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An exterior derivative is an extension of a derivative to higher-dimensional differential forms on differentiable manifolds. It allows for derivatives to be expressed in coordinate-free form, and is the basis for the generalized Stokes' theorem. In general, the exterior derivative of an n-form is an n+1 form.

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  • Exterior derivative
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  • An exterior derivative is an extension of a derivative to higher-dimensional differential forms on differentiable manifolds. It allows for derivatives to be expressed in coordinate-free form, and is the basis for the generalized Stokes' theorem. In general, the exterior derivative of an n-form is an n+1 form.
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  • An exterior derivative is an extension of a derivative to higher-dimensional differential forms on differentiable manifolds. It allows for derivatives to be expressed in coordinate-free form, and is the basis for the generalized Stokes' theorem. In general, the exterior derivative of an n-form is an n+1 form.
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