明尼蘇達(dá)大學(xué)雙城分?？茖W(xué)計(jì)算

The graduate degree program in scientific computation encompasses course work and research on the fundamental principles necessary to use intensive computation to support research in the physical, biological, and social sciences and engineering. There is a special emphasis on research issues, state-of-the-art methods, and the application of these methods to outstanding problems in science, engineering, and other fields that use scientific computation, numerical analysis and algorithm development, symbolic and logic analysis, high-performance computing tools, supercomputing and heterogeneous networks, and visualization.

1、 Nonlinear Finite Element Analysis

2、Analysis and Modeling of Aquatic Environments I

3、Analysis and Modeling of Aquatic Environments

4、Computational Environmental Fluid Dynamics

5、Computational Chemistry

6、Dynamics

7、Quantum Mechanics I

8、Quantum Mechanics II

9、Analysis of Numerical Algorithms

10、 Computational Aspects of Matrix Theory

11、 Computational Complexity

12、Advanced Algorithms and Data Structures

13、Computer Vision

14、Visualization

1、非線性有限元分析

2、分析與水環(huán)境建模1

3、分析與水環(huán)境建模2

4、計(jì)算環(huán)境流體力學(xué)

5、計(jì)算化學(xué)

6、 動(dòng)態(tài)

7、量子力學(xué)1

8、量子力學(xué)2

9、數(shù)值算法分析

10、矩陣?yán)碚摲矫嬗?jì)算

11、計(jì)算的復(fù)雜性

12、高級(jí)算法和數(shù)據(jù)結(jié)構(gòu)

13、計(jì)算機(jī)視覺

14、可視化