The Formation of Motivational Sphere for Learning Activity under Conditions of Change of One of Its Leading Components

This article discusses ways to implement a
differentiated approach to developing academic motivation for
mathematical studies which relies on defining the primary structural
characteristics of motivation. The following characteristics are
considered: features of realization of cognitive activity, meaningmaking
characteristics, level of generalization and consistency of
knowledge acquired by personal experience. The assessment of the
present level of individual student understanding of each component
of academic motivation is the basis for defining the relevant
educational strategy for its further development.





References:
[1] V. K. Vilyunas, Psychological mechanisms of human motivation.
Moscow, MSU: University Press, 1990.
[2] I. S. Yakimanskaya, Age and individual characteristics of creative
thinking of students, monograph. Moscow, M: Pedagogy, 1989.
[3] O. B. Episheva, V.I. Krupich, Teach students to learn mathematics.
Teacher's Book. Moscow, M: Education, 1990.
[4] I.A. Simnya, Educational psychology. Moscow, M: Logos, 2004.
[5] I. J. Kaplunovich, T. A. Petukhov Five substructures of mathematical
thinking: how to identify and use in teaching. Moscow, M: Math in
school. 1998.
[6] V. G. Leontiev, Psychological mechanisms of motivation of educational
activity. Novosibirsk, NSPI, 1987.
[7] A. K. Markova, T. Mathis, A. B. Orlov, Formation of learning
motivation. Moscow, M: Education, 1990.
[8] J. Piaget, The structure and mathematical operator structures of
thinking. Teaching Mathematics. Moscow, M: Uchpedgiz, 1960.
[9] M. A. Rodionov, Motivation in mathematical studies. From theoretical
thinking to practical realization, Germany, Saarbrücken: Palmarium
Academic Publishing.
[10] H. Hekhauzen, Motivation and action. M: Pedagogy, 1986
[11] D. Ziegler, Theories of Personality. St. Petersburg, Peter Press, 1997.
[12] C. Plumpton, Generalization and Structure Process of learning
mathematics Ed. By L. R. Chapman. Oxford. Pergamon Press, 1972,
pp.87–121.
[13] M. Rodionov, S. Velmisova, Development of the theme in the process of
geometrical problems solution Romai Educational Journal. Vol. 4
(2009), pp.13-18.
[14] R. R. Skemp, Schematic Learning, Process of learning mathematics Ed.
by L. R. Chapman. Oxford. Pergamon Press, 1972, pp.183–194.