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Lin Cheng

Researcher at Tsinghua University

Publications -  139
Citations -  2451

Lin Cheng is an academic researcher from Tsinghua University. The author has contributed to research in topics: Electric power system & Reliability (statistics). The author has an hindex of 25, co-authored 137 publications receiving 1912 citations.

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A Versatile Probability Distribution Model for Wind Power Forecast Errors and Its Application in Economic Dispatch

TL;DR: In this paper, a probability distribution model named "versatile distribution" is formulated and developed along with its properties and applications, which can well represent forecast errors for all forecast timescales and magnitudes.
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Mitigating Voltage Problem in Distribution System With Distributed Solar Generation Using Electric Vehicles

TL;DR: In this paper, the authors explore the capability of using vehicle-to-grid (V2G) electric vehicles (EVs) to join distribution system voltage management, and to collaborate with online load tap changing (OLTC) transformers, voltage regulators (VRs), or shunt capacitors.
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Distribution Locational Marginal Pricing for Optimal Electric Vehicle Charging Through Chance Constrained Mixed-Integer Programming

TL;DR: The case study results show that the DLMP method through chance constrained MIP can successfully alleviate the congestion in the distribution network due to the EV charging while keeping the failure probability of EV charging not meeting driving needs below the predefined confidence.
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Adaptive Time Delay Compensator (ATDC) Design for Wide-Area Power System Stabilizer

TL;DR: An adaptive time delay compensation method to deal with feedback signal delay problem in wide-area power system stabilizer and is validated on GZPG based on real-time digital simulations.
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Measurement and Modeling of Delays in Wide-Area Closed-Loop Control Systems

TL;DR: An estimation method for the closed-loop delay in actual WACS is proposed, in which the uplink and downlink communication delays are modeled as constants and the operational delay is modeled as a normal distribution.