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- 工学院，物質理工学院，環境・社会理工学院共通科目
- Liberal arts and basic science courses
- First-Year Courses
- School of Science
- School of Engineering
- School of Materials and Chemical Technology
- School of Computing
- School of Life Science and Technology
-
School of Environment and Society
- Department of Architecture and Building Engineering
- Department of Civil and Environmental Engineering
- Department of Transdisciplinary Science and Engineering
- Department of Social and Human Sciences
- Department of Innovation Science
- Graduate major in Technology and Innovation Management
- Common courses
- Liberal arts and basic science courses
- Academic unit or major
- Basic science and technology courses
- Instructor(s)
- -
- Class Format
- Lecture
- Media-enhanced courses
- Day/Period(Room No.)
- Mon1-2(H101) Fri3-4(H101)
- Group
- Q(41～50)
- Course number
- LAS.M106
- Credits
- 2
- Academic year
- 2019
- Offered quarter
- 4Q
- Syllabus updated
- 2019/3/18
- Lecture notes updated
- 2020/3/3
- Language used
- Japanese
- Access Index
-
Lecture
Lecture 1 Vector space, subspace
2019.11.29(Fri.) 3-4Session
Lecture
Lecture 2 Linear dependence, linear independence
2019.12.2(Mon.) 1-2Session
Lecture
Lecture 3 Basis
2019.12.6(Fri.) 3-4Session
Lecture
Lecture 4 Dimension
2019.12.9(Mon.) 1-2Session
Lecture
Lecture 5 Linear Transformation
2019.12.13(Fri.) 3-4Session
Lecture
Lecture 6 Representation matrix of linear transformation
2019.12.16(Mon.) 1-2Session
Lecture
Lecture 7 Metric space (inner product), Cauchy-Schwarz inequality
2019.12.20(Fri.) 3-4Session
Lecture
Lecture 8 Mid-term exam
2019.12.23(Mon.) 1-2Session
Lecture
Lecture 9 Orthonormal basis, Gram-Schmidt process
2020.1.6(Mon.) 1-2Session
Lecture
Lecture 10 Orthogonal matrix, orthogonal transformation
2020.1.10(Fri.) 3-4Session
Lecture
Lecture 11 Eigenvalue, eigenvector
2020.1.20(Mon.) 1-2Session
Lecture
Lecture 12 Eigenspaces and Cayley-Hamilton theorem
2020.1.24(Fri.) 3-4Session
Lecture
Lecture 13 Diagonalizability of matrices
2020.1.27(Mon.) 1-2Session
Lecture
Lecture 14 Orthogonal diagonalizability of real symmetric matrices
2020.1.31(Fri.) 3-4Session
Lecture
Lecture 15 Advanced topics (Applications)
2020.2.3(Mon.) 1-2Session
Lecture
Lecture 16 Final exam
2020.2.7(Fri.) 3-4Session
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