Furthermore, through continuation we investigate the tunability of the oscillator, discovering that in Scenario 2, contrary to what found for Scenario 1, it is not possible to tune the amplitude independently of the period.
We can observe from Table 3 that addition of SPINE-SAC and SPINE-SD has enhanced the protein structural class prediction accuracy, similar to PSSM.> In continuation we investigate the effectiveness of our proposed feature extraction methods to extract structural information from the SPINE-X and add these features to evolutionary information extracted from the PSSM.
For the case that (dim ker L) can be arbitrary, recently in [24], we use the Mawhