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Saeid Bashash

Researcher at San Jose State University

Publications -  62
Citations -  2099

Saeid Bashash is an academic researcher from San Jose State University. The author has contributed to research in topics: Control theory & Hysteresis. The author has an hindex of 19, co-authored 60 publications receiving 1924 citations. Previous affiliations of Saeid Bashash include Western Digital & University of Michigan.

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Plug-in hybrid electric vehicle charge pattern optimization for energy cost and battery longevity

TL;DR: In this article, the authors examined the problem of optimizing the charge pattern of a plug-in hybrid electric vehicle (PHEV), defined as the timing and rate with which the PHEV obtains electricity from the power grid.
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Modeling and Control of Aggregate Air Conditioning Loads for Robust Renewable Power Management

TL;DR: This paper's main contribution to the literature is the development of the bilinear PDE model and a sliding mode controller for the real-time management of thermostatic air conditioning loads.
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Reduction of an Electrochemistry-Based Li-Ion Battery Model via Quasi-Linearization and Padé Approximation

TL;DR: In this paper, the authors examined an electrochemistry-based lithium-ion battery model developed by Doyle, Fuller, and Newman and made two main contributions to the literature: first, they adaptively solve the model's algebraic equations using quasi-linearization.
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Modeling and control insights into demand-side energy management through setpoint control of thermostatic loads

TL;DR: In this paper, a bilinear PDE model and a Lyapunov-stable controller for real-time management of thermostatic air conditioning loads is proposed, which is based on diffusion-based load modeling ideas.
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Robust Adaptive Control of Coupled Parallel Piezo-Flexural Nanopositioning Stages

TL;DR: In this paper, a Lyapunov-based control strategy is proposed for simultaneous multiple-axis tracking control of piezo-flexural stages, and a robust adaptive controller is derived with its stability guaranteed through the LyAPunov criterion, which is shown that a parallelogram type zone of attraction can be explicitly formed for the closed-loop system to which the error phase trajectory converges.