Elsevier

Artificial Intelligence in Medicine

Volume 26, Issues 1–2, September–October 2002, Pages 69-86
Artificial Intelligence in Medicine

Analysis of respiratory pressure–volume curves in intensive care medicine using inductive machine learning

https://doi.org/10.1016/S0933-3657(02)00053-2Get rights and content

Abstract

We present a case study of machine learning and data mining in intensive care medicine. In the study, we compared different methods of measuring pressure–volume curves in artificially ventilated patients suffering from the adult respiratory distress syndrome (ARDS). Our aim was to show that inductive machine learning can be used to gain insights into differences and similarities among these methods. We defined two tasks: the first one was to recognize the measurement method producing a given pressure–volume curve. This was defined as the task of classifying pressure–volume curves (the classes being the measurement methods). The second was to model the curves themselves, that is, to predict the volume given the pressure, the measurement method and the patient data. Clearly, this can be defined as a regression task. For these two tasks, we applied C5.0 and CUBIST, two inductive machine learning tools, respectively. Apart from medical findings regarding the characteristics of the measurement methods, we found some evidence showing the value of an abstract representation for classifying curves: normalization and high-level descriptors from curve fitting played a crucial role in obtaining reasonably accurate models. Another useful feature of algorithms for inductive machine learning is the possibility of incorporating background knowledge. In our study, the incorporation of patient data helped to improve regression results dramatically, which might open the door for the individual respiratory treatment of patients in the future.

Introduction

Artificial ventilation is one of the key therapies in intensive care medicine. In particular if the lung is ill, it is not unproblematic, and there is always the risk of damaging it by barotrauma or volutrauma, respectively. Therefore, it is important to observe the mechanical status of the artificially ventilated lung. The two quantities most crucial for assessing the pathophysiological mechanical condition of the respiratory system (lung and thorax) are the compliance C (the volume distensibility), and the air-flow resistance R (both will be formally defined in the following section). There are two fundamentally different approaches to measuring compliance C: two-point and multiple-point methods. Two-point methods obtain measurements at two different volumes, usually at the end of inspiration and at the end of expiration, whereas multiple-point methods obtain measurements during the whole breath. In order to find the respective advantages and disadvantages of various two- and multiple-point methods, the university hospitals of Aachen, Berlin, Bonn, Freiburg i. Br., Göttingen, Hamburg, Mannheim-Heidelberg and Munich are conducting a multi-center study in collaboration with the company Drägerwerk AG, Lübeck. Three multi-point methods (LOW-FLOW, SUPER-SYRINGE, SLICE) as well as two two-point methods (static compliance by automated single steps (SCASS) and PEEP-WAVE) are applied in randomized order to each patient participating in the study.

The central issue of the multi-center study is to discover systematic differences among the pressure–volume data generated by these five different measurement methods. Our aim was to show that data mining methods, and in particular methods from inductive machine learning, are generally well-suited to detect structural characteristics of measured pressure–volume curves. Another goal was to obtain interpretable results, such that physicians could inspect them and relate them to prior knowledge. This would advance the state of the art in the area, since at present pressure–volume curves are “just” analyzed visually: important parameters like the lower inflection point LIP (to be defined later) and the upper inflection point UIP, are determined upon visual inspection of the pressure–volume curves. Both the lower and upper inflection point are critical for setting the parameters of artificial ventilatory systems. So, the application of data mining and machine learning tools might not only lead to new insights about the similarities and differences among these measurement methods, but ultimately contribute to more objective decisions.

Many different approaches can be taken to perform data mining. Some data mining techniques originate from the field of machine learning. One advantage of the machine learning methods used here is that they can flexibly handle all sorts of descriptors. For instance, in our domain it is possible to include patient data and see whether there is a connection between properties of the patients and the shape of the pressure–volume curves. In the long run, this might open the door for the individual treatment of patients under artificial ventilation.

