Graduate School of Science and Engineering Science of Environment and Mathematical Modeling
- Course Outline
- Earth and Space Materials Science
- Geo-environmental Science Laboratory
- Wild Life Preservation Laboratory
- Environmental and Sanitary Engineering
- New Energy System Laboratory
- Environmental Systems Engineering Laboratory
- Regional Environment Laboratory
- Geometry Laboratory
- Probability Theory Laboratory
- Statistical Finance Laboratory
- Computational Mathematics Laboratory
- Laboratory of Mathematics for Information
- Discrete Mathematics Laboratory
- Algebraic Geometry
- Analysis Laboratory
- Ecosystem Management Laboratory
Computational Mathematics Laboratory
Study the new world opened by computational mathematics
Staff
YOSHIKAWA Hitoshi
[Professor]
| Acceptable course | |
|---|---|
| Master's degree course | ✓ |
| Doctoral degree course | |
Telephone : +81-774-65-6689
hiyoshik@mail.doshisha.ac.jp
Office : HS-209
Database of Researchers
TANAKA Seiya
[Assistant Professor]
| Acceptable course | |
|---|---|
| Master's degree course | |
| Doctoral degree course | |
Telephone : +81-774-65-6666
stanaka@mail.doshisha.ac.jp
Office : SC-606
Database of Researchers
Research Topics
- Numerical analysis
- Applied mechanics
Research Contents
Numerical simulation
is a powerful tool for solving various problems in science and engineering.
Furthermore, computational mechanics, which aims to elucidate mechanical
phenomena related to engineering, is a powerful method alongside theoretical
and experimental mechanics. Our laboratory is developing boundary integral
equation methods, which are particularly advantageous for the analysis of wave
and fracture phenomena. We are also conducting applied research using numerical
computation approaches to elucidate various wave phenomena.
Our research topics include acoustic field analysis for road traffic noise reduction, acoustic analysis in virtual space, acoustic analysis using ultrasound, and elastic wave analysis for the nondestructive evaluation of metallic and composite materials. These problems are large-scale problems with many unknowns to be determined. Developing numerical analysis methods for large-scale problems and applying numerically stable analysis methods are key to our research.
Keywords
- Acoustic analysis
- Elastodynamics
- Inverse problem