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James T. Allison

Researcher at University of Illinois at Urbana–Champaign

Publications -  119
Citations -  1807

James T. Allison is an academic researcher from University of Illinois at Urbana–Champaign. The author has contributed to research in topics: Multidisciplinary design optimization & Systems design. The author has an hindex of 19, co-authored 119 publications receiving 1467 citations. Previous affiliations of James T. Allison include New Mexico Institute of Mining and Technology & University of Michigan.

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Co-Design of an Active Suspension Using Simultaneous Dynamic Optimization

TL;DR: A new technique for combined physical system and control design (co-design) based on a simultaneous dynamic optimization approach known as direct transcription, which transforms infinitedimensional control design problems into finite dimensional nonlinear programming problems, is explored.
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Multidisciplinary design optimization of dynamic engineering systems

TL;DR: In this paper, the use of multidisciplinary design optimization for dynamic system design is reviewed, associated challenges are identified, related efforts such as optimal control are discussed, and a vision for fully integrated design approaches is presented.
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Optimal Partitioning and Coordination Decisions in Decomposition-Based Design Optimization

TL;DR: In this article, the authors present a formal approach to simultaneous partitioning and coordination strategy decisions that can provide insights on whether a decomposition-based method will be effective for a given problem.

Optimal Partitioning and Coordination Decisions in Decomposition-Based Design

TL;DR: A formal approach to simultaneous partitioning and coordination strategy decisions that can provide insights on whether a decomposition-based method will be effective for a given problem is presented.

On the Use of Analytical Target Cascading and Collaborative Optimization for Complex System Design

TL;DR: In this paper, the methods of analytical target cascading (ATC) and collaborative optimization (CO) are studied with respect to their intended use and applicability. But their mathematical formulations appear to be similar although they were developed with dierent motivations.