|
|
|
||
The goal of the course is mastering a certain field of scientific mathematics according to the topic of the PhD student's work. The field is chosen from the offer by the PhD Board and after consultations with the supervisor. The topic will be the basis for the topic examined in the state doctoral exam.
Last update: STEHLIKO (28.05.2019)
|
|
||
A. KLINE, M. Mathematical Thought from Ancient to Modern Times. Oxford University Press, 1990. GRATTAN-GUINNESS, I. (ed.). The Companion Encyclopedia of the History and Philosophy of the Mathematical Sciences. Routledge, 1994. B. PETERSON, A. a BOHNER, M. Dynamic Equations on Time Scales: An Introduction with Applications, Birkhauser, 2001. CULL, P., FLAHIVE, M. a ROBSON, R. Difference Equations: From Rabbits to Chaos, Springer-Verlag, 2005. C. COXETER, H.S.M. Introduction to Geometry. Wiley, 1989. HILBERT, D. Foundations of Geometry. Open Court, 1999. D. STEWART, I. Galois theory. London: Chapman and Hall, 1989. ALEKSEEV, V. B. Abel’s Theorem in Problems and Solutions. Kluwer, 2004. E. ARNOLD, V. I. Ordinary Differential Equations. Berlin: Springer, 1992. PALIS, J. a de MELO, W. Geometric Theory of Dynamical Systems. Berlin: Springer, 2012. F. PEITGEN, H.-O., JURGENS, H. a SAUPE, D. Chaos and Fractals. Springer, 2004. MANDELBROT, B. Fractal Geometry of Nature. Times Books, 1982. Last update: STEHLIKO (28.05.2019)
|
|
||
Examination from the given literature, and/or solutions to assigned problems. Last update: STEHLIKO/PEDF.CUNI.CZ (17.10.2013)
|