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Dragan Banjevic

Researcher at University of Toronto

Publications -  73
Citations -  6874

Dragan Banjevic is an academic researcher from University of Toronto. The author has contributed to research in topics: Condition-based maintenance & Condition monitoring. The author has an hindex of 29, co-authored 73 publications receiving 6172 citations.

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Using principal components in a proportional hazards model with applications in condition-based maintenance

TL;DR: This paper proposes the application of a principal components proportional hazards regression model in condition-based maintenance (CBM) optimization and describes the main issues and problems in using the proposed methodology.
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Optimization Models for Critical Spare Parts Inventories — A Reliability Approach

TL;DR: Various approaches for the determination of the optimal stock size, when the stock is composed of non-repairable or repairable parts are presented, focused on spares for relatively expensive, highly reliable components, rather than on fast-moving spare parts.
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Workforce-constrained maintenance scheduling for military aircraft fleet: a case study

TL;DR: The proposed model is formulated as a mixed-integer mathematical programming model in which the network flow structure is used to simulate the flow of aircraft between missions, hanger and repair shop and its performance is verified and analyzed in terms of a number of test problems adopted from the real data.
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Condition-based spares ordering for critical components

TL;DR: In this article, the authors present a model directed to the determination of the ordering decision for a spare part when the component in operation is subject to a condition monitoring program, based on the remaining useful life (RUL) estimation obtained through the assessment of component age and condition indicators.
Journal Article

Optimal inspection of a complex system subject to periodic and opportunistic inspections and preventive replacements

TL;DR: This paper proposes two optimization models for the periodic inspection of a system with “hard-type” and “soft- type” components and develops a simulation algorithm to calculate these expected values for a complex model.