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An Algebraic Approach to Unital Quantities and their Measurement Cover

An Algebraic Approach to Unital Quantities and their Measurement

Measurement Science Review
Volume 16 (2016): Issue 3 (June 2016)
By:  and    
Open Access
|Jun 2016
References

References

  1. [1] Batitsky, V., Domotor, Z. (2007). When good theories make bad predictions., 157, 79–103.
    Open DOISearch in Google Scholar
  2. [2] de Boer, J. (1994/95). On the history of quantity calculus and the international system.31 (6), 405–429.
    Open DOISearch in Google Scholar
  3. [3] Domotor, Z. (2008). Structure and indeterminacy in dynamical systems. In. MIT Press, 171–193.
    Search in Google Scholar
  4. [4] Domotor, Z., Batitsky, V. (2010). An algebraic-analytic framework for measurement theory., 43 (9), 1142–1164.
    Open DOISearch in Google Scholar
  5. [5] Domotor, Z. (2012). Algebraic frameworks for measurement in the natural sciences., 12, 213–233.
    Open DOISearch in Google Scholar
  6. [6] Finkelstein, L. (2003). Widely, strongly, and weakly defined measurement., 34, 39–48.
    Open DOISearch in Google Scholar
  7. [7] Griesel, H. (1969). Algebra und Analysis der Größensysteme., 16 (1), 56–93 + 189–224.
    Search in Google Scholar
  8. [8] Hölder, O. (1901). Die Axiome der Quantität und die Lehre vom Mass., 53, 1–64.
    Search in Google Scholar
  9. [9] International Standards Organization. (1992).. ISO 31-0:1992.
    Search in Google Scholar
  10. [10] BIPM. (2006; updated in 2014)...
    Search in Google Scholar
  11. [11] International Organization for Standardization. (2011).. JCGM 102:2011.
    Search in Google Scholar
  12. [12] Ishikawa, S. (2006).. Tokyo, Japan: Keio University Press.
    Search in Google Scholar
  13. [13] Krantz, D.H., Luce, R.D., Suppes, P., Tverskym, A. (1971).. Academic Press.
    Search in Google Scholar
  14. [14] Luce, R.D., Suppes, P. (2002). Representational measurement theory. In, 3rd ed. Wiley, Vol. 4, 1–41.
    Search in Google Scholar
  15. [15] Suppes, P., Krantz, D.H., Luce, R.D., Tversky, A. (1989). Foundations of Measurement, Vol. 2. Academic Press.
    Search in Google Scholar
  16. [16] Suppes, P., Zinnes, J.L. (1963). Basic measurement theory. In. Wiley, Vol. 1, 1–76.
    Search in Google Scholar
  17. [17] Truesdell, C. (1977).. Academic Press.
    Search in Google Scholar
  18. [18] BIPM. (2012).. JCGM 200:2012.
    Search in Google Scholar
  19. [19] Widrow, B., Kollár, I. (2008).. Cambridge University Press.
    Open DOISearch in Google Scholar
DOI: https://doi.org/10.1515/msr-2016-0014 | Journal eISSN: 1335-8871
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Language: English
Page range: 103 - 126
Submitted on: Mar 6, 2016
Accepted on: May 26, 2016
Published on: Jun 11, 2016
Published by: Slovak Academy of Sciences, Institute of Measurement Science
In partnership with: Paradigm Publishing Services
Publication frequency: Volume open
Keywords:
Deterministic measurement,
measurement unit,
measurement uncertainty,
pointer quantity,
pointer state,
quantity calculus,
quantization,
state space,
unital quantity
Related subjects:
Engineering,
Electrical engineering,
Control engineering, metrology and testing

© 2016 Zoltan Domotor, Vadim Batitsky, published by Slovak Academy of Sciences, Institute of Measurement Science
This work is licensed under the Creative Commons Attribution-NonCommercial-NoDerivatives 3.0 License.

Volume 16 (2016): Issue 3 (June 2016)
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