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We present a perturbation technique.
We present a perturbation theory for obtaining solutions to Hamiltonian dynamical systems.
Interfaces may also present a perturbation to the octahedral rotations that can dramatically affect properties, not just close to the interface but through the entire film.
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This paper presents a perturbation technique for damped rotor systems with no cross-couplings except gyroscopic effects.
This paper presents a perturbation method for computing the normal forms of resonant double Hopf bifurcations with the aid of a computer algebraic system.
Here, E0 is the background energy; second and third terms H R and H r describe the center of mass and relative motions, respectively, and they correspond to the Hamiltonians for two independent central force problems; while the last term U presents a perturbation.
The main contribution of this paper is to present a different perturbation analysis for the ERM algorithms, in which the condition is just in having convex loss functions and strongly convex regularization terms.
In this regard, we present a High-Order Perturbation of Surfaces method for linear wave scattering in a multiply layered periodic medium to find an accurate numerical solution of the governing Helmholtz equations.
The two substituents present a similar steric perturbation, but only CN is strongly deactivating in a cation−π interaction.
By presenting a simple perturbation analysis, it is shown that some commonly applied MPS-based pressure gradient models are prone to increase the level of unphysical perturbations at the phase interface leading to numerical instabilities.
In this section, we will present a review of the homotopy perturbation method.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com