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A magnetic dipole field-line visualizer: drag the poles around and watch the field re-thread itself in real time.
Overview
Magnetic Field renders the field of one or more magnetic dipoles. Each field line is traced forward and backward from a starting point on a small circle around a pole, giving you the classic looping pattern of a bar magnet.
Drag the poles anywhere, add more dipoles, or change the field-line count to see how the pattern reacts.
Features
Forward and backward from poles; supports one or more dipoles.
Reposition; add or remove dipoles from the sidebar.
Integration step, and trail fade; export PNG or JPG.
How to use
Steps take about a minute.
Drag the poles to reposition them. Use the sidebar to add or remove dipoles, change the field-line count, and adjust the integration step. Reset clears the trails; Export PNG/JPG saves a frame.
Use cases
FAQ
They're integrated from the analytic dipole field, so yes — each line is the true integral curve of the dipole field, including the loops that emerge from a real bar magnet.
Field lines should close on themselves, but the integrator can drift if the step size is too large. Lower the integration step in the sidebar for cleaner closed curves.
A magnetic dipole field-line visualizer: drag the poles around and watch the field re-thread itself in real time.
Overview
Magnetic Field renders the field of one or more magnetic dipoles. Each field line is traced forward and backward from a starting point on a small circle around a pole, giving you the classic looping pattern of a bar magnet.
Drag the poles anywhere, add more dipoles, or change the field-line count to see how the pattern reacts.
Features
Forward and backward from poles; supports one or more dipoles.
Reposition; add or remove dipoles from the sidebar.
Integration step, and trail fade; export PNG or JPG.
How to use
Steps take about a minute.
Drag the poles to reposition them. Use the sidebar to add or remove dipoles, change the field-line count, and adjust the integration step. Reset clears the trails; Export PNG/JPG saves a frame.
Use cases
FAQ
They're integrated from the analytic dipole field, so yes — each line is the true integral curve of the dipole field, including the loops that emerge from a real bar magnet.
Field lines should close on themselves, but the integrator can drift if the step size is too large. Lower the integration step in the sidebar for cleaner closed curves.
A magnetic dipole field-line visualizer: drag the poles around and watch the field re-thread itself in real time.
Overview
Magnetic Field renders the field of one or more magnetic dipoles. Each field line is traced forward and backward from a starting point on a small circle around a pole, giving you the classic looping pattern of a bar magnet.
Drag the poles anywhere, add more dipoles, or change the field-line count to see how the pattern reacts.
Features
Forward and backward from poles; supports one or more dipoles.
Reposition; add or remove dipoles from the sidebar.
Integration step, and trail fade; export PNG or JPG.
How to use
Steps take about a minute.
Drag the poles to reposition them. Use the sidebar to add or remove dipoles, change the field-line count, and adjust the integration step. Reset clears the trails; Export PNG/JPG saves a frame.
Use cases
FAQ
They're integrated from the analytic dipole field, so yes — each line is the true integral curve of the dipole field, including the loops that emerge from a real bar magnet.
Field lines should close on themselves, but the integrator can drift if the step size is too large. Lower the integration step in the sidebar for cleaner closed curves.
A magnetic dipole field-line visualizer: drag the poles around and watch the field re-thread itself in real time.
Overview
Magnetic Field renders the field of one or more magnetic dipoles. Each field line is traced forward and backward from a starting point on a small circle around a pole, giving you the classic looping pattern of a bar magnet.
Drag the poles anywhere, add more dipoles, or change the field-line count to see how the pattern reacts.
Features
Forward and backward from poles; supports one or more dipoles.
Reposition; add or remove dipoles from the sidebar.
Integration step, and trail fade; export PNG or JPG.
How to use
Steps take about a minute.
Drag the poles to reposition them. Use the sidebar to add or remove dipoles, change the field-line count, and adjust the integration step. Reset clears the trails; Export PNG/JPG saves a frame.
Use cases
FAQ
They're integrated from the analytic dipole field, so yes — each line is the true integral curve of the dipole field, including the loops that emerge from a real bar magnet.
Field lines should close on themselves, but the integrator can drift if the step size is too large. Lower the integration step in the sidebar for cleaner closed curves.