The phrase "a complementary addition" is correct and usable in written English.
It can be used when referring to something that enhances or completes another item or concept.
Example: "The new software update is a complementary addition to our existing system, improving its overall functionality."
Alternatives: "an enhancing supplement" or "a supportive enhancement".
In the 1980s the architect Michael Graves proposed demolishing the flanking brownstones down to the 74th Street corner for a complementary addition.
Therefore, to explore TMS in a systematic and flexible way, miniaturization of TMS for rodent brain studies is a complementary addition to the human studies.
Our investigation is a complementary addition to a previous work (Vörös et al. 2008) in which authors found noisy fluctuations in the magnetosheath as signature of the presence of independent driving sources.
This heavy metal detection system running on smart-phones could provide a complementary addition to other mobile-phone-based imaging, sensing, and diagnostics devices and holds significant potential for distributed sensing and spatiotemporal mapping and monitoring of mercury contamination globally.
In this study we found that the GPs themselves made an important complementary addition to the patient outcome evaluation, by making a self-evaluation, where they used internalized norms as a criterion for their assessment.
Moreover, when supplemented with a complementary primer, addition of RBS can be accomplished via whole plasmid site-directed mutagenesis, thus reducing the time required for further assembly of composite parts.
Substituting 1 − y for y and μ − 1 for λμ in (3.26) and using the complementary addition theorem for Apostol-Bernoulli polynomials, we get our result.
Hence, substituting 1 − y for y and μ − 1 for λμ in (4.27), in view of the complementary addition theorems of the Apostol-Bernoulli and Apostol-Euler polynomials, the desired result follows immediately.
By substituting 1 − y for y and μ − 1 for λμ in (4.16), in view of the complementary addition theorems of the Apostol-Bernoulli and Apostol-Euler polynomials, the desired result follows immediately.
Proposition 2.4 Complementary addition theorems of the Apostol-Bernoulli and Apostol-Euler polynomials of order α: for a non-negative integer n, B n ( α − x ; λ ) = ( − 1 ) n λ α B n ( x ; λ − 1 ), E n ( α − x ; λ ) = ( − 1 ) n λ α E n ( x ; λ − 1 ).
Applying (2.2), (3.5) and (4.21) to (4.20), in view of the Cauchy product and the complementary addition theorem for the Apostol-Bernoulli polynomials, we obtain ∑ m = 0 ∞ ∑ n = 0 ∞ [ ∑ i = 0 n ( n i ) ∑ j = 0 k ( k j ) E i + j ( x ; μ ) E m + n + k − i − j ( y ; λ μ ) ] u m m ! v n n !
