Bifurcation theory and applications/ by Salvadori, L.

Subjects: “…Bifurcation theory…”

Applications of bifurcation theory: proceedings, by University of Wisconsin. Madison. Mathematics Research Center

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Topics in dynamics bifurcation theory / by 321397 Hale, Jack K.

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Elements of applied bifurcation theory / by 318657 Kuznetsov, Yuri A.

Subjects: “…Bifurcation theory…”

Elements of applied bifurcation theory / by 318657 Kuznetsov, Yuri A.

Subjects: “…Bifurcation theory…”

Topics in stability and bifurcation theory / by 459358 Sattinger, David H.

Bifurcation Theory and application in Scientific disciplines / by 313175 Gurel, Okan, Rossler, Otto E.

Subjects: “…Bifurcation theory…”

Elements of differentiable dynamics and bifurcation theory by 222935 Ruelle, David

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Bifurcation theory : an introduction with applications to PDEs /

Subjects: “…Bifurcation theory…”

Bifurcation theory and nonlinear eigenvalue problems / by 395597 Keller, Joseph B., Keller, Joseph B., Antman, Stuart

Computational methods in bifurcation theory and dissipative structures / by 322119 Kubicek, Milan, Marek, M.

Subjects: “…Bifurcation theory…”

Dynamics of the chemostat : a bifurcation theory approach / by 526471 Ajbar, Abdelhamid, Alhumaizi, K. (Khalid) 526473

Dynamical systems V : bifurcation theory and catastrophe theory / by Arnold, V. I. (Vladimir Igorevich), 1937-

Nonlinear solid mechanics : bifurcation theory and material instability / by Bigoni, Davide, 1959- 548414

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Critical Length of a Column in View of Bifurcation Theory by M. Kopáčková

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Minimal complexity of semi-bounded components in bifurcation theory by Lopez-Gomez, J, Mora-Corral, C

Nonlinear stability and bifurcation theory : an introduction for engineers and applied scientists/ by 186901 Troger, Hans, Steindl, Alois

Subjects: “…Bifurcation theory…”

An invariant set bifurcation theory for nonautonomous nonlinear evolution equations by Xuewei Ju, Ailing Qi

“…In this paper we establish an invariant set bifurcation theory for the nonautonomous dynamical system $(\varphi_\lambda,\theta)_{X,\mathcal H}$ generated by the evolution equation \begin{equation}\label{e0}u_t+Au=\lambda u+p(t,u),\hspace{0.4cm} p\in \mathcal H=\mathcal H[f(\cdot,u)]\end{equation} on a Hilbert space $X$, where $A$ is a sectorial operator, $\lambda$ is the bifurcation parameter, $f(\cdot,u):\mathbb{R}\rightarrow X$ is translation compact, $f(t,0)\equiv0$ and $\mathcal H[f]$ is the hull of $f(\cdot,u)$. …”
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Emergent phenomena in human EEG: a bifurcation theory approach by Dafilis Mathew P, Liley David TJ, Bojak Ingo, Van Veen Lennaert, Frascoli Federico

Positive solutions for some discrete semipositone problems via bifurcation theory by Man Xu, Ruyun Ma

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