Bistability in Cell Cycle

Related lectures (31)

Page 1 of 4

Explores stability in linear 2D systems, covering fixed points, vector fields, and phase portraits.

Explores bistability in genetic networks, analyzing fixed points and stability, phase portraits, and experimental implementation.

Explores nonlinear systems through phase portraits in 2D, focusing on vector fields, isoclines, and trajectories.

Explores phase portraits in 2D systems and the dynamics of predator-prey models.

Explores the Maternal-to-zygotic Transition in early embryos, discussing key factors and processes influencing development.

Covers the Phase Plane Analysis of 2-dimensional neuron models, focusing on nullclines and fixed points.

Explores stability analysis in linear systems, emphasizing eigenvalues, eigenvectors, and stable manifolds.

Explores one-dimensional maps, periodic solutions, and bifurcations in dynamical systems.

Explores stability properties and fixed points in discrete time solutions.

Explores the regulation of the cell cycle through CDKs, Cyclins, and checkpoints.