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Technical Note

Identification of Optimal Number of Histogram Bars for Large Data Trends

Pages 221-227 | Published online: 10 Apr 2017

References

  • C. E. SHANNON, The Mathematical Theory of Communication, pp. 31–132, University of Illinois Press, Urbana and Chicago, Illinois (1963).
  • P. V. NOVITSKI and I. A. ZOGRAF, Otsenka Pogreshnostey Rezul’tatov Izmerenii [Estimation of Uncertainty from Measurement Results], 2nd ed., Energoatomizdat, Leningrad (1991).
  • U. A. ROZANOV, Teoria Veroiatnostey, Slutshayn’ie Process’i I Matematichskaya Statistika [Probabilistic Theory, Random Processes and Mathematical Statistics], 2nd ed., pp. 102–109, Nauka, Moskva (1989).
  • P. PETKOV, K. RASHKOV, and N. GEORGIEVA, “Development of Statistical Methodology for Analysis of Operational Data Trends Acquired During Reactor Operation in ‘Kozloduy’ NPP (Part I),” Proc. Technical Mtg. Deterministic Analysis of Operational Events in Nuclear Power Plants, Dubrovnic, Croatia, May 23–26, 2005, IAEA-TECDOC-1550, p. 75, International Atomic Energy Agency.
  • P. V. PETKOV, “Implementation of Uncertainty Analysis in Evaluation of Small Disturbances,” Trans. Am. Nucl. Soc., 94, 560 (2006); see also Proc. Int. Congress Advances in Nuclear Power Plants, Nice, France, May 13–18, 2007.

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