Eurasia Journal of Mathematics, Science and Technology Education

• Aharony, A., Gefen, Y., Kapitulnik, A., & Murat, M. (1985). Fractal Eigen dimensionalities for percolation cluster. Phis. Rev, B31, 4721-4722. https://doi.org/10.1103/PhysRevB.31.4721.
• Avnir, D., & Pfeifer, P. (1983). Fractal dimension in chemistry. An intensive characteristic of surface irregularity. Nouv. J. Chim, 7, 71-72.
• Avnir, D., Farin, D., & Pfeifer, P. (1984). Molecular fractal surfaces. Nature, 308, 261-263. https://doi.org/10.1038/308261a0.
• Barnsley, M. (1988). Fractal Everywhere. Boston: Academic Press.
• Benzi, R., Paladin, G., Parisi, G., & Vulpani, A. (1984). On the multifractal nature of fully developed turbulence and chaotic systems. J. Phys, A17, 3521-3531. https://doi.org/10.1088/0305-4470/17/18/021.
• Bozhokin, S. V., & Parshin, D. A. (2001). Fractals and multifractals: Training guide. Moscow-Izhevsk: Scientific publishing center “Reguliarnaia i khaoticheskaia dinamika”.
• Chelpanov, G. I. (1994). Study guide of logics. Moscow: Publishing group “Progress”.
• Einstein, А. (1935). The basics of relativity theory. Moscow: The united scientific technical publisher of NKTP of the USSR. The main editorial of basic technical literature and nomography.
• Falconer, K. J. (1990). Fractal Geometry: Mathematical Foundations and Applications. New York: John Wiley.
• Feder, J. (1988). Fractals –Plenum press. New York and London. Moscow: Mir. https://doi.org/10.1007/978-1-4899-2124-6.
• Gapontseva, M. G. (2002). Integrative approach in the content of continuous naturalistic education (PhD Thesis). Ekaterinburg.
• Gapontseva, M. G., Fedorov, V. A., & Gapontsev, V. L. (2009). Concepts of fractal geometry as a language of pedagogical objects and a theory of scientific knowledge. The Education and science journal, 2(59), 3-22.
• Gapontseva, M. G., Fedorov, V. A., & Gapontsev, V. L. (2009). Concepts of fractal geometry as a language of pedagogical objects and a theory of scientific knowledge. The Education and science journal, 4(61), 6-22.
• Gapontseva, M. G., Fedorov, V. A., & Gapontsev, V. L. (2010). Evolution of the educational con-tent structure. Ekaterinburg: Russian State Vocational Pedagogical University publisher.
• Gimaliev, V. G., Prokopev, A. I., Makarova, E. V., Abdulkhakova, K. R., Kozin, M. N., & Fazylzyanova, G. I. (2018). Personality features and values orientations of university students with manipulative behavior. Espacios, 39(20), 14.
• Isaeva, V. V., Karetin, J. A., Chernyshev, A. V., & Shkuratov, D. J. (2004). Fractals and chaos in the biological morphogenesis. Vladivostok: Prosvet.
• Kofman, А. (1982). Introduction into a theory of fuzzy sets. Moscow: Radio I cviaz.
• Kubrushko, P. F. (2001). Content of vocational pedagogic education. Moscow: Vysshaia shkola.
• Lednev, V. S. (1969). About polytechnic education. Moscow: Sovetskaia Pedagogika.
• Lednev, V. S. (1971). Classification of sciences. Moscow: Vysshaia shkola.
• Lednev, V. S. (1973). Some actual questions of subject structure of the content of basic secondary education. Sovetskaia Pedagogika, 3, 144-156.
• Lednev, V. S. (1980). Contents of secondary general education: problems of structure. Moscow: Sovetskaia Pedagogika.
• Lednev, V. S. (1988). Continuous education: structure and content. Moscow: Sovetskaia Pedagogika.
• Lednev, V. S. (1989). Content of education. Moscow: Vysshaia shkola.
• Lednev, V. S. (1991a). Content of education: essence, structure, perspectives. 2nd edition, re-worked. Moscow: Vysshaia shkola.
• Lednev, V. S. (1991b). Structure of pedagogical science. Moscow: Sovetskaia Pedagogika.
• Lednev, V. S., & Kubrushko, P. F. (2001). Industrial training. Training and practical guide. Moscow: Moscow state printing university publisher.
• Lednev, V. S., Kuznetsov, А. А., & Sova, А. I. (1977). Structure and content of basic technical knowledge while studying the ground of production. Moscow: Academia.
• Lednev, V. S., Ryzhakov, M. V., & Shishov, S. E. (1994). Conception of federal components of the educational standard of basic, compulsory and secondary (complete) general education. Moscow: AST.
• Mandelbrot, B. B. (1967). How long is the coast of Britain? Statistical self-similarity and fractal dimension. Sciense, 155, 636-638. https://doi.org/10.1126/science.156.3775.636.
• Mandelbrot, B. B. (1978). The fractal geometry of trees and other natural phenomena. Buffon Bicentenary Symposiume on Geometrical Probability, Ed. R.Miles & J. Serra. New York: Springer. https://doi.org/10.1007/978-3-642-93089-8_20.
• Mandelbrot, B. B. (1983). Fractals in physics: Squig clasers, diffusion, fractal measures, and unicity of fractal dimensionality. J. Stat. Phys, 34, 895-930. https://doi.org/10.1007/BF01009448.
• Mandelbrot, B. B. (2002). The fractal geometry of nature. Moscow: Institute of computer research.
• Mandelbrot, B. B. (2009). Fractals and the chaos. Mandelbrot set and other miracles. Moscow: Scientific publishing center “Reguliarnaia i khaoticheskaia dinamika”. https://doi.org/10.1142/S0218348X09004211.
• Mandelbrot, B. B., & Hadson, R. L. (2006). (Dis)obedient markets: fractal revolution in finances = The Misbehavior of Markets. Moscow: “Viliams”.
• Mandelbrot, B. B., Passoja, D. E., & Paullay, A. J. (1984). Fractal character of fracture surfaces of metal. Nature, 308, 721-722. https://doi.org/10.1038/308721a0.
• Mavrikidi, F. I. (2008). Fractal mathematics and the nature of changes. Delfis, 54(2), 142-156.
• Meneveau, C., & Sreenivasan, K. R. (1987). Simple multifractal cascade model for fully developed turbulence. Phys. Rev. Lett, 59, 1424-1427. https://doi.org/10.1103/PhysRevLett.59.1424.
• Mutavchi, E. P., Prokopyev, A. I., Kostyleva, G. V., Blinov, L. V., Fedorov, V. V., & Polichka, A. E. (2018). Scientific - methodical resource of student training and vocational motivation development in university. Espacios, 39(20), 15.
• Nazarov, D. M., & Konysheva, L. K. (2018). Intellectual systems: the basics of a theory of fuzzy sets: training guide for academic baccalaureate. Moscow: Jurait Publisher.
• Novak, V., Perfilieva, I., & Mochkrozh, I. (2006). Mathematical Principles of Fuzzy Logic. Moscow: Fizmatlit.
• Olemskoi, A. I., & Flat, A. I. (1993). Application of a fractal conception in the physics of condensed medium. Uspekhi fizicheskikh nauk, 163(12), 1-15. https://doi.org/10.3367/UFNr.0163.199312a.0001.
• Peitgen, H. O., & Richter, P. H. (1986). The Beauty of Fractals. Berlin: Springer, (Translation: Peitgen H.-O., Richter P.H. The Beauty of Fractals. Moscow: Mir. https://doi.org/10.1007/978-3-642-61717-1.
• Petersm E. (2004). Fractal analysis of financial markets: Application of Chaos theory in the investments and economics. Moscow: Internet-trend.
• Pietronero, L., & Tosatti, E. (1986). Fractals in Physics (North-Holland, Amsterdam). (The translation: Fractals in Physics. Edited by. L. Pietronero, E. Tosatti. Moscow: Mir.
• Ryabchenko, O. N., Prokopev, A. I., Romanchenko, L. N., Korzhuev, A. V., Krokhina, Yu. A. (2018). Social and philosophical understanding of national and civic identity in the context of interethnic and interreligious conflict risks. XLinguae, 11(2), 359-369.
• Thibaut, L., Ceuppens, S., De Loof, H., De Meester, J., Goovaerts, L., Struyf, A., …, Depaepe, F. (2018). Integrated STEM Education: A Systematic Review of Instructional Practices in Secondary Education. European Journal of STEM Education, 3(1), 02. https://doi.org/10.20897/ejsteme/85525.
• van Driel, S., Slot, E., & Bakker, A. (2018). A Primary Teacher Learning to Use Scaffolding Strategies to Support Pupils’ Scientific Language Development. European Journal of STEM Education, 3(2), 05. https://doi.org/10.20897/ejsteme/3115.
• Zak, J. A. (2016). Making decisions in conditions of indistinct and fuzzy data. Fuzzy-technologies. Moscow: URSS, 349 p.
• Zeldovitch, I. B., & Sokolov, D. D. (1985). Fractals, similarity, intermediate asymptotics. Uspekhi fizicheskikh nauk, 146(3), 493. https://doi.org/10.3367/UFNr.0146.198507d.0493.

