Organization profile

Organisation profile

The department is committed to excellence in undergraduate and graduate training as well as in research and scholarship in pure and applied mathematics. Additionally, we serve the entire student population at the National Cheng Kung University by providing required courses in Mathematics. The Department population includes approximately 60 graduate students, over 240 undergraduate majors, and numerous students completing minors. Our faculty conducts active research in a broad range of areas, from algebra, analysis, and geometry to numerical analysis and scientific computing, operation research, probability and statistics. The department's faculty includes a University Distinguished Professor, and recipients of national awards. Over the 2 years, a large percentage of the faculty has been awarded grants and contracts from external funding agencies, with total awards averaging about NT$14.7 million per year. The commitment in both teaching and research is also recognized by the QS (Quacquarelli Symonds) World University Ranking. In 2012, 2013, the department is ranked in the top 51-100, and in 2014 the department is ranked in the top 101-150 in the QS World University Ranking by Subject-Mathematics. During the academic year we hold a weekly department colloquium and a number of research seminars. Also, we sponsor or organize several regular workshops, or conferences each year on topics including algebra, geometry, numerical computation, operation research, or partial differential equations. The department actively promotes mathematics to the broader community through a variety of activities, including organizing a series of courses and Math Camps activities for high school students and teachers.

Fingerprint The fingerprint is based on mining the text of the scientific documents related to the associated persons. Based on that an index of weighted terms is created, which defines the key subjects of research unit

Unique Continuation Mathematics
Near-ring Mathematics
Estimate Mathematics
Invariant Mathematics
Moduli Space Mathematics
Carleman Estimate Mathematics
Boltzmann Equation Mathematics
Genus Mathematics

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Projects 1995 2018

中德雙邊PPP合作計畫

Ke, W.

Project: Research projectResearch

反邊界值問題的一些相關研究

Kuan, R.

17-11-0118-07-31

Project: Research projectResearch

靜態時空的幾何

Wang, Y.

17-10-0118-07-31

Project: Research projectResearch

Research Output 1987 2018

An accelerated technique for solving one type of discrete-time algebraic Riccati equations

Lin, M. M. & Chiang, C. Y., 2018 Aug 15, In : Journal of Computational and Applied Mathematics. 338, p. 91-110 20 p.

Research output: Contribution to journalArticle

Positive Definite Solution
Algebraic Riccati Equation
Riccati equations
Discrete-time
H∞ Control
Weierstrass Point
Mean Field Equation
Hyperelliptic Curves
Pi
Genus

An iterative method for solving the stable subspace of a matrix pencil and its application

Lin, M. M. & Chiang, C. Y., 2018 Jul 3, In : Linear and Multilinear Algebra. 66, 7, p. 1279-1298 20 p.

Research output: Contribution to journalArticle

Matrix Pencil
Subspace
Iteration
Square root
Matrix Square Root