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Inductive process modeling is a machine learning task that deals with the problem of learning quantitative process models from time series data about the behavior of an observed dynamic system. Process models are models based on ordinary differential equations that add an explanatory layer to the equations. Namely, scientists and engineers use models to both predict and explain the behavior of an observed system. In many domains, models commonly refer to processes that govern system dynamics and entities altered by those processes. Ordinary differential equations, often used to cast models of dynamic systems, offer one way to represent these mechanisms and can be used to simulate and predict the system behavior, but fail to make the processes and entities explicit. In response, process models tie the explanatory information about processes and entities to the mathematical formulation, based on equations, that enables simulation.
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Bridewell, W., Langley, P., Todorovski, L., & Džeroski, S. (2008). Inductive process modeling. Machine Learning, 71(1), 1ā€“32.
Todorovski, L., Bridewell, W., Shiran, O., & Langley, P. (2005). Inducing hierarchical process models in dynamic domains. In M.M. Veloso & S. Kambhampati (Eds.), Proceedings of the twentieth national conference on artificial intelligence, Pittsburgh, PA, USA.
Todorovski, L., & Džeroski, S. (1997). Declarative bias in equation discovery. In D.H. Fisher (Ed.), Proceedings of the fourteenth international conference on machine learning, Nashville, TN, USA.
Todorovski, L., & Džeroski, S. (2007). Integrating domain knowledge in equation discovery. In S. Džeroski & L. Todorovski (Eds.), Computational discovery of scientific knowledge. LNCS (Vol. 4660). Berlin: Springer.
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Todorovski, L. (2011). Inductive Process Modeling. In: Sammut, C., Webb, G.I. (eds) Encyclopedia of Machine Learning. Springer, Boston, MA. https://doi.org/10.1007/978-0-387-30164-8_397
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