Course title
F00450003
Graduation Thesis 1

MATSUDA Haruhide
Course description
In Graduation Thesis 1, along with Graduation Thesis 2, students work on a project assigned by their professor based on the basic knowledge acquired by the second year.
Students develop the active problem-solving skills necessary for graduation theses 3 and 4 in the fourth year.
Students are expected not only to tackle the assigned problems but also to independently find themes to tackle among social problems and technological trends through literature surveys and discussions in the laboratory.
Students are also required to write reports and present their research in preparation for writing their graduation theses and presenting their research.
Depending on the research theme, a portion of the research may be conducted overseas.
Purpose of class
Students will conduct research as the culmination in their university, summarize their findings, and acquire the skills to give oral presentations and respond to questions about their findings.
Goals and objectives
  1. Students are able to independently identify important issues and enhance their own inquisitiveness.
  2. Students are able to develop plans to solve problems, modify their plans as appropriate according to their progress, and achieve their goals.
  3. Students are able to write persuasive reports, give convincing oral presentations, and discuss engineering perspectives.
Relationship between 'Goals and Objectives' and 'Course Outcomes'

Assignments (reports and presentation) Total.
1. 40% 40%
2. 30% 30%
3. 30% 30%
Total. 100% -
Evaluation method and criteria
-Grade is judged by the contents of presentations and reports (50%), by the depth of understanding through the discussions and Q&A (50%). Some faculty members may use another evaluation method and criteria.
-Passing standard is over 60%.
-The minimum score of 60% can be obtained if the student has reached the level to be able to solve 60% of the projects assigned by the lecturer.
Language
Japanese(English accepted)
Research Guidance
離散数学研究室
Research Content
松田晴英担当:離散数学,特に,グラフ理論,離散幾何,グラフネットワーク
グラフ理論という、いくつかの点とそれらを結ぶ辺からなる図形の構造を研究しています。たとえば、路線図において、駅を『点』、経路を『辺』とみなすと、グラフとよばれる図形は路線図の抽象化です。これはさまざまな数理科学や工学の問題に応用され、コンピュータサイエンスにおける基礎理論のひとつでもあります。また、いかに効率よくモノを詰め込むかという問題を扱ったり、数学の教材開発をしています。
Feedback on exams, assignments, etc.
ways of feedback specific contents about "Other"
授業内と授業外でフィードバックを行います。
Textbooks and reference materials
Each faculty member will indicate them.
Prerequisites
Each faculty member will indicate them.
Office hours and How to contact professors for questions
  • depends on each supervisor
Regionally-oriented
Non-regionally-oriented course
Development of social and professional independence
  • Course that cultivates an ability for utilizing knowledge
  • Course that cultivates a basic interpersonal skills
  • Course that cultivates a basic self-management skills
  • Course that cultivates a basic problem-solving skills
Active-learning course
Most classes are interactive
Course by professor with work experience
Work experience Work experience and relevance to the course content if applicable
N/A 該当しない
Education related SDGs:the Sustainable Development Goals
  • 4.QUALITY EDUCATION
  • 9.INDUSTRY, INNOVATION AND INFRASTRUCTURE
Last modified : Fri Jun 28 14:40:58 JST 2024