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Exact(60)
Using Example 3.1, there exists a unique Hermitian matrix solution.
Using Lemma 1.4, there exists a unique element such that.
For any with, there exists a unique such that ( and ).
for all, then there exists a unique homomorphism satisfying (2.34).
By Theorem 3.2, there exists a unique solution to.
So, by Theorem 2.5, there exists a unique such that.
If, then there exists a unique such that and.
Moreover, if, then there exists a unique such that.
Then, for some there exists a unique solution (2.147).
So there exists a unique element such that.
So there exists a unique solution such that.
More suggestions(15)
there exists a suitable
there exists a single
there exists a specific
there exists a distinguished
there existed a unique
there exists a diagonal
there exists a local
there exists a such
there exists a symbiotic
there exists a net
there exists a positive
there exists a thoughtful
there exists a fuzzy
there exists a true
there exists a fixed
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com