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Chao Zhang

Researcher at Beihang University

Publications -  4347
Citations -  118320

Chao Zhang is an academic researcher from Beihang University. The author has contributed to research in topics: Medicine & Computer science. The author has an hindex of 127, co-authored 3119 publications receiving 84711 citations. Previous affiliations of Chao Zhang include West Virginia University & University of Oklahoma.

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PL-W18O49-TPZ Nanoparticles for Simultaneous Hypoxia-Activated Chemotherapy and Photothermal Therapy.

TL;DR: In vivo antitumor results have clearly shown that PL-W18O49-TPZ NPs could efficiently erase the solid tumor tissues by means of simultaneous hypoxia-activated chemotherapy and photothermal therapy.
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Recent progress in nanoscale metal-organic frameworks for drug release and cancer therapy.

TL;DR: This review highlights the recent progress of nanoscale MOFs as drug delivery vehicles for cancer theranostics and identifies areas of research that it believes will propel the translation and application of MOFs.
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Modified iron-carbon as heterogeneous electro-Fenton catalyst for organic pollutant degradation in near neutral pH condition: Characterization, degradation activity and stability

TL;DR: In this paper, a PTFE modified Fe-C was used as a good electro-Fenton catalyst to abate biorefractory pollutants in neutral pH condition, achieving a good activity for degradation of 2,4-DCP in near neutral pH conditions.
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Characterizations of cold-sprayed Nickel–Alumina composite coating with relatively large Nickel-coated Alumina powder

TL;DR: In this paper, a Ni-coated Al2O3 powder, which was produced through hydrothermal hydrogen reduction method, was employed aiming at increasing the volume fraction of ceramic particles in the deposited composite coating.
Proceedings Article

Generalization Bounds for Domain Adaptation

TL;DR: A new framework to study the generalization bound of the learning process for domain adaptation is provided, which uses the integral probability metric to measure the difference between two domains and develops the specific Hoeffding-type deviation inequality and symmetrization inequality for either kind of domain adaptation.