Solenoid and irrotational in vector calculus
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In vector calculus a solenoidal vector field is a vector field v with divergence zero at all points in the field: A common way of expressing this property is to say that the field has no sources or sinks. The field lines of a solenoidal field are either closed loops or end at infinity.
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del is an operator defined as i d/dx+j d/dy +k d/dz
when vectors dot product with del is zero then it is called solenoidal vector
Explanation:
And if Del's cross product with vectors is zero then it is called irrotational vector
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