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THE IMPORTANCE OF LIMIT SOLUTIONS & TEMPORAL AND SPATIAL SCALES IN THE TEACHING OF TRANSPORT PHENOMENA

THE IMPORTANCE OF LIMIT SOLUTIONS & TEMPORAL AND SPATIAL SCALES IN THE TEACHING OF TRANSPORT PHENOMENA



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S. L. BERTOLI, “THE IMPORTANCE OF LIMIT SOLUTIONS & TEMPORAL AND SPATIAL SCALES IN THE TEACHING OF TRANSPORT PHENOMENA”, Rev. Ing. Mat. Cienc. Inf, vol. 3, no. 6, Jul. 2016, Accessed: Nov. 13, 2024. [Online]. Available: https://ojs.urepublicana.edu.co/index.php/ingenieria/article/view/318

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SÁVIO LEANDRO BERTOLI
    JUSCELINO DE ALMEIDA JÚNIOR
      JULIANO DE ALMEIDA
        ALINE CRISTINA LOVATEL
          JACKSON ELEOTERIO
            SIMONE LEAL SCHWERTL
              PAULO ROBERTO BRANDT

                SÁVIO LEANDRO BERTOLI,

                Professor of Regional University of Blumenau. Department of Chemical Engineering. Experience in the field of Mathematical Physics with emphasis on Heat Transfer, Thermal Processes and Thermodynamic, specifically in the following topics: Heat Transfer in multi-particulate systems, Analytical Solutions in Transport Phenomena, Flows in Stokes regime, Advanced Oxidation Processes.

                 

                 


                JUSCELINO DE ALMEIDA JÚNIOR,

                Researcher and master degree in Chemical Engineering at the Regional University of Blumenau. Experience in Analytical Solutions and Semi-Analytical Solutions in Transport Phenomena.


                JULIANO DE ALMEIDA,

                Currently enrolled in the master degree program in Chemical Engineering at the Regional University of Blumenau.


                ALINE CRISTINA LOVATEL,

                Researcher and graduated in Chemical Engineering from the Regional University of Blumenau.


                JACKSON ELEOTERIO,

                Professor of the Regional University of Blumenau. Department of Forestry Engineering. Experience in the area of Wood Science and Technology with emphasis in Wood-Water relationship.


                SIMONE LEAL SCHWERTL,

                Professor of the University Foundation of Blumenau. Departament of Mathematics. Experience in Differential and Integral Calculus, Numerical Calculus, Algebra and Geometry.


                PAULO ROBERTO BRANDT,

                Professor of the Regional University of Blumenau. Department of Eletrical Engineering. Experience in Electrical Engineering with emphasis in Electronics and Microelectronics, mainly in the following areas: telecommunications, broadcasting, alternative energy, energy co-generation, power generation, energy and electromagnetism.


                In the engineering courses the field of Transport Phenomena is of significant importance and it is in several disciplines relating to Fluid Mechanics, Heat and Mass Transfer. In these disciplines, problems involving these phenomena are mathematically formulated and analytical solutions are obtained whenever possible. The aim of this paper is to emphasize the possibility of extending aspects of the teaching-learning in this area by a method based on time scales and limit solutions. Thus, aspects relative to the phenomenology naturally arise during the definition of the scales and / or by determining the limit solutions. Aspects concerning the phenomenology of the limit problems are easily incorporated into the proposed development, which contributes significantly to the understanding of physics inherent in the mathematical modeling of each limiting case studied. Finally the study aims to disseminate the use of the limit solutions and of the time scales in the general fields of engineering.

                 

                DOI:

                http://dx.doi.org/10.21017/rimci.2016.v3.n6.a10


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                1. M. Potter ,"Fluid Mechanics", Prentice Hall, EUA. 2002.
                2. S. L. Bertoli, "Exact solutions for Transient Spherical Objects Movement Infinite Newtonian fluid in Stokes regime". Thesis doctorate, UFSC, Federal University of Santa Catarina, Florianópolis, SC. 2003.
                3. S. L. Bertoli; J. A. B.Valle; A. G. Gerent; J. de Almeida, "Heat Transfer at Pneumatic Particle Transport Limit solutions" Powder Technology (Print), v. 232, p. 64-77. 2012.
                4. J. R. Eleotério; J. A. B. Valle; S. L. Bertoli; S. L. Schwertl; J. de Almeida, "Limit solutions in Engineering Education". COBENGE 2011, 2011, Blumenau - SC. Annals of XXXIX Brazilian Congress on Engineering Education - COBENGE 2011.
                5. E. Marín, "Characteristic dimensions for heat transfer". Latin American Journal of Physics Education, Vol. 4, No. 1, Jan. 2010.
                6. W. Krantz, "Scaling Analysis as a Pedagogical Tool in Teaching Transport and Reaction Processes". American Society for Engineering Education, 2007.
                7. A. F. Padilha, "Engineering Materials", Hemus. 1997.
                8. V. S. Arpaci, "Conduction Heat Transfer", Pearson Custom Pub, New York, p. 53. 1991
                9. J. Crank, "The Mathematics of Diffusion", 2nd ed., Oxford Science Publications, EUA, p. 60. 1975a.
                10. H. S. Carslaw; J. Jaeger, "Conduction of Heat in Solids", 2nd ed.,Oxford Science Publications, EUA, p. 122. 1959a.
                11. J. Crank, "The Mathematics of Diffusion", 2nd ed., Oxford Science Publications, EUA, p. 47. 1975b.
                12. H. S. Carslaw; J. Jaeger, "Conduction of Heat in Solids", 2nd ed.,Oxford Science Publications, EUA, p. 100. 1959b.
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