Experiment Plan as a Discreet System Equilibrium State

[1] N. A. Butler, “Optimal and Orthogonal Latin Hypercube Designs for Computer Experiements,” Biometrika, vol. 88, issue 3, pp. 847–857, 2001. https://doi.org/10.1093/biomet/88.3.84710.1093/biomet/88.3.847Search in Google Scholar

[2] J. Auzins and A. Janusevskis, Experiment of planning and analysis, Riga: RTU Press, 2007. ISBN 97-9984-32-157-8 (in Latvian).Search in Google Scholar

[3] R. J. Iman and M. J. Shortencarier, (1984). A FORTRAN77 Program and User’s Guide for Generation of Latin Hypercube and Random Samples for Use with Computer Models. NUREG/CR-3624, SAND83-2365. [Online]. Available: http://www.osti.gov/scitech/servlets/purl/7091452/Search in Google Scholar

[4] P. Audze and V. Eglājs, “New approach to the design of multifactor experiments,” Problems of Dynamics and Strengths, 35 ed. Riga: Zinatne Publishing House, 1977, pp. 104–107.Search in Google Scholar

[5] N. Kante and J. Lavendels, “Obtaining The Plan Of Experiments, On The Basis Of Modeling Of Interaction Of Charged Particles” in International Conference on “Theory and practice of simulation modeling and creation of simulators: the accumulation and processing of information, information models, information tools”, Penza, Russia, 2015, pp. 24–28. (in Russian). https://doi.org/10.18411/2016-031-00110.18411/2016-031-001Search in Google Scholar