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1
Imperfect Bifurcation in Structures and Materials: ...
Most physical systems lose or gain stability through bifurcation behavior. This book explains a series of experimentally found bifurcation phenomena by means of the methods of static bifurcation theory.
Kiyohiro Ikeda, Kazuo Murota,
2013
2
The FitzHugh-Nagumo Model: Bifurcation and Dynamics
The present monograph analyses the FitzHugh-Nagumo (F-N) model Le. , the Cauchy problem for some generalized Van der Pol equation depending on three real parameters a, band c.
C. Rocsoreanu, A. Georgescu, N. Giurgiteanu,
2012
3
Histoire naturelle, générale et particulière, avec la ... - Pagina 381
Barrère, Ornithol. clas. IV, Gen. 8, Sp. r. — Hirundo marina major , apus , rofro adunco. Idem, France équinox. pag. 133. — Alcyon major pulla, caudâ longiori bifurcá. Browne , Nat. hijl. os Jama'ic. pag. 483. — Atagen. Moehring , Avi. Gen. 108.
Georges Louis Leclerc Buffon (comte de), Daubenton (Louis-Jean-Marie, M.), Philibert Guéneau de Montbéliard,
1781
4
Dictionariulu limbei romane: dupo insarcinarea data de ... - Pagina 185
BIFURCARE, v., (ital. biforcare, franc. bifurquer); a despartí ceva in doue, asiá in câtu se presente form'a unei furce cu doi denti sau mai multi : mai in colo calea se bifurca, tu se appuci pre ramura ei de la drept'a; trunchiulu se bifurca in mai ...
August T. Laurianu, Ian C. Massimu,
1873
5
On numerical approximation in bifurcation theory - Pagina 160
Schaeffer D. : Bifurcation with 0(3) symmetry including applications to the Binard problem. Com. Pure Appl. Math., 35, 81-111, 1982. Golubitsky M.. Schaeffer P. : Imperfect bifurcation in the presence of symmetry. Com. Math. Phys., 67, 205-232 ...
Michel Crouzeix, Jacques Rappaz,
1990
6
Bifurcation theory and nonlinear eigenvalue problems - Pagina 17
Bifurcation Theory for Ordinary Differential Equations Joseph B. Keller 1. Introduction Bifurcation theory concerns the solution u( X) of a problem which depends upon a scaler or -vector parameter X. The solution is said to bifurcate from the ...
Joseph Bishop Keller, Stuart S. Antman, Courant Institute of Mathematical Sciences,
1969
7
Applications of bifurcation theory: proceedings of an ...
tions of the Elastica with g° = 0 maintain the bifurcation. bifurcation solution <j>n = 0. Then the composite expansion of (4.1) and (4.4) is (see Section 2), (4.5) * = 4>* = U(x;X)6 + 0(62) . If g, / 0, then the outer expansion (4.1) is unbounded as X ...
8
Bifurcation in rotating bodies - Pagina 123
While it is apparently hard to show that the number of peaks depends only on the bifurcated branch if one does not limit oneself to the vicinity of the bifurcation point, nevertheless Dn- symmetry is easily shown to the preserved as long as no ...
Patrick J. Rabier, John Tinsley Oden,
1989
9
Stability and hopf bifurcation for a population delay ... - Pagina 1
Illlllllllllllllllllllll 3 1924 068 823 883 TECHNICAL REPORT 94-24 STABILITY AND HOPF BIFURCA* FOR A POPULATION DELAY MODEL WITH DIFFUSE EFFECTS BY Stavros Busenberg and Wenzhang I APRIL 1994 Supported by the U.S. ...
Stavros N. Busenberg, Wenzhang Huang,
1994
10
Dynamical systems and bifurcation theory - Pagina 201
M. I. Camacho, M. J. Pacifico Floris Takens. such that its restriction H = H L : T -+ T„/,.\ sends: |i |T^ u P(u) (a) nS n T^ into nS n Tp ^ (b) LUC D T^ into £UC n f /^v and (c) R o H1 = H1 o R. su s Then using the spirals of L and the leaves of n we ...
M. I. Camacho, M. J. Pacifico, Floris Takens,
1987