From a machine learning perspective, this paper is concerned with the analysis of curves by means of classification and regression techniques. In particular, the classification of curves is an interesting topic, because surprisingly few papers in the literature deal with this type of classification task. Our experience was that normalization and curve fitting techniques dramatically improve the classification results. Apart from these findings, our machine learning approach may be even more widely applicable, since it yields interpretable models of the similarities and differences among curves.

The organization of this paper parallels the one in Cios et al. [1]. Section 2 details the medical problem domain, Section 3 presents the datasets and Section 4 the preparation of the data. Section 5 focuses on the actual data mining step: it describes the data modeling techniques, the training and test procedures, and the results from a quantitative point of view. Subsequently, the discovered knowledge is evaluated in Section 6. Section 7 dicusses the usage and potential usage of the discovered knowledge, before a section touching upon related work. Finally, we conclude the paper and hint at possible directions of further research.

Section snippets

Understanding medical problem domain

In this section, we present the medical problem domain, the medical objectives of this study and the current solution to the addressed problem.

Fig. 1 schematically shows the connection between scanning the lung volume in several breaths and the resulting pressure–volume curves. The x-axis represents the pressure, the y-axis the volume. Each of the loops superimposed on curve A describes one complete breath with its phases of inspiration and expiration. Each of the curves describes the

Understanding the data

In this section, we have a closer look at the pressure–volume data that forms the basis of our study, and the size and format of the datasets.

For all four of the above measurement methods, we had the data from 10 patients available. In addition, we had some incomplete datasets: one for which only the LOW-FLOW method was available, two for which the SCASS method was not applied, and one for which the LOW-FLOW method was not applied. From these 50 example curves, we had to remove one SLICE curve

Preparation of the data

For the applied classification and regression algorithms (see later), the datasets had to be represented as feature vectors of fixed size.

Data mining

In this section, we present and motivate our selection of data mining techniques, and give a quantitative assessment of the data mining results. In general, inductive machine learning techniques are only one possible option for the data mining step in the knowledge discovery process. Other possibilities include clustering techniques and techniques for the discovery of frequently occurring patterns. The choice clearly depends on the problem at hand.

The given problem is to find similarities and

Classification

In this section, we present an example tree from the classification experiments and provide an interpretation of the model. We picked the best settings from our experiments, with normalization II, including the background features and parameter b. This setting achieved a mean error rate of 32.5% in 10 runs of 10-fold cross-validation. Fig. 4 shows a tree learned from all 49 examples using these settings.

Although the curve fitting was not too exact, we had a good fit in the central part of the

Using the discovered knowledge

From a medical perspective, the discovered knowledge enables an objective analysis of the pressure–volume relationship. At present, in the daily routine, physicians analyze pressure–volume curves only visually, if they are measured at all. In contrast to this approach, data mining and machine learning offer the opportunity to gain a more objective and general understanding of these measurement methods.

Furthermore, both classification and regression techniques from machine learning allow for

Related work

Inductive machine learning techniques have been applied to data from artificial ventilation before: Muller et al. [8], [9] describe the development of a knowledge-based alarm system for ventilatory therapy using techniques from inductive machine learning. Starting with a mathematical model, the authors generated data for “simulated patients”, and subsequently applied a machine learning algorithm to induce rules linking signal features from each simulated breath to events that occurred while the

Conclusion

To the best of our knowledge, this is the first application of inductive machine learning techniques to real, measured respiratory data from intensive care medicine. We compared different methods of measuring pressure–volume curves of artificially ventilated patients suffering from the ARDS. The goal was to find structural differences and similarities among the different methods. Our approach introduces an objective dimension along which the measurement methods can be analyzed: we induced

Acknowledgements

We would like to thank Drägerwerk AG for supporting the multi-center study, especially. E.-W. Schubert and T. Handzsuj. Special thanks also go to all our scientific collaborators in this multi-center study.

References (13)

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