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Further, let Π be the adjoint set of (mathbb{T}) and F the adjoint mapping between (mathbb{T}) and Π.
Further, let Π be the adjoint set of (mathbb{T}) and F be the adjoint mapping between (mathbb{T}) and Π.
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Further, let Π be an adjoint set of (mathbb{T}) and F be the adjoint mapping between (mathbb{T}) and Π.
Let A be the adjoint of A in L 2.
Here is the adjoint matrix.
where B ∗ denotes the adjoint of B and V ∗ ( t ) is the adjoint of V ( t ).
Observe that problem (4.15) is the adjoint problem of (4.14).
end{aligned} Here (lambda_{i}), (i=1,2,3,4), are the adjoint variables.
Then (P^) is the adjoint space of P and (operatorname{dim}P=operatorname{dim}P^=2).
respectively, where B ∗ denotes the adjoint of B and P β ∗ ( t ) is the adjoint of P β ( t ).
Proof: Assume that d and d′ are the adjoint matrix of the probability isomorphic graph g and g′, so d ≈ d′.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com