and by using the degree theory, the existence of a positive solution of (1.3) is established.
Now we can show the solvability of the given boundary value problem involving the p-Laplacian by using the degree theory.
By using the degree theory, we will show that T 1 has at least three fixed points which coincide with the solutions of (22 - 2).
By using the degree theory, we will show that (T_{2}) has at least three fixed points which are solutions of (3.18 - 1.2).
The authors [4] also proved that when c < λ 1, Λ 1 < b < Λ 2 and s < 0, (1.2) has at least three nontrivial solutions by using the degree theory.
Finally, we study and compare the statistic features of the networks converted from original traffic time series in three states based on phase space and visibility by using the degree distribution, network structure, correlation of the cluster coefficient to betweenness and degree degree correlation.
This paper considers the city centers of Istanbul, Ankara, Bursa, Adana and Konya in Turkey and presents a detailed account of the practical seasonal heating energy requirements in an apartment building and fuel consumption estimations in each city center by using the degree-hours method.
The top 50 hubs (i.e. highly connected nodes) in this network were identified by using the "Degree" algorithm (Table 1).
In this paper, by using the topological degree and fixed point index theory, the existence of three kinds of solutions (i.e., sign-changing solutions, positive solutions, and negative solutions) for asymptotically linear operator equations is discussed.
By using the coincidence degree theory, we have found the existence results.
