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How large of a grant size is appropriate? Evidence from the National Natural Science Foundation of China.

open access: yesPLoS ONE, 2022
Under the current universal trend towards larger grant sizes in research funding systems, we focus on how large of a grant size is appropriate. We study the directional returns to scale (RTS) to assess whether current grant sizes are the most productive.
Peixin Duan
doaj   +2 more sources

Research Hotspot Prediction and Regular Evolutionary Pattern Identification Based on NSFC Grants Using NMF and Semantic Retrieval [PDF]

open access: goldIEEE Access, 2019
Analyzing the research hotspots and regular evolutionary patterns of R&D projects can help researchers find potential information. This paper considers the titles of the National Natural Science Foundation of China (NSFC) grants that have been awarded in the past 20 years as the research objects.
Jinli Wang   +4 more
openaire   +3 more sources

The dominance of big teams in China’s scientific output

open access: yesQuantitative Science Studies, 2021
Modern science is dominated by scientific productions from teams. A recent finding shows that teams of both large and small sizes are essential in research, prompting us to analyze the extent to which a country’s scientific work is carried out by big or ...
Linlin Liu   +4 more
doaj   +2 more sources

Integral representations of harmonic functions in half spaces☆☆The project supported by NSFC (Grant No.10371011) and by SRF for ROCS.SEM.

open access: closedBulletin des Sciences Mathématiques, 2007
AbstractIn this paper, using a modified Poisson kernel in an upper half-space, we prove that a harmonic function u(z) in a upper half space with its positive part u+(x)=max{u(x),0} satisfying a slowly growing condition can be represented by its integral in the boundary of the upper half space, the integral representation is unique up to the addition of
Guantie Deng
openaire   +2 more sources

Convergence to equilibria and blowup behavior of global strong solutions to the Stokes approximation equations for two-dimensional compressible flows with large data☆☆Partially supported by the National Natural Science Foundation of China under contracts 10471138, 10601059, and 10526039 (Tianyuan Jijin); NSFC–NSAF Grant No. 10676037; 973 project of China, Grant No. 2006CB805902; Zheng Ge Ru Funds, Grants from RGC of HKSAR CUHK4028/04P and CUHK4299/02P.

open access: closedJournal de Mathématiques Pures et Appliquées, 2006
AbstractThis paper concerns the large time behavior of strong and classical solutions to the two-dimensional Stokes approximation equations for the compressible flows. We consider the unique global strong solution or classical solution to the two-dimensional Stokes approximation equations for the compressible flows with large external potential force ...
Huang, Feimin, Li, Jing, Xin, Zhouping
openaire   +2 more sources

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