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universities in the sample) in computer science, USA holds the first rank, followed by UK, Canada, Denmark, Israel, Germany, etc. China-Taiwan holds the 16th rank, followed by Singapore (19th rank), South Korea (23rd rank), China (24th rank) and India (26th

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Scientometrics
Authors: Jun-Ying Fu, Xu Zhang, Yun-Hua Zhao, He-Feng Tong, Dar-Zen Chen, and Mu-Hsuan Huang

respectively. South Korea and Japan have similar numbers of publications, ~400 papers. Table 5 Distribution of top ten countries/regions by acupuncture publications over 3 decades

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; Hou et.al 2011 ; Altbach 2011 ). Several excellence programs have been created in Asia. In 1998 China approved a special funding program to build research universities as part of its “985 project”. The South Korean government supported the 1999 Brain

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(+) Data In order to empirically analyze what contributes to each research collaboration mode, we used 14 years worth of publication data from the Korean Institute of Machinery and Materials (KIMM), a Korean government mechanical research institute

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2006 ; Wang 2007 ; Asgari and Wong 2007 ). The newly industrialized economies (NIEs) like South Korea, Taiwan and Singapore and developing countries like China, Malaysia and Thailand had witnessed commitment of resources towards building science and

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Scientometrics
Authors: Jun-Ying Fu, Xu Zhang, Yun-Hua Zhao, Dar-Zen Chen, and Mu-Hsuan Huang

account for 55.18% in all the documents, followed by North America and Europe with 3,633 and 3,237 papers respectively. TCM is the major component and even the original source of Asian medicine like Japanese Kampo, Korean medicine, and Vietnam medicine. So

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5 (5.4) 508 12 (2.7) 23.7 South Korea 1953 4.0 1436 6

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investing to boost their research and development capabilities; for example, east Asian countries, such as, South Korea, Japan, China, Taiwan, and Singapore are examples of the economies that applied knowledge-based innovation strategies for research and

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Theorem for modules , J. Sichuan Norm. Univ. , 32 ( 2009 ), 269 – 272 (in Chinese). [3] Chang , G. W. , On the Principal Ideal Theorem , Bull. Korean Math. Soc

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. , On some type elements of zero-symmetric near-ring of polynomials , J. Korean Math. Soc. , 56 ( 1 ) ( 2019 ), 183 – 195 . [4] L am , T. Y. , A First Course

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