Logo

Life is 10% what happens to us and 90% how we react to it. – Charles R. Swindoll


Flux-o-matic

 
 

Prototyping

 
 

Replication

 
 

Gravity generator

When you arrange permanent magnets in a circle to create a motor, you're essentially trying to create a continuous motion from a static magnetic field. Here's why the system comes to an equilibrium once the loop is closed, regardless of the shape of the rotor or stator magnets:

  • Conservation of Energy: A motor that runs indefinitely without any external energy input would be a perpetual motion machine of the first kind, violating the law of conservation of energy. This law states that energy cannot be created or destroyed, only converted from one form to another. If your magnetic motor could run indefinitely once the magnets are placed in a loop, it would generate energy from nothing, which is impossible according to our current understanding of physics.
  • Magnetic Fields are Conservative:Magnetic forces, like electrostatic forces, are conservative. This means that the work done by a magnetic force over a closed loop is zero. When you arrange magnets in a loop, the system tries to find a state of minimum energy, and once it reaches this state, there's no net force to cause further motion. This is why your rotor comes to a halt; the magnetic forces balance out in such a way that there's no continuous motion.
  • No Net Force in Equilibrium: In any stable configuration, the forces between the individual magnets adjust so that there's no net force acting on any magnet. This equilibrium is a state where the magnetic forces are balanced out. Even if you design the rotor and stator magnets with various shapes, the system will naturally shift to a position where the forces equate, leading to no net motion.
  • Magnetic Dipoles:Permanent magnets have north and south poles that create dipole fields. When you try to align these dipoles in a circle, they'll arrange themselves in a way that minimizes the system's potential energy. Once in this equilibrium state, the system's magnetic dipoles cannot provide the continuous force needed to keep the rotor moving.
  • Magnetic Saturation: Permanent magnets have a limit to how much magnetic field strength they can provide, known as magnetic saturation. Once a magnet is fully magnetized, increasing the size or number of magnets doesn't proportionally increase the force, which is a crucial limitation when trying to create continuous motion.
  • Thermal Fluctuations: Magnets are sensitive to temperature changes. The magnetic properties can weaken when the temperature rises, a phenomenon known as thermal demagnetization. This can lead to unpredictable performance or a decrease in efficiency, especially in a closed-loop system aiming for perpetual motion.
  • Magnetic Hysteresis:This refers to the lag between changes in the magnetic field strength and the magnetization of the material. In a system attempting to use permanent magnets for continuous motion, this lag can lead to energy losses, making it harder to maintain motion over time.
  • Mechanical Limitations: Even if the magnetic forces could be aligned to produce motion, the mechanical aspects of the system, like friction and air resistance, impose additional challenges. Overcoming these forces requires energy, which in a closed system, cannot be replenished indefinitely.
  • Alignment Precision: The exact positioning and alignment of magnets can drastically affect the forces at play. Minor deviations in alignment can lead to significant changes in the behavior of the system, making consistent motion difficult to achieve and maintain.
  • Interference and External Influences: External magnetic fields or even slight environmental changes can influence the behavior of a magnetic system. Such interference can disrupt the delicate balance needed for continuous motion, adding an extra layer of complexity to the design.
  • In summary, the equilibrium is a manifestation of the fundamental principles governing magnetic fields and forces, reflecting the system's tendency to settle into a state of minimum energy where no net motion is possible.