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Cheng Wu

Researcher at Tsinghua University

Publications -  201
Citations -  4704

Cheng Wu is an academic researcher from Tsinghua University. The author has contributed to research in topics: Job shop scheduling & Flow shop scheduling. The author has an hindex of 29, co-authored 196 publications receiving 3593 citations.

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Semi-Supervised and Unsupervised Extreme Learning Machines

TL;DR: It is shown in this paper that all the supervised, semi-supervised, and unsupervised ELMs can actually be put into a unified framework, which provides new perspectives for understanding the mechanism of random feature mapping, which is the key concept in ELM theory.
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Domain Invariant and Class Discriminative Feature Learning for Visual Domain Adaptation

TL;DR: A novel feature learning method for domain adaptation to construct both domain invariant and class discriminative representations, referred to as DICD, which reduces the domain difference by jointly matching the marginal and class-conditional distributions of both domains, and simultaneously maximizes the inter-class dispersion and minimizes the intra-class scatter.
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Carbon-efficient scheduling of flow shops by multi-objective optimization

TL;DR: Numerical computations show that the energy-saving module of the extended NEH-Insertion Procedure in MONEH and MMOIG significantly helps to improve the discovered front and the proposed algorithms perform more effectively than other tested high-performing meta-heurisitics in searching for non-dominated solutions.
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Parallel Machine Scheduling Under Time-of-Use Electricity Prices: New Models and Optimization Approaches

TL;DR: This paper studies the unrelated parallel machine scheduling problem under a TOU pricing scheme and reformulates the problem using Dantzig-Wolfe decomposition and proposes a column generation heuristic to solve it.
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Reduction method for concept lattices based on rough set theory and its application

TL;DR: This paper proposes two kinds of reduction methods for the reduction of the concept lattices based on rough set theory and presents the sufficient and necessary conditions for justifying whether an attribute and an object are dispensable or indispensable in the above concept lattice.