Dificultades del alumnado en Económicas y Empresariales al enfrentarse al Cálculo Integral
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Universidad Pablo de Olavide
info
ISSN: 2171-892X
Argitalpen urtea: 2017
Zenbakia: 25
Mota: Artikulua
Beste argitalpen batzuk: Anales de ASEPUMA
Laburpena
Integral Calculus is a basic tool for the study of economical phenomena from a dynamic viewpoint. In this sense, skills related to the integration of elementary functions must be considered key when solving and working with macro- or micro-economic problems among other questions. This paper analyzes the drawbacks and lacks which we have observed in our students when studying Mathematics courses in a Faculty of Economics
Erreferentzia bibliografikoak
- Achdou, Y; Buera F.J.; Lasry J.-M.; Lions, P.-L. y Moll, B. (2014). “Partial differential equation models in macroeconomics”. Phil. Trans. R. Soc. A372: 20130397 (19pp.).
- Beissner, P. (2013). “Microeconomic Theory of Financial Markets under Volatility Uncertainty”. Ph.D. Thesis, Bielefeld University, Alemania.
- Fedriani, E.M. y Tenorio, A.F. (2010). “Matemáticas del más allá: el infinito”. Unión: Revista Iberoamericana de Educación Matemática, 21, pp. 37-58.
- LLorens, J.L. y Santoja, F.J. (1997). “Una interpretación de las dificultades en el aprendizaje de concepto de integral”. Divulgaciones Matemáticas, 5 (½), pp. 61-76.
- Mandler, G. (1989). “Affect and learning: Cases and consequences of emotional interactions” En D.B. McLeod & V.M. Adams (eds.). Affect and mathematical problem solving: A new perspective. New York: Springer-Verlang, pp. 3-19.
- Marques, J. (2014). “An Application of Ordinary Differential Equations in Economics: Modeling Consumer’s Preferences Using Marginal Rates of Substitution”. En N.E. Mastorakis, F. Mainardi & M. Milanova (eds.). Mathematical Methods in Science and Mechanics. Mathematics and Computers in Science and Engineering Series 33. Lisboa: WSEAS Press.
- Mulhern, G. (1989). “Between the ears: Making inferences about internal process”. En B. Greer & G. Mulhern (eds.). New Directions in Matehmatics Education. Londres: Routledge.
- Orton, A. (1983). “Students’ understanding of integration”. Educational Studies in Mathematics”, 14(1), pp. 1-18.
- Sentilles, D. (2011). A bridge to Advanced Mathematics. Mineola, New York:Dover Publications.
- Thompson, P.W. y Silverman, J. (2008). “The concept of accumulation in Calculus”. In M.P. Carlso & C. Ramussen (eds.). Making the connection: Research and teaching in undergraduate mathematics. Washington D.C.: Mathematical Association of America, pp. 43-52.
- Tsirlin, A.M. y Amelkin, S.A. (2010). “Mathematical models and equilibrium in irreversible Microeconomics”. Interdisciplinary Description of Complex Systems, 8(1), pp. 13-23.
- Turégano, P. (1994). “Los conceptos en torno a la medida y el aprendizaje del Cálculo infinitesimal”. Tesis Doctoral, Universidad de Valencia, España.
- Turégano, P. (1997). “El aprendizaje del concepto de integral”. Revista SUMA, 26, pp. 39-52.