this chapter is twofold. In the first part we will provide a brief overview of the mathematical and statistical foundations of graphical models, along with their fundamental properties, estimation and basic inference procedures. In particular we will develop Markov networks (also known as Markov random fields) and Bayesian networks, which comprise most past and current literature on graphical models. In the second part we will review some applications of graphical models in systems biology
Dynamical systems are used to model physical phenomena whose state changes over time. This paper pro...
Abstract. Graphical model learning and inference are often performed using Bayesian techniques. In p...
Graphical modelling is a form of multivariate analysis that uses graphs to represent models. They en...
In this chapter we discuss the advantages of the use of probabilistic graphical models for modelling...
Graphical models are defined by: • a network structure, G = (V, E), either an undirected graph (Mark...
This paper is a multidisciplinary review of empirical, statistical learning from a graphical model p...
In the present contribution we provide a discussion of the paper on “Bayesian graphical models for m...
This paper is a multidisciplinary review of empirical, statistical learning from a graph-ical model ...
Graphical modelling in its modern form was pioneered by Lauritzen and Wer-muth [43] and Pearl [55] i...
Probabilistic graphical models provide a natural framework for the representation of complex systems...
AbstractWe describe how graphical Markov models emerged in the last 40 years, based on three essenti...
The idea of graphical models is to use the language of graph theory to unify different classes of us...
The main topic of the doctoral thesis revolves around learning the structure of a graphical model fr...
In this work, we propose approaches for the inference of graphical models in the Bayesian framework....
In the present contribution we provide a discussion of the paper on ‘‘Bayesian graphical models for...
Dynamical systems are used to model physical phenomena whose state changes over time. This paper pro...
Abstract. Graphical model learning and inference are often performed using Bayesian techniques. In p...
Graphical modelling is a form of multivariate analysis that uses graphs to represent models. They en...
In this chapter we discuss the advantages of the use of probabilistic graphical models for modelling...
Graphical models are defined by: • a network structure, G = (V, E), either an undirected graph (Mark...
This paper is a multidisciplinary review of empirical, statistical learning from a graphical model p...
In the present contribution we provide a discussion of the paper on “Bayesian graphical models for m...
This paper is a multidisciplinary review of empirical, statistical learning from a graph-ical model ...
Graphical modelling in its modern form was pioneered by Lauritzen and Wer-muth [43] and Pearl [55] i...
Probabilistic graphical models provide a natural framework for the representation of complex systems...
AbstractWe describe how graphical Markov models emerged in the last 40 years, based on three essenti...
The idea of graphical models is to use the language of graph theory to unify different classes of us...
The main topic of the doctoral thesis revolves around learning the structure of a graphical model fr...
In this work, we propose approaches for the inference of graphical models in the Bayesian framework....
In the present contribution we provide a discussion of the paper on ‘‘Bayesian graphical models for...
Dynamical systems are used to model physical phenomena whose state changes over time. This paper pro...
Abstract. Graphical model learning and inference are often performed using Bayesian techniques. In p...
Graphical modelling is a form of multivariate analysis that uses graphs to represent models. They en...