Volume 4, Issue 1, March 2019, Page: 13-17
Short Reviews of the Francisco Bulnes’s Mathematical Research Theory
Helen Thrift, Department of Physics, Edinburg University, Edinburg, United Kingdom
Michelle Musk, Department on Biographical Research, International Biographical Centre, Cambridge, United Kingdom
Received: Aug. 23, 2019;       Accepted: Sep. 5, 2019;       Published: Sep. 19, 2019
DOI: 10.11648/j.ijssam.20190401.12      View  103      Downloads  13
Abstract
In this short communication, we revised a mathematical theory on scientific research created by doctor Francisco Bulnes, to be applied in the modern research, which proves, and explains the unity that must exist in applied and theoretical research to obtain true results considering the necessary and sufficient contents in a scientific research. Also because of this theory is deduced a mathematical theory of engineering, that is to say, a mathematical theory of the imagery and creativity necessaries in engineering research. Banach spaces are created and used to develop the doctor Bulnes’s theory, which determines a methodology of scientific research based in mathematics, or at least whose rector axis are the mathematics. Here the difference of knowledge levels are showed in evident way, classifying the research in three levels, where the fundamental level is the creation of a good and consistent theory. After in second plane will come the application of this theory in the inductive or applied sciences level creating a sub-theory. Finally, in the level more applicative or technological, we will have the prototypes, which will derive in the technological products giving solution to society necessities. One principal result of this theory is that the engineering does technology on energy.
Keywords
Bulnes’s Research Theory, Knowledge Space, Optimal Prototype, Prototypes, Technologies, Theories, True Propositions Space, Sub-theories
To cite this article
Helen Thrift, Michelle Musk, Short Reviews of the Francisco Bulnes’s Mathematical Research Theory, International Journal of Systems Science and Applied Mathematics. Vol. 4, No. 1, 2019, pp. 13-17. doi: 10.11648/j.ijssam.20190401.12
Copyright
Copyright © 2019 Authors retain the copyright of this article.
This article is an open access article distributed under the Creative Commons Attribution License (http://creativecommons.org/licenses/by/4.0/) which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited.
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F. Bulnes, Y. Stropovsvky and V. Yermishkin, "Quasi-Relaxation Transforms, Meromorphic Curves and Hereditary Integrals of the Stress-Deformation Tensor to Metallic Specimens," Modern Mechanical Engineering, Vol. 2 No. 3, 2012, pp. 92-105. doi: 10.4236/mme.2012.23012.
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Record Publons: Metrics and Statistics as Reviewer of Dr. Francisco Bulnes, 2018.
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Bulnes, F. Stropovsvky, Y. and Rabinovich, I. (2017) Curvature Energy and Their Spectrum in the Spinor-Twistor Framework: Torsion as Indicium of Gravitational Waves. Journal of Modern Physics, 8, 1723-1736. doi: 10.4236/jmp.2017.810101.
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Bulnes, F. (2013) Mathematical Nanotechnology: Quantum Field Intentionality. Journal of Applied Mathematics and Physics, 1, 25-44. doi: 10.4236/jamp.2013.15005.
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Simon and M. Reed, “Mathematical methods for physics, Vol. I (functional analysis),” Academic Press. N. Y., 1972.
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Bulnes F., El Modelo de Competencias en la Investigación Moderna, EAE, 2018. ISBN: 978-620-2-13528-3.
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