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Like Samuel, I know this is a bit old, but the documentation for the function GradGrad gives an even simpler solution, by simple repeated application (and which allows use of curvilinear coordinates etc etc.): Grad[Grad[f[x,y,z],{x,y,z}],{x,y,z}]

Grad[Grad[f[x,y,z],{x,y,z}],{x,y,z}]

Like Samuel, I know this is a bit old, but the documentation for the function Grad gives an even simpler solution, by simple repeated application (and which allows use of curvilinear coordinates etc etc): Grad[Grad[f[x,y,z],{x,y,z}],{x,y,z}]

Like Samuel, I know this is a bit old, but the documentation for the function Grad gives an even simpler solution, by simple repeated application (and which allows use of curvilinear coordinates etc.):

Grad[Grad[f[x,y,z],{x,y,z}],{x,y,z}]
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Like Samuel, I know this is a bit old, but the documentation for the function Grad gives an even simpler solution, by simple repeated application (and which allows use of curvilinear coordinates etc etc): Grad[Grad[f[x,y,z],{x,y,z}],{x,y,z}]