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Exact(41)
Proposition 1.1 Let f ( z ) be an analytic function of [ p, q ] -order in Δ.
Let p be an analytic function defined on D with p ( 0 ) = 1.
[9] Let f be an analytic function in Δ and let 0 < α < ∞.
Lemma 2.9 Let f ( z ) be an analytic function of [ p, q ] -order in Δ.
Let (a(cdot )) be an analytic function in ({k:, |k|>R}) satisfying (2.1).
Theorem 3.1 Let f ( z ) be an analytic function in a simply connected region ℛ.
Similar(19)
Let f be an analytic functions on the open disk D ( 0, R ) given by the power series f : = ∑ j = 0 ∞ α j λ j ( | λ | < R ).
A mathematical feature of the para-Hermitian conjugate is that is an analytic function of while is not.
The determinant is an analytic function in the complex frequency plane and has poles at the complex modal frequencies of the system.
where p is an analytic function in U with p ( 0 ) = 1.
Note that is an analytic function in the whole complex -plane.
More suggestions(15)
be an -Carathéodory function
be an analytic polynomial
be an -convex function
be an entire function
be an unknown function
be an unbounded function
be an analytic advantage
be an -integrable function
be an analytic truth
be an analytic space
be an important function
be an inner function
be an exponential function
be an eigen function
be an essential function
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