CANKIRI KARATEKIN UNIVERSITY Bologna Information System


  • Course Content
  • Week Topics Study Metarials
    1 Translation of points and axes in the plane R1-Chapter 5.1, 5.2
    2 Function of rotation in plane and rotation of axes R1-Chapter 5.3, 5.4
    3 Complex numbers and properties of complex numbers R2-Chapter 2.1
    4 Relationship of complex numbers with rotation in the plane R2-Chapter 2.1
    5 Discovery of quaternions and usage areas of them R2-Chapter 8.4
    6 Quaternions and basic operations on them R2-Chapter 8.1
    7 The inner product and norm in quaternions R2-Chapter 8.1
    8 Complex expression of quaternions, Polar representation of quaternions R2-Chapter 8.1
    9 De Moivre and Euler formula for quaternions R2-Chapter 8.1
    10 Real matrix representation of quaternions R2-Chapter 8.2
    11 Complex matrix representation of quaternions R2-Chapter 8.2
    12 De Moivre and Euler formula for the matrix corresponding to the quaternions R2-Chapter 8.2
    13 The relationship of quaternions with rotation in 3-dimensional space R3-Chapter 4
    14 Rotation matrix corresponding to the unit quaternion R3-Chapter 4
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