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Sanjoy Baruah

Researcher at Washington University in St. Louis

Publications -  296
Citations -  14909

Sanjoy Baruah is an academic researcher from Washington University in St. Louis. The author has contributed to research in topics: Scheduling (computing) & Earliest deadline first scheduling. The author has an hindex of 63, co-authored 296 publications receiving 14069 citations. Previous affiliations of Sanjoy Baruah include Florida State University & Université libre de Bruxelles.

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Mixed Criticality on Multicore/Manycore Platforms (Dagstuhl Seminar 15121)

TL;DR: This report provides an overview of the discussions, the program and the outcomes of the first Dagstuhl Seminar on Mixed Criticality on Multicore/Manycore Platforms, which brought together researchers working on challenges related to executing mixed criticality real-time applications on multicore and manycore architectures.
Proceedings ArticleDOI

A scheduling model inspired by control theory

TL;DR: Certain control computations may be modeled as periodic tasks with the correctness requirement that for each task, the fraction of jobs that complete execution by their respective deadlines be no smaller than a specified value.
Proceedings Article

Deadline-based scheduling of divisible real-time loads.

TL;DR: The disclosure teaches specific batch treating steps and apparatus for optimizing the rate of production of the microspheres, while at the same time minimizing degradation, rupture and cracking of the resulting carbon product.
Journal Article

The partitioned, static-priority scheduling of sporadic real-time tasks with constrained deadlines on multiprocessor platforms

TL;DR: In this paper, the authors consider the partitioned scheduling of sporadic, hard real-time tasks on a multiprocessor platform with static-priority scheduling policies, and quantitatively characterize the partitioning algorithm's worst-case performance in terms of resource augmentation.
Journal ArticleDOI

Limitations Concerning On-Line Scheduling Algorithms for Overloaded Real-Time Systems

TL;DR: It is proved that no on-line scheduling algorithm can guarantee a cumulative value greater than (√2—1) times the value obtainable by a clairvoyant scheduler, i.e., a performance guarantee limitation of 41.4%.