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The special thermodynamic properties of the binding of flexible molecules, as derived here, show that the probability of the bioactive conformations in solution can determine the likelihood of binding.
The analytical solution as derived here helps understanding the complex collision process and can be applied for the evaluation of integration methods or in the context of an event-driven discrete element method.
In particular, the normal form as derived here reveals the presence of phase shift symmetry and is seen to simplify the identification of degenerate Hopf bifurcation occurring in the system.
Therefore, the use of structural information, as derived here for DEFA1A3, should be applied to other copy number variable loci, in order to explain associations between the variation observed and protein expression.
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Moreover, the relative explanatory power of a purely climate-driven model, such as that derived here, is likely to increase with the spatial scale over which it is applied, as the endogenous dynamics in otherwise uncoupled populations would then cancel out, increasing the relative strength of the larger-scale climate signal in the mean density.
The abstract model as it is derived here from general mathematical concepts has very few parameters and thus gives a very concise picture of signal processing in the cochlea.
The display orientation-dependent stock per facing (g_{ib_i}) is derived here as follows: As the shelf depth does not allow case packs to be put behind each other regardless of a crosswise or lengthwise positioning, the stock per facing is given by the quantity per carton.
Hence, a solution to this problem can be easily derived here as a by-product.
By comparison, conventional approaches using products of one-dimensional Gaussian formulas require, on average, more than twice as many points and weights to integrate a complete polynomial of degree d as the new formulas derived here.
This major assumption is made primarily to facilitate exact analytical solutions, and it is discussed at length in the Introduction, both in the context of real materials which exhibit large angles of internal friction, and in the context of using the solutions derived here as the leading term in a regular perturbation solution involving powers of 1−sinφ.
An important conclusion derived here is as follows: when M5 stands on an actin filament and faces the advancing direction, the motor domains do not grasp the top surface of the actin filament but grasp the right flank of the filament, as shown in Figure 8b.
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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