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This paper presents the application of degree-days utilized for the exergy analysis of buildings.
The results from the construction of annual streamflow network based on daily streamflow data and application of the degree centrality, clustering coefficient, and degree distribution methods to such a network are useful and interesting in several ways.
In the end, Hume argued, the inevitable uncertainty of knowledge requires, in response, a rigorous policy of "mitigated skepticism" -- the constant application of "a degree of doubt, and caution, and modesty, which, in all kinds of scrutiny and decision, ought for ever to accompany a just reasoner".
(1.2) By application of coincidence degree theory, we find the existence of positive periodic solutions of (1.1).
By application of coincidence degree theory, the author obtained that (1.2) had at least one periodic solution.
This latter feature makes the application of lower degree filters possible, which leads to reduced cost and less complexity of the A/D converter design.
With a strong singularity, the energy near the origin becomes infinity and this fact is helpful for obtaining the a priori bounds needed for a classical application of the degree theory.
Because of the widespread application of the degree of consolidation in terms of effective stress based on Terzaghi's theory in real preload projects, the analytical solution for the surcharge preload period subject to creep is derived through the combination of Yin Graham's model and Terzaghi's theory for consolidation.
Here we remark that the application of the degree method to deal with the existence and uniqueness and to find conditions for Hyers-Ulam stability to a coupled system of FDEs with p-Laplacian operator (1.1) has not been investigated to the best of our knowledge.
The likely reason may be that with a weak singularity, the energy near the origin becomes finite, and this fact is not helpful for obtaining the a priori bound needed for a classical application of the degree theory, and also is not helpful for the fast rotation needed in recent versions of the Poincaré-Birkhoff theorem.
With a strong singularity, the energy near the origin becomes infinite and this fact is helpful for obtaining either a priori bounds, which are needed for a classical application of the degree theory, or the fast rotation, which is needed in recent versions of the Poincaré-Birkhoff theorem.
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