Guangping Zhuo 1,‡, Jacob D. Hostettler 2,†,‡, Patrick Gu 2,‡ and Xin Wang 2,* 1 Department of Computer Science, Taiyuan Normal University, Taiyuan 030619, Shanxi, China; [email protected] 2 Department of Electrical and Computer Engineering, Southern Illinois University, Edwardsville, IL 62026, USA; [email protected] (J.D.H.); [email protected] (P.G.) * Correspondence: [email protected]; Tel.: +1-61...

On August 22-23, 2013, agencies within the United States Department of Defense (DoD) and the Department of Health and Human Services (HHS) sponsored the Filovirus Medical Countermeasures (MCMs) Workshop as an extension of the activities of the Filovirus Animal Non-clinical Group (FANG). The FANG is a federally-recognized multi-Agency group established in 2011 to coordinate and facilitate U.S. g...

Tzong-Fu Kuo, Ming-Fang Lin, Yun-Ho Lin, Ying-Chun Lin, Rou-Jen Su, Hui-Wen Lin, Wing P. Chan I Graduate Institute of Veterinary Medicine, National Taiwan University, Taiwan, Republic of China. II Department of Radiology, Wan Fang Hospital, Taipei Medical University, Taiwan, Republic of China. III Department of Pathology, School of Medicine, Taipei Medical University, Taiwan, Republic of China....

In this paper, a new definition of bounded fuzzy linear orderhomomorphism on $I$-topological vector spaces is introduced. Thisdefinition differs from the definition of Fang [The continuity offuzzy linear order-homomorphism. J. Fuzzy Math. {bf5}textbf{(4)}(1997), 829--838]. We show that the ``boundedness"and `` boundedness on each layer" of fuzzy linear orderhomomorphisms do not imply each other...

The definition of $L$-fuzzy Q-convergence spaces is presented by Pang and Fang in 2011. However, Cartesian-closedness of the category of $L$-fuzzy Q-convergence spaces is not investigated. This paper focuses on Cartesian-closedness of the category of $L$-fuzzy Q-convergence spaces, and it is shown that  the category $L$-$mathbf{QFCS}$ of $L$-fuzzy Q-convergence spaces is Cartesian-closed.