Computer Engineering Ⅰ

Course Information

College Toyama College Year 2020
Course Title Computer Engineering Ⅰ
Course Code 0259 Course Category Specialized / Elective
Class Format Lecture Credits Academic Credit: 1
Department Department of Electronics and Computer Engineering Student Grade 5th
Term First Semester Classes per Week 1
Textbook and/or Teaching Materials
Instructor Furuyama Shoichi

Course Objectives

Understanding of numerical integral, ordinary differential equations, algorithms necessary for solving partial differential equations (c 3)
Acquisition of programming skills necessary for numerical calculation (d)
60 points or more are necessary to reach the evaluation criteria of JABEE

Rubric

Ideal Level of AchievementStandard Level of AchievementUnacceptable Level of Achievement)
Basics of InterpolationTotally understandings.UnderstandingNot understood
Theory of InterpolationStudents understand the theory with programming.Students understand the theoryStudents can't understand the theory.
Application of InterpolationStudents can discuss the result of interpolation theory with programming.

Assigned Department Objectives

MCCコア科目   See Hide
JABEE B3 See Hide
ディプロマポリシー 1 See Hide

Teaching Method

Outline:
In this subject, we learn about algorithms necessary for numerical calculation (c3) Moreover, numerical calculation by C language is used in a wide range of fields such as natural science, engineering, social science and others. Learn how to create programs (d).
Style:
Mathematical theory deepens understanding with emphasis on concrete calculation method.
The evaluation criteria of the reevaluation test conform to this test. Those whose unit credits have been confirmed in the re-certification test can receive a re-certification examination if desired by those who do not satisfy the 60-point evaluation whose evaluation is 60 points.
Notice:
Overall evaluation at final exam (70%), programming exercise and report (30%)

Course Plan

Theme Goals
1st Semester
1st Quarter
1st Interpolation Understandings for Lagrange method.
2nd Interpolation Understandings for Difference of Newton
3rd Interpolation Understandings for differential equations
4th Interpolation Understandings for Newton's forward propagation method
5th Interpolation Application of Interpolation method
6th Approximation curve Understandings spline method
7th Approximation curve Understandings of Least Square Method
8th Approximation curve Application for approximation curve
2nd Quarter
9th Chevyshev Interpolation Understandings of Cheveshev polynomial equation
10th Chevyshev Interpolation Approximation equation by Chevyshev polynomials
11th Chevyshev Interpolation Understandings of Chevyshev Interpolation
12th Chevyshev Interpolation Understandings for Legendre polynomials
13th Chevyshev Interpolation Application of Chevyshev Interpolation
14th exercises exercises whole term
15th final examination final examination
16th results for final examination returning the final examination

Evaluation Method and Weight (%)

ExaminationPresentationMutual Evaluations between studentsBehaviorPortfolioOtherTotal
Subtotal105300000135
Basic Ability700000070
Technical Ability3530000065
Interdisciplinary Ability0000000