Naoki Fujita

Faculty of Advanced Science and Technology, Kumamoto University
e-mail: fnaoki ``at'' kumamoto-u.ac.jp

2024 Spring

• Vector Analysis
  Kumamoto University
  Thu. 5th

• Exercise of Mathematics A
  Kumamoto University
  Fri. 3rd

2023 Fall

• Introductory Mathematics for Social Science and the Humanities B
  Kumamoto University
  Thu. 5th

• Linear Algebra II
  Kumamoto University
  Fri. 1st

• Special Topics on Algebra A
  Kumamoto University

2023 Spring

• Vector Analysis
  Kumamoto University
  Thu. 5th

• Linear Algebra I
  Kumamoto University
  Fri. 1st

• Exercise of Mathematics A
  Kumamoto University
  Fri. 3rd

2022 Fall

• Linear Algebra II
  Kumamoto University
  Tue. 2nd

• Linear Algebra II
  Kumamoto University
  Fri. 1st

• Special Topics on Algebra A
  Kumamoto University

2022 Spring

• Linear Algebra I
  Kumamoto University
  Tue. 2nd

• Linear Algebra I
  Kumamoto University
  Fri. 1st

• Science and Technology in Society I
  Kumamoto University
  June 21
  Title: Introduction to Representation Theory

2019 Fall

• Introductory Mathematics for Economics 2
  Meiji Gakuin University
  Topics: Input-output analysis, Linear programming

• Mathematics 2/Introduction to Mathematics 2
  Meiji Gakuin University
  Topics: Euler's phi functions, RSA cryptosystem, Quadratic reciprocity

2019 Spring

• Introductory Mathematics for Economics 1
  Meiji Gakuin University
  Topics: Matrix theory, Systems of linear equations, Determinants

• Mathematics 1/Introduction to Mathematics 1
  Meiji Gakuin University
  Topics: Basic properties of integers, Positional numeral systems, Modular arithmetic

2018 Fall

• Introductory Mathematics for Economics 2
  Meiji Gakuin University
  Topics: Input-output analysis, Diagonalizations of matrices, Linear programming

• Mathematics 2/Introduction to Mathematics 2
  Meiji Gakuin University
  Topics: Modular arithmetic, Euler's phi functions, RSA cryptosystem

2018 Spring

• Introductory Mathematics for Economics 1
  Meiji Gakuin University
  Topics: Matrix theory, Systems of linear equations, Determinants

• Mathematics 1/Introduction to Mathematics 1
  Meiji Gakuin University
  Topics: Basic properties of integers, Fundamental theorem of arithmetic, Positional numeral systems