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Exact(2)
Let r be any nonnegative integer.
Let r be any nonnegative integer, and let (s_{k}in c).
Similar(58)
Let (xin X) be an arbitrary point and (ninBbb{N}cup {0}) be any nonnegative integers.
As is well known, its energy $E$ can take on only discrete values $n+1/2 \hbar\omega$$, where $n=0 , 1\ldots$ is any nonnegative integer and $\omega$ is its angular frequency,\ldots \eqref{eqn1}.
The authors assume that (pm k i) and (pm l i) are simple eigenvalues of the matrix (L_{0}=frac{partial f(0,0)}{partial u}) ((0< k< l) are coprime integers) and (pm m i) is not an eigenvalue of (L_{0}) where (mneq k,l) is any nonnegative integer.
(10) where n and k are any nonnegative integers.
Let s be any fixed nonnegative integer and v be any fixed vector with |v| < δ.
Let be a nonnegative integer and.
Let r be a nonnegative integer.
Let h be a nonnegative integer.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com