Adaptive Learning Path Sequencing Based on Learning Styles within N-dimensional Spaces

被引:0
|
作者
Normann, Marc [1 ]
Haug, Jim [2 ]
Valencia, Yeimy [1 ]
Abke, Joerg [1 ]
Hagel, Georg [2 ]
机构
[1] Univ Appl Sci Aschaffenburg, Fac Engn, Aschaffenburg, Germany
[2] Kempten Univ Appl Sci, Fac Comp Sci, Kempten, Germany
关键词
Learning Path Sequencing; Adaptive Learning Path; Ant Colony; Genetic Algorithm; Adaptive Learning Environment; ANT COLONY OPTIMIZATION; INTELLIGENCE;
D O I
10.1145/3593663.3593676
中图分类号
TP31 [计算机软件];
学科分类号
081202 ; 0835 ;
摘要
Planning adaptive learning paths for students' progress throughout a course can be a challenging task, although it can be helpful for their learning progress. Within the HASKI-System, students should be able to get their own, personalized learning paths. In this paper, we present an approach towards the learning path sequencing problem. This idea is based on a novel proposal for arranging learning objects in a multi-dimensional space, bringing the relationship and similarities of these objects into a new relationship. We show, that we can use both, the Ant Colony Optimization Algorithm and the Genetic Algorithm with the idea of the Traveling-Salesman-Problem and get results, that are comparable with a proposed literature-based adaption mechanism. Nevertheless, the learning paths are all personalized based on the Felder & Silverman Learning Style Model and the hyperspace model will allow us later on to include more dimensions for other influencing factors.
引用
收藏
页码:56 / 64
页数:9
相关论文
共 50 条
  • [11] ANGULAR MOMENTUM IN N-DIMENSIONAL SPACES
    GALLUP, GA
    JOURNAL OF MOLECULAR SPECTROSCOPY, 1959, 3 (06) : 673 - 682
  • [12] Representing orientation in n-dimensional spaces
    Rieger, B
    van Vliet, LJ
    COMPUTER ANALYSIS OF IMAGES AND PATTERNS, PROCEEDINGS, 2003, 2756 : 17 - 24
  • [13] ON HYPERSURFACES IN CERTAIN N-DIMENSIONAL SPACES
    ONODERA, T
    TENSOR, 1968, 19 (01): : 55 - &
  • [14] ON THE EXISTENCE OF WEAKLY N-DIMENSIONAL SPACES
    VANMILL, J
    POL, R
    PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY, 1991, 113 (02) : 581 - 585
  • [15] On the dimension of almost n-dimensional spaces
    Levin, M
    Tymchatyn, ED
    PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY, 1999, 127 (09) : 2793 - 2795
  • [16] Note on Weakly n-Dimensional Spaces
    Jan van Mill
    Roman Pol
    Monatshefte für Mathematik, 2001, 132 : 25 - 33
  • [17] Note on weakly n-dimensional spaces
    van Mill, J
    Pol, R
    MONATSHEFTE FUR MATHEMATIK, 2001, 132 (01): : 25 - 33
  • [18] Symmetry of n-dimensional packing spaces
    Maleev, AV
    Lysov, AE
    Potekhin, KA
    CRYSTALLOGRAPHY REPORTS, 1998, 43 (05) : 721 - 727
  • [19] N-Dimensional Binary Vector Spaces
    Arai, Kenichi
    Okazaki, Hiroyuki
    FORMALIZED MATHEMATICS, 2013, 21 (02): : 75 - 81
  • [20] ALGORITHM FOR N-DIMENSIONAL ADAPTIVE QUADRATURE
    KAHANER, DK
    WELLS, MB
    SIAM REVIEW, 1976, 18 (04) : 811 - 811