Mathematical Software and Free Documents XXV

Venue

Day

  • September 10, 2017, 13:00–17:00

Organizers

  • NORO, Masayuki (Rikkyo University)
  • TAKAYAMA, Nobuki (Kobe University)
  • HAMADA, Tatsuyoshi (Nihon University / OCAMI)
  • YOKOYAMA, Shun-ichi (Kyushu University)

Support

  • MSJ Committee for Network Administration

Speakers

  • FUJIMORI Shoichi (Okayama University)
  • FUJIMOTO Mitsushi (Fukuoka University of Education)
  • OHKOSHI Takamichi (KYORITSU SHUPPAN CO., LTD.)

Program

  • 13:00-13:50 “Differential geometry of surfaces with Mathematica”, FUJIMORI Shoichi (Okayama University)
  • 14:10-15:00 “Editor’s Life — From the viewpoint of the commercial publication”, OHKOSHI Takamichi (KYORITSU SHUPPAN CO., LTD.)
  • 15:20-16:10 “Solving permutation puzzles by computer and the minimum number problem”, FUJIMOTO Mitsushi (Fukuoka University of Education)

Abstracts

  • 13:00-13:50 “Differential geometry of surfaces with Mathematica”, FUJIMORI Shoichi (Okayama University)
    • In this talk I introduce how Mathematica aids a research or an education on differential geometry of curves and surfaces.
  • 14:10-15:00 “Editor’s Life — From the viewpoint of the commercial publication”, OHKOSHI Takamichi (KYORITSU SHUPPAN CO., LTD.)
    • The “editor” is the well-known job, especially in commercial publication. However, I think the editor’s work may be little known. And, the meaning of “editor” changes variously depending on the type and the field of the book. In this talk, I’ll tell you what kind of work is done and what kind of thing is considered by editors, and the relationship between math softwares and editors.
  • 15:20-16:10 “Solving permutation puzzles by computer and the minimum number problem”, FUJIMOTO Mitsushi (Fukuoka University of Education)
    • In my talk, I will explain some techniques for solving permutation puzzles such as the Rubik’s cube and the fifteen puzzle by computer. And I introduce my apps for the Rubik’s cube and the mn-1 puzzle. Furthermore, I’d like to report computation results for God’s number of the mn-1 puzzle.