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The X axis represents recurring episodes over time, and the Y axis represents the problem areas separating the EHR.
The formulation of the constrained elastica problem proposed in this paper is predicated on two key concepts: first, the deformed elastica is described by means of the distance from the conduit axis; second, the problem is formulated in terms of the Eulerian curvilinear coordinate of the conduit rather than the natural curvilinear coordinate of the elastica.
However, Nayfeh's formulations in elasticity (Nayfeh 1995; Nayfeh and Chementi 1989, 1991; Jones 1975, 1999; Liu et al. 1990) and in thermoelasticity (Hawwa and Nayfeh 1995) were limited to a given plane of incidence from a line load parallel to the y-axis such that the problem reduces to a generalized plane deformation where all the three displacement components are functions of x and z.
The boundary condition u ( 1, t ) = 0 represents the temperature on the boundary Γ 0 is a constant, while u r ( 0, t ) = 0 comes from the axis-symmetry of conductor A. Moreover, it is easy to see that the axis-symmetric solution to the problem (3) is radially decreasing (see [11]).
Due to the axis-symmetric configuration of the problem, the domain can be expressed in terms of the radial distance (r=sqrt{x^{2}+y^{2}}) and the vertical variable z, as (Omega_{H} = { 0 leq r leq R, z_{mathrm{min}} leq z < f_{mathrm{TOP}}(r) }), where (f_{mathrm{TOP}}(r)) represents the topography function (see Figure 1).
The comparative study of signalling molecules operating in the earliest events of axis specification probably represents a more promising approach to the problem of body axis homology between distantly-related metazoans.
M is set to 90 granules to form the X-axis and mitigate the problem of desynchronization.
Paley described the problem of axis deviation when using a ring fixator, due to imbalance between muscle forces on different sides of the bone.
An appropriate label for the y-axis, in this problem, included the dependent variable (frogs with deformities) and the units (percentage).
Since the m/z axis exist shifting problem, the HHT can eliminate more non-stationary noises than stationary method such as wavelet.
The axis Geometric Problems is explained by a collection of Applications which consider geometrical problems.
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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