Articles

  • Dec 2, 2024 | mdpi.com | Chunhui Zhang |Yu Wang |Mingxin Wang |Wenhao Li

    All articles published by MDPI are made immediately available worldwide under an open access license. No special permission is required to reuse all or part of the article published by MDPI, including figures and tables. For articles published under an open access Creative Common CC BY license, any part of the article may be reused without permission provided that the original article is clearly cited. For more information, please refer to https://www.mdpi.com/openaccess.

  • Nov 9, 2024 | dovepress.com | Tong Zhang |Han Wu |Chenling Qiu |Mingxin Wang

    Back to Journals » International Journal of Nanomedicine » Volume 19 Authors Zhang T, Wu H, Qiu C, Wang M, Wang H , Zhu S, Xu Y, Huang Q , Li S Received 9 November 2024 Accepted for publication 9 November 2024 Published 26 November 2024 Volume 2024:19 Pages 12653—12654 DOI https://doi.org/10.2147/IJN.S505627 Tong Zhang,1–3,* Han Wu,1,2,* Chenling Qiu,1,2 Mingxin Wang,1,2 Haiting Wang,1,2 Shunhua Zhu,1,4 Yinhai Xu,2 Qingli Huang,1,4 Shibao Li1,2 1Medical Technology School of Xuzhou...

  • Nov 1, 2024 | devblogs.microsoft.com | Mingxin Wang

    Since the recent announcement of the Proxy 3 library, we have received much positive feedback, and there have been numerous inquiries regarding the library’s actual performance. Although the “Proxy” library is designed to be fast, fulfilling one of our six core missions, it is not immediately clear how fast “Proxy” can be across different platforms and scenarios.

  • Sep 2, 2024 | devblogs.microsoft.com | Mingxin Wang

    September 2nd, 2024 We are thrilled to announce that Proxy 3, our latest and greatest solution for polymorphism in C++, is now feature complete! Since the library was initially open-sourced, we have heard much positive feedback and received many brilliant feature requests.

  • Apr 26, 2024 | springerprofessional.de | Mingxin Wang

    2024 | Buch This book focuses on the following three topics in the theory of boundary value problems of nonlinear second order elliptic partial differential equations and systems: (i) eigenvalue problem, (ii) upper and lower solutions method, (iii) topological degree method, and deals with the existence of solutions, more specifically non-constant positive solutions, as well as the uniqueness, stability and asymptotic behavior of such solutions.

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