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We consider the sequence (3.4).
Now, we consider the sequence of functions.
We consider the sequence functions {h m }.
We consider the sequence ({X_{s}}) generated from Algorithm 2.1.
We consider the sequence defined by if and otherwise.
For every we consider the sequence defined by and, for all.
Similar(30)
We consider the sequences ( u n ) and ( v n ) which are the generalizations of Fibonacci and Lucas sequences, respectively.
We consider the sequences {X n } and {Y n } defined in item III of Theorem 3.1 with X0 = aI and Y0 = bI.
To prove the second part of the theorem, we consider the sequences (e=(1,1,1,ldots)) and (v=(v_{k})) defined by (v_{k}= (-frac{s}{r} )^{k}) for all (k inmathbb{N}), where (vert frac{s}{r} vert >1).
For given (gamma_{n}>0), we consider the sequences of operators ({A_{n}} ) which are defined by A_{n}x=gamma_{n}x+Ax,quad forall xin C (3.1) for all (ngeq1).
For the third prior, we considered the sequence length.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com