000			nam a22 7a 4500
999			_c48584 _d48584
005			20230919150907.0
008			230919s2020 xxua|||fr|||| 00| 0 eng d
020			_a9780367235994
040			_aCO-NeUS _bspa _erda
041			_aeng
100	1		_939802 _aDevaney, Robert L. _eaut
245	1		_aA first course in Chaotic Dynamical systems : _bTheory and Experiment / _cRobert L. Devaney
250			_aSecond edition
264	1		_aBoca Raton, Florida : _bTaylor & Francis Group, _c2020
300	1		_a318 páginas : _bwith illustrations ; _c24 cm.
336			_2rdacontent _atxt
337			_2rdamedia _an _bn
338			_2rdacarrier _anc _bnc
347			_2rda
490			_998634 _aSeries on Advances in Mathematics for Applied Sciences
504			_aIncludes bibliographical references and index.
505			_aA Visual and Historical Tour -- Examples of dynamical systems -- orbits -- Graphical analysis -- Fixed and periodic points -- Bifurcations -- The cuadratic famaly -- Transition to chaos -- Symbolic dynamics -- Chaos -- Sharkovsky's Theorem -- Role of the critical point -- Newton's Method -- Fractals -- Complex functions -- The Julia set -- The Mandelbrot set -- Other Complex dynamical systems -- A mathematical preliminaries
520			_aThe area of dynamical systems covered in A first Course in Chaotic Dynamical Systems: Theory and Experiment, Second edition is quite accessible to students and also offers a wide variety of interesting open questions for students at the undergraduate level to pursue.
082	0	4	_221 _a515.35 / _bD488a
650	1	7	_2LEMB _96873 _aDifferential equations
650	1	7	_2LEMB _91987 _aEcuaciones diferenciales
650	1	7	_2LEMB _9138298 _aAlgebra linear
650	1	7	_2LEMB _912847 _aAlgebra lineal
650	1	7	_2LEMB _9102957 _aChaotic behavior in systems
650	1	7	_2LEMB _919588 _aComportamiento caótico en sistemas
942			_2ddc _cCG _h515.35 / _kD488a