APA

Gapontsev, V. L., Fedorov, V. A., Gapontseva, M. G., & Khuziakhmetov, A. N. (2019). Description Language of Educational Content Structure: Possibilities of Modern Mathematics. Eurasia Journal of Mathematics, Science and Technology Education, 15(3), em1678. https://doi.org/10.29333/ejmste/103031

Vancouver

Gapontsev VL, Fedorov VA, Gapontseva MG, Khuziakhmetov AN. Description Language of Educational Content Structure: Possibilities of Modern Mathematics. EURASIA J Math Sci Tech Ed. 2019;15(3):em1678. https://doi.org/10.29333/ejmste/103031

AMA

Gapontsev VL, Fedorov VA, Gapontseva MG, Khuziakhmetov AN. Description Language of Educational Content Structure: Possibilities of Modern Mathematics. EURASIA J Math Sci Tech Ed. 2019;15(3), em1678. https://doi.org/10.29333/ejmste/103031

Chicago

Gapontsev, Vitaliy L., Vladimir A. Fedorov, Marina G. Gapontseva, and Anvar N. Khuziakhmetov. "Description Language of Educational Content Structure: Possibilities of Modern Mathematics". Eurasia Journal of Mathematics, Science and Technology Education 2019 15 no. 3 (2019): em1678. https://doi.org/10.29333/ejmste/103031

Harvard

Gapontsev, V. L., Fedorov, V. A., Gapontseva, M. G., and Khuziakhmetov, A. N. (2019). Description Language of Educational Content Structure: Possibilities of Modern Mathematics. Eurasia Journal of Mathematics, Science and Technology Education, 15(3), em1678. https://doi.org/10.29333/ejmste/103031

MLA

Gapontsev, Vitaliy L. et al. "Description Language of Educational Content Structure: Possibilities of Modern Mathematics". Eurasia Journal of Mathematics, Science and Technology Education, vol. 15, no. 3, 2019, em1678. https://doi.org/10.29333/ejmste/103031