Maximum Radial Tensile Stress Formula:
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Maximum radial tensile stress in a flywheel is the highest stress value experienced in the radial direction when the flywheel is rotating at high speeds. It's a critical parameter in flywheel design to ensure structural integrity and prevent failure.
The calculator uses the formula:
Where:
Explanation: This formula calculates the maximum stress experienced at the center of a rotating disc (flywheel) considering material properties and rotational speed.
Details: Accurate stress calculation is crucial for flywheel design to prevent material failure, ensure safety, optimize material usage, and achieve desired performance characteristics in energy storage systems.
Tips: Enter mass density in kg/m³, peripheral speed in m/s, and Poisson's ratio (typically between 0.2-0.3 for metals). All values must be positive with Poisson's ratio between 0-0.5.
Q1: Why is maximum radial tensile stress important in flywheel design?
A: It determines if the flywheel material can withstand the centrifugal forces without failure, ensuring safety and reliability of the energy storage system.
Q2: What is a typical Poisson's ratio for flywheel materials?
A: For most metals used in flywheels (steel, aluminum), Poisson's ratio typically ranges from 0.27 to 0.33.
Q3: How does peripheral speed affect the stress?
A: Stress increases with the square of peripheral speed, making speed the most critical factor in stress calculation.
Q4: What materials are commonly used for flywheels?
A: Common materials include various steel alloys, aluminum alloys, and composite materials, each with different density and Poisson's ratio values.
Q5: How does this relate to flywheel energy storage capacity?
A: Higher peripheral speeds allow more energy storage but increase stress, requiring careful material selection and design optimization.