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If (lambda < 2), then the eigenfunction (varphi ) is invariant under the reflection (sigma ).
It suffices to show that (Sigma _{0,0}) is invariant under the reflection (sigma _0).
This shows that (Sigma _{0,0}) is invariant under the reflection (sigma _0), thus completing the proof of Lemma 5.6.
In fact, if Λ < 0, then the image of ∂ Ω ∩ ∂ Ω Λ under the reflection about { x 1 = Λ } lies inside Ω.
The signal of the diaphragm was transferred via the cell contact to readout integrated circuit (ROIC) located under the reflection layer.
Since (Sigma ) is invariant under the reflection (rho _{i_0,j_0}), we conclude that (Sigma ) is smooth away from the set ({P_i: i in mathbb{Z }_{2 k+1)}} cup {Q_j: j in mathbb{Z }_{2(m+1)}}).
Similar(50)
The surface (Sigma _{0,0}) is invariant under the reflections (sigma _0) and (tau _0).
Lattice sites and couplings that lie in the same orbit (under the reflections and rotations that leave the quantum simulation model unchanged) are identically colored.
Two years ago, Simon & Schuster published an under-the-radar book of reflections by Winger titled "Undiscovered," an almost defiantly nonchronological amalgam of poems, observations, a few sparse show-biz stories and an intimate account of her reaction to her mother's death.
Such surfaces are invariant under the action of the rotation of angle 2 π k + 1 about the x 3 -axis, under the action of the reflection in the x 2 = 0 plane and under the action of the composition of a rotation of angle π k + 1 about the x 3 -axis and the reflection in the x 3 = 0 plane.
It is invariant under the action of the rotation of angle 2 π k + 1 about the x 3 -axis, under the action of the reflection in the x 2 = 0 plane and under the action of the composition of a rotation of angle π k + 1 about the x 3 -axis and the reflection in the x 3 = 0 plane.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com