Qualitative similarity measures - The case of two-dimensional outlines

被引:13
|
作者
Gottfried, Bjoern [1 ]
机构
[1] Univ Bremen, Ctr CompTechnol, D-28334 Bremen, Germany
关键词
qualitative representations; qualitative similarity measures;
D O I
10.1016/j.cviu.2007.05.002
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
In this paper qualitative similarity measures are introduced. Depending on the underlying representation such similarity measures are based on specific qualitative distinctions which are frequently motivated by perceptual clear distinctions. Here, we discuss one such representation and show how it applies to different domains. In particular, qualitative methods are useful as soon as specific qualitative features can be defined for the purpose of characterising specific objects. Accordingly, we set two examples, namely for a domain of historical objects and for the geographic domain. Afterwards, however, we also demonstrate that our qualitative representation performs quite well when applied to a well-known test data set, without specifying any specific features. Instead, frequencies of qualitative relations are taken into account. The results indicate that qualitative measures not only relate to distinctions which can be easily comprehended by vision but that they are especially efficient in terms of runtime complexity, both issues being of particular importance in the case of image databases. (C) 2007 Elsevier Inc. All rights reserved.
引用
收藏
页码:117 / 133
页数:17
相关论文
共 50 条
  • [31] PATH INTEGRAL MEASURES FOR TWO-DIMENSIONAL FERMION THEORIES
    RUBIN, MA
    JOURNAL OF PHYSICS A-MATHEMATICAL AND GENERAL, 1986, 19 (11): : 2105 - 2114
  • [32] Mixing measures for a two-dimensional chaotic Stokes flow
    M.D. Finn
    S.M. Cox
    H.M. Byrne
    Journal of Engineering Mathematics, 2004, 48 : 129 - 155
  • [33] SIMILARITY SOLUTIONS FOR TWO-DIMENSIONAL STEADY LAMINAR GRAVITY CURRENTS
    BRIGHTON, PWM
    JOURNAL OF FLUID MECHANICS, 1988, 192 : 75 - 96
  • [34] REGULAR DIRICHLET DIVISIONS FOR TWO-DIMENSIONAL SIMILARITY SYMMETRY GROUPS
    ZAMORZAEVA, EA
    DOKLADY AKADEMII NAUK SSSR, 1981, 260 (02): : 343 - 345
  • [35] SIMILARITY SOLUTIONS FOR THE TWO-DIMENSIONAL NONSTATIONARY IDEAL MHD EQUATIONS
    FUCHS, JC
    RICHTER, EW
    JOURNAL OF PHYSICS A-MATHEMATICAL AND GENERAL, 1987, 20 (11): : 3135 - 3157
  • [36] Classification of proteins based on similarity of two-dimensional protein maps
    Albrecht, Birgit
    Grant, Guy H.
    Sisu, Cristina
    Richards, W. Graham
    BIOPHYSICAL CHEMISTRY, 2008, 138 (1-2) : 11 - 22
  • [37] COHERENT STRUCTURES IN THE SIMILARITY REGION OF TWO-DIMENSIONAL TURBULENT JETS
    OLER, JW
    GOLDSCHMIDT, VW
    JOURNAL OF FLUIDS ENGINEERING-TRANSACTIONS OF THE ASME, 1984, 106 (02): : 187 - 192
  • [38] Criterions of ν-similarity for the two-dimensional birth-death processes
    Filipowicz-Chomko, Marzena
    Girejko, Ewa
    Poskrobko, Anna
    2017 22ND INTERNATIONAL CONFERENCE ON METHODS AND MODELS IN AUTOMATION AND ROBOTICS (MMAR), 2017, : 212 - 217
  • [39] Qualitative Theory of Two-Dimensional Polynomial Dynamical Systems
    Shestopalov, Yury
    Shakhverdiev, Azizaga
    SYMMETRY-BASEL, 2021, 13 (10):
  • [40] Evolution of decaying two-dimensional turbulence and self-similarity
    Herring, JR
    Kimura, Y
    Chasnov, J
    FUNDAMENTAL PROBLEMATIC ISSUES IN TURBULENCE, 1999, : 175 - 183