Finally, the issue raised earlier regarding coordinating the two perspectives on variation and distribution, that is, variation as generating distribution and distribution as variation from a desired 'model' (Prodromou and Pratt, 2006), warrants increased curriculum and research consideration.
In this article and the accompanying poster, we provide an overview of current knowledge regarding coordinated system-wide connections that maintain energy homeostasis, highlighting how disruptions in metabolic sensing and integration between the brain, white adipose tissue (WAT) and the gastrointestinal system can contribute to metabolic disorders.
We begin this section with the statements regarding polar coordinates in G (see e.g., [[1], p.14]).
There might also be some uncertainty arising from the use of geologic maps regarding the coordinates of geologic boundaries (Hunter et al, 2009).
By regarding the coordinate as a gauge variable (see gauge theory), he was able to interpret the theory as one involving four-dimensional space-time.
However, we still have much to learn regarding the coordinate regulation of the activities that drive the context-specific changes in mitochondrial form and function.
For example, Gauss regarded the coordinates of the 17 vertices of a regular 17-sided figure as complex numbers satisfying the equation x17 − 1 = 0 and thus as algebraic integers.
These data are used to calculate corresponding values of the velocity vector, in view of a correction for satellite motion based on current information available regarding the angular coordinates of the satellites.
We discuss how these systematic effects impact the precise orbit determination of LAGEOS geodetic satellites over a 1-year analysis, and additionally give a measure of the local effect into station coordinates, regarding in particular the effect in the east west component that is of 2 6 mm for a typical systematic time bias of one μs.
Modeling the fiber orientation (tangent) τ, the drift term with the potential V describes the typical coiling behavior of the fibers, i.e., (V boldsymbol{xi})=boldsymbol{xi}cdotmathbf{C}^{-1}cdot boldsymbol{xi}/2) with (mathbf{C}=operatorname{diag}(sigma_{x}^{2},sigma _{y}^{2},sigma_{z}^{2})) regarding the machinery coordinates.
