The phrase "a complete basis" is correct and usable in written English.
It is typically used in mathematical or theoretical contexts to refer to a set of vectors or elements that span a space completely.
Example: "In linear algebra, a complete basis is essential for solving systems of equations efficiently."
Alternatives: "a full basis" or "an entire basis".
Petersson, G. A. & Al‐Laham, M. A. A complete basis set model chemistry.
Petersson, G. A. et al. A complete basis set model chemistry.
It has been proved that this is the shortest possible single axiom that will give a complete basis for PIC with these transformation rules.
A complete basis of homogeneous solutions for the interior and exterior regions, corresponding to all possible Dirichlet boundary values at the interface, are calculated in a preprocessing step.
Moreover, the formulae presented herein, together with those for the individual modes known from the literature, make a complete basis for further computations of the total sound power of the plate's damped and forced vibrations in fluid.
Such wave-based architecture has been facilitated here by using a class of "isodiffracting pulsed beams" (PB) which not only provides simple wave-objects for local interrogation of a particular sub-environment in the global conglomerate, but also provides a complete basis for construction of arbitrary source-excited field in the global environment.
Payment should be done on a completed basis: say the job is 25% done (the contract should describe what that is), then pay 25%, etc.
To obtain a benchmark interaction energy, an MP2 complete basis set (CBS) limit was estimated using results from aug-cc-pVTZ 46a, 46b and aug-cc-pVQZ 46a, 46b basis sets.
These potential targets deserve attention in future experimental and epidemiological studies to provide a more complete basis for risk assessment.
By merely forming tensor products of the basis operators, we obtain a complete operator basis for the N qubits, where the single index n represents all values of the set.
In MNDL-SS, competing subspaces represent a projection of the noisy data on a complete orthogonal basis such as an orthogonal wavelet basis.
