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Finally, we present some relationships between these functions and the Laguerre polynomials and Whittaker functions.
Thus we established the relations between these functions and Bernoulli functions.
This review will focus on the relationships between these functions and the EDMD disease phenotype.
No studies have specifically analysed the relationship between these functions and lesion volume (LV) in these specific brain areas.
While the current study does not elucidate causative relationships between these functions and patient survival, the importance of measuring these functions in patients and attempting to address their effects therapeutically should be obvious.
It is possible to envisage connections between these functions and Streptomyces sporulation, as they are mostly associated with the transition from growth as a biofilm to dispersal as planktonic single cells.
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The shift in z, Δ z, is defined by the distance between the maxima of these functions and is equal to zopt by definition.
The propensity of some disease-related Parkin mutants to misfold and aggregate into insoluble inclusion bodies, however, has made it difficult to discriminate between residues that are essential for these functions and those that are only important for correct folding.
As the understanding of memory and other cognitive processes has expanded, so too have the ties between these cognitive functions and the underlying anatomy and physiology supporting these abilities.
Moreover, we have the following diagram for limit relations between these special functions and orthogonal polynomials.
The gaps between these approximate functions and the exact function increase with γ k (F X) and are upperbounded by (1−t)/ ln2.
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