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Exact(6)
Finally we obtain for expression (11) in dimensionless quantities (12).
In dimensionless quantities, this potential has the following form: (17).
After simple transformations, for the hole energy spectrum in dimensionless quantities, we derive (14).
For the energy spectrum of the exciton's relative motion, we have in dimensionless quantities (17).
Formulated in dimensionless quantities, the acceleration causes higher momentum and heat transfer in the case of a flat surface.
The Hamiltonian of the system in the cylindrical coordinates has the form (2). and it can be represented as a sum of the Hamiltonians for the "fast" and "slow" subsystems in dimensionless quantities: (3).
Similar(53)
The speed and the width of the layer are rigorously defined via dimensionless quantities.
The above coupled equations are written in the dimensionless quantities ς = z′/R d, τ = γ T00 t′, ω SF = ω/ω 0, and R d = (ω 0/c)(r_{0}^{ 2}) is Rayleigh length.
The results presented in terms of dimensionless quantities confirmed theoretical consideration presented in [1].
The equation of motion is expressed in terms of dimensionless quantities.
The expression has a factor with the dimension of length, but is otherwise in terms of dimensionless quantities.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com