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In the next section, we solve this field equation in five various cases.
In this article, using the ambient space notations, we solve this field equation in five various cases.
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In this study, we solved this second puzzle through a field study and a crossing experiment.
We solve the elastic field in the anisotropic, heterogeneous, three-dimensional half-space by using the Eshelby Stroh Lekhnitskii formalism and the Fourier transformation.
We solve the phase-field equations in two dimensions to simulate crystal growth in the low undercooling regime.
For this purpose, we solved Einstein's field equations for quark matter coupled to the string cloud and domain walls in spherical symmetric kink space-time.
In this section, we solve a numerical example in the field of gasoline production.
Using higher field strengths may solve this problem in future studies.
Using the field solution we solved the paths of 50 growth cones, where we chose the start positions of the cones (x0, y0) randomly inside an initial area.
We were solving for a field model up to spherical harmonic degree 14.
To evaluate the right-hand side of the equations we need to solve the fields ρ j for given values of (r i, s i ) n, i = 1, …, N o, and t n, where n denotes the time level.
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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