Bistability in Cell Cycle

Related lectures (31)

Page 3 of 4

Explores the Kuramoto model for synchronization in phase oscillators and discusses stability criteria and critical coupling values.

Explores the behavior of a 2D neuron model with constant input.

Covers the formalism and bases of dynamic systems, including differential equations and non-linear systems.

Explores the analysis of phase portraits in 2D systems and the impact of parameter values on system dynamics.

Explores canonical analysis of quadratic functions to identify conic shapes in planes.

Explores the regulation of the mammalian cell cycle, emphasizing the events around the R point transition and key protein interactions.

Introduces dynamical systems, equilibrium points, stability, vector fields, phase plots, and Lyapunov stability.

Covers small scale stability conditions and asymptotic behavior around fixed points.

Covers the stability analysis of fixed points in two-dimensional neuron models.

Explores periodic orbits in Hamiltonian systems and their stability under various conditions.