10+ Analytical Dynamics Online Courses for 2024 | Explore Free Courses & Certifications

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Developments of structural dynamics

Analytical Dynamics - Lagrangian and 3D Rigid Body Dynamics

Ross Dynamics Lab

Friction and Phase Portraits - Coulomb Friction - Cone of Friction - Falling Broom - Spinning Top

Ross Dynamics Lab

Chaos in Mechanical Systems, Routh Procedure, Ignorable Coordinates and Symmetries - Noether's Theorem

Ross Dynamics Lab

Lagrange Multipliers and Constraint Forces - Nonholonomic Constraints - Downhill Race Various Shapes

Ross Dynamics Lab

Phase Portraits from Potential Energy - Bifurcations - Constraint Forces from Lagrange Multipliers

Ross Dynamics Lab

Lagrange’s Equations with Conservative and Non-Conservative Forces - Phase Space Introduction

Ross Dynamics Lab

Lagrange's Equations from D’Alembert’s Principle - Worked Examples

Ross Dynamics Lab

D’Alembert’s Principle of Virtual Work - Active Forces and Workless Constraint Forces

Ross Dynamics Lab

Lagrange's Equations Introduction - Generalized Coordinates, Constraints, Degrees of Freedom

Ross Dynamics Lab

Newton-Euler Equations for a Rigid Body - Center of Mass & Inertia Tensor Calculation Worked Example

Ross Dynamics Lab

Planar Kinematics & Dynamics of a Particle

Ross Dynamics Lab

Coupled Rigid Bodies, Impulsive Dynamics, Applications - Trap Jaw Ants, Leaping Lizards, Falling Cat

Ross Dynamics Lab

Kane's Method, Kane's Equations, Avoiding Lagrange Multipliers - Quasivelocities & Dynamic Equations

Ross Dynamics Lab

Normal Modes of Mechanical Systems - Oscillations and Instabilities

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Analytical Dynamics Courses and Certifications

Developments of structural dynamics

Analytical Dynamics - Lagrangian and 3D Rigid Body Dynamics

Friction and Phase Portraits - Coulomb Friction - Cone of Friction - Falling Broom - Spinning Top

Chaos in Mechanical Systems, Routh Procedure, Ignorable Coordinates and Symmetries - Noether's Theorem

Lagrange Multipliers and Constraint Forces - Nonholonomic Constraints - Downhill Race Various Shapes

Phase Portraits from Potential Energy - Bifurcations - Constraint Forces from Lagrange Multipliers

Lagrange’s Equations with Conservative and Non-Conservative Forces - Phase Space Introduction

Lagrange's Equations from D’Alembert’s Principle - Worked Examples

D’Alembert’s Principle of Virtual Work - Active Forces and Workless Constraint Forces

Lagrange's Equations Introduction - Generalized Coordinates, Constraints, Degrees of Freedom

Newton-Euler Equations for a Rigid Body - Center of Mass & Inertia Tensor Calculation Worked Example

Planar Kinematics & Dynamics of a Particle

Coupled Rigid Bodies, Impulsive Dynamics, Applications - Trap Jaw Ants, Leaping Lizards, Falling Cat

Kane's Method, Kane's Equations, Avoiding Lagrange Multipliers - Quasivelocities & Dynamic Equations

Normal Modes of Mechanical Systems - Oscillations and Instabilities

Analytical Dynamics Courses and Certifications

Developments of structural dynamics

Analytical Dynamics - Lagrangian and 3D Rigid Body Dynamics

Friction and Phase Portraits - Coulomb Friction - Cone of Friction - Falling Broom - Spinning Top

Chaos in Mechanical Systems, Routh Procedure, Ignorable Coordinates and Symmetries - Noether's Theorem

Lagrange Multipliers and Constraint Forces - Nonholonomic Constraints - Downhill Race Various Shapes

Phase Portraits from Potential Energy - Bifurcations - Constraint Forces from Lagrange Multipliers

Lagrange’s Equations with Conservative and Non-Conservative Forces - Phase Space Introduction

Lagrange's Equations from D’Alembert’s Principle - Worked Examples

D’Alembert’s Principle of Virtual Work - Active Forces and Workless Constraint Forces

Lagrange's Equations Introduction - Generalized Coordinates, Constraints, Degrees of Freedom

Newton-Euler Equations for a Rigid Body - Center of Mass & Inertia Tensor Calculation Worked Example

Planar Kinematics & Dynamics of a Particle

Coupled Rigid Bodies, Impulsive Dynamics, Applications - Trap Jaw Ants, Leaping Lizards, Falling Cat

Kane's Method, Kane's Equations, Avoiding Lagrange Multipliers - Quasivelocities & Dynamic Equations

Normal Modes of Mechanical Systems - Oscillations and Instabilities