MATC58 Lec 2.8a: stability in first order systems

(22:29)

MATC58 Lec 4.8: phase plane analysis

(41:8)

MATC58 - Lec 0 - preface

(11:17)

MATC58 Lec 2.5a: global stability

(27:)

MATC58 Lec 3.9: measles model with vaccines

(35:45)

Задание 1. American Math Competition 8, 2025. | AMC8 2025

(1:36)

MATC58 Lec 5.8: bifurcations in ODE systems and the Hopf bifurcation

(48:43)

First-Order Lead Lag Systems

(8:16)

MAE5790-13 Hopf bifurcations in aeroelastic instabilities and chemical oscillators

(1:7:57)

Mathematical Modeling: Lecture 1 -- Difference Equations -- Part 1

(38:11)

CS 485/685 - Lecture 1

(1:18:12)

Local stability - Global stability

(1:2:)

coding phase space poincare section and bifurcation plots

(9:32)

Equilibrium Points for Nonlinear Differential Equations

(11:39)

NCS - 04 - Phase portraits for linear systems

(28:21)

MATC58 Lec 2.7a: bifurcation theory

(38:49)

MATC58 Lec 5.11: global stability and liapunov functions

(35:43)

MATC58 Lec 2.5b: examples of applying global stability theorems

(31:1econd)

MATC58 Lec 2.3a: local stability of first order equations

(23:18)

MATC58 Lec 2.2a: nonlinear difference equations

(15:31)

MATC58 Lec 5.1-5.3: nonlinear ODEs and local stability

(29:40)

MATC58 Lec 5.6: phase plane analysis

(20:56)

MATC58 Lec 4.6-4.7: first order linear systems

(20:42)

MATC58 Lec 2.2b: nonlinear difference equations

(26:)

MATC58 Lec 6.8: epidemic models (ODE)

(44:22)

MATC58 Lec 2.4a: nonhyperbolic equilibria and cobwebbing

(34:59)

MATC58 Lec 2.8b: stability in first order systems

(28:7)

MATC58 Lec 4.3-4.4: linear ode review

(27:37)

MATC58 Lec 2.4b: cobwebbing nonlinear functions

(18:21)