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7.1 Flywheel energy storage: principles and components

3 min readaugust 7, 2024

harnesses rotational to store and release power quickly. Key components include a , , containment system, and . These work together to efficiently convert electrical energy to mechanical energy and back.

The principles behind flywheel energy storage involve rotational kinetic energy and . and are crucial factors in flywheel performance, with offering better energy storage capabilities than low-speed steel ones.

Flywheel Components

Rotor and Bearings

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  • Rotor stores kinetic energy in its rotation and is made of high-strength materials (steel, composite materials) to withstand high rotational speeds
  • Rotor shape is designed to maximize moment of inertia for a given mass and volume, which increases energy storage capacity
  • Bearings support the rotor and minimize friction losses during rotation
    • (, ) are used in low-speed flywheels
    • (, ) are used in high-speed flywheels to reduce friction and wear

Containment and Power Electronics

  • surrounds the rotor to minimize air drag and reduce self-discharge losses
    • Enclosure is typically made of high-strength materials (steel, composite materials) to contain potential rotor failures
  • converts electrical energy to kinetic energy during charging and kinetic energy back to electrical energy during discharging
    • (PMSM) and (IM) are commonly used motor/generator types in flywheel systems
  • Power electronics control the flow of energy between the flywheel and the electrical grid or load
    • converts AC to DC during charging and DC to AC during discharging
    • Voltage and frequency regulation ensure compatibility with the connected electrical system

Flywheel Energy Storage Principles

Rotational Kinetic Energy and Moment of Inertia

  • Rotational kinetic energy (EkE_k) is the energy stored in a rotating object and is given by the equation: Ek=12Iω2E_k = \frac{1}{2} I \omega^2
    • II is the moment of inertia, which depends on the mass and shape of the rotor
    • ω\omega is the angular velocity of the rotor
  • Moment of inertia (II) quantifies an object's resistance to rotational acceleration and is determined by the mass distribution relative to the axis of rotation
    • For a solid cylinder: I=12mr2I = \frac{1}{2} m r^2, where mm is the mass and rr is the radius
    • For a thin-walled cylinder: I=mr2I = m r^2, which maximizes moment of inertia for a given mass

Energy Density and Self-Discharge Rate

  • Energy density is the amount of energy stored per unit mass or volume of the flywheel
    • High-speed flywheels (made of composite materials) can achieve energy densities of 100-200 Wh/kg
    • Low-speed flywheels (made of steel) typically have energy densities of 5-30 Wh/kg
  • Self-discharge rate is the rate at which a flywheel loses stored energy over time due to friction and other losses
    • Flywheels with magnetic bearings and vacuum enclosures can achieve self-discharge rates of less than 1% per hour
    • Flywheels with mechanical bearings and no vacuum enclosure may have self-discharge rates of 5-20% per hour
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© 2024 Fiveable Inc. All rights reserved.
AP® and SAT® are trademarks registered by the College Board, which is not affiliated with, and does not endorse this website.

© 2024 Fiveable Inc. All rights reserved.
AP® and SAT® are trademarks registered by the College Board, which is not affiliated with, and does not endorse this website.
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