000			01869cam a22003497a 4500
001			15978161
003			IIITD
005			20140702165941.0
008			091109s2010 nyua b 001 0 eng d
010			_a 2009941054
020			_a9781441917393
035			_a(OCoLC)ocn462919396
040			_aBTCTA _beng _cBTCTA _dYDXCP _dCDX _dBWX _dCUY _dCHVBK _dFER _dDLC
042			_alccopycat
050	0	0	_aQA380 _b.S49 2010
100	1		_aSeydel, R. _q(Rüdiger), _d1947-
245	1	0	_aPractical bifurcation and stability analysis _cRüdiger Seydel.
250			_a3rd ed.
260			_aNew York : _bSpringer, _cc2010.
300			_axvii, 483 p. : _bill. ; _c24 cm.
490	1		_aInterdisciplinary applied mathematics ; _v5
504			_aIncludes bibliographical references (p. [441]-471) and index..
505	0		_aIntroduction and prerequisites -- Basic nonlinear phenomena -- Applications and extensions -- Principles of continuation -- Calculation of the branching behavior of nonlinear equations -- Calculating branching behavior of boundary-value problems -- Stability of periodic solutions -- Qualitative instruments -- Chaos -- Appendix A : Some basic glossary -- Appendix B : Some basic facts from linear algebra -- Appendix C : Some elementary facts form ODEs -- Appendix D : Implicit function theorem -- Appendix E : Special invariant manifolds -- Appendix F : Numerical integration of ODEs -- Appendix G : Symmetric groups -- Appendix H : Proof of theorem 5.8 -- Appendix I : Numerical software and packages.
650		0	_aBifurcation theory.
650		0	_aStability.
650		7	_aBifurkation _x(Math.) _2idsbb
650		7	_aStabilität _x(Math.) _2idsbb
830		0	_aInterdisciplinary applied mathematics ; _v5.
906			_a7 _bcbc _ccopycat _d2 _encip _f20 _gy-gencatlg
942			_2ddc _cBK
999			_c7178 _d7178