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These basis vectors are related such that.
These basis functions may be orthogonal or nonorthogonal.
These basis functions are chosen to be linear Lagrange elements.
These basis sets range from [7s5p2d] to [7s5p5d3f2g] size.
On these basis, an effective control scheme is established.
These basis types are easily presented and implemented as a numerical algorithm.
Next, we construct a trace class Wiener process from these basis functions.
end{aligned}The orthogonality property of these basis polynomials is given in [21].
These basis vectors are then orthonormalized using the metric tensor through a modified Gram-Schmidt procedure.
All these basis functions provide a similar speedup relative to the planewave basis.
Many of these basis sets we employ have been used by others with different methods.
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