Course Objectives
Understandings of numerical algorithm for equations and simultaneous equations(c3)
Understandings for programming technique of numerical method(d)
60 or more socore is required for JABEE certification
Rubric
| Ideal level | Standard level | Unacceptable level |
| Programming technique for numerical calculation | Student can solve numerical solution by reasonable method. | Student can get solution by computer programming. | Student cannot get solution by computer programming. |
| Theory and application of numerical calculation | Student can understand interpolation theory and achieve the code on computer in some programming language. | Student can calculate interpolation method. | Student cannot calculate interpolation method. |
Assigned Department Objectives
MCCコア科目
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JABEE B5
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ディプロマポリシー 1
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Teaching Method
Outline:
Learning objective (aim of class)
(Learning and educational goal) C1 (JABEE criteria (1) 1) c3, d
Computer numerical calculations are used in a wide range of natural sciences, engineering, social sciences and other fields. In this subject, students learn about various algorithms necessary for numerical calculation (c3). Also, learn how to create a numerical calculation program in C language (d).
Style:
Deepen your understanding by focusing on specific calculation methods.
Those who do not have a score of 60 can take the certification test upon request. Evaluation criteria for the certification test conform to this test. Those who earn credits in the Persuasion Test score 60 points.
Notice:
Comprehensive evaluation with average (70%) of mid-term exam and final exam, programming exercises and reports (30%).
Course Plan
|
|
|
Theme |
Goals |
| 2nd Semester |
| 3rd Quarter |
| 1st |
Solution of Equations |
Bisection Method
|
| 2nd |
Roots of Equation |
Newton Method
|
| 3rd |
Simultaneous Linear Equations |
Matrix expression for simultaneous linear equations
|
| 4th |
Simultaneous Linear Equations |
Upper triangular matrix for simultaneous linear equation
|
| 5th |
Simultaneous Linear Equations |
Gauss elimination for simultaneous linear equation
|
| 6th |
Simultaneous Linear Equations |
Gauss Jordan method and inverse matrix
|
| 7th |
Simultaneous Linear Equations |
Types of simultaneous linear equations
|
| 8th |
Simultaneous Linear Equations |
Application for Linear Programming (LP)
|
| 4th Quarter |
| 9th |
Mid term exam |
Roots of equation, simultaneous linear equation
|
| 10th |
Simultaneous Linear Equations |
LU decomposition method for simultaneous linear equation
|
| 11th |
Interpolation Method |
Lagrange interpolation
|
| 12th |
Interpolation Method |
divided differences
|
| 13th |
Interpolation Method |
Difference, and difference tabular
|
| 14th |
Interpolation Method |
Newton's forward interpolation
|
| 15th |
Final Exam |
Interpolation Method
|
| 16th |
Confirm |
feedback of final exam
|
Evaluation Method and Weight (%)
| 試験 | 発表 | 相互評価 | 態度 | ポートフォリオ | その他 | Total |
| Subtotal | 70 | 30 | 0 | 0 | 0 | 0 | 100 |
| Basic Abirity | 35 | 0 | 0 | 0 | 0 | 0 | 35 |
| Specific Abirity | 35 | 30 | 0 | 0 | 0 | 0 | 65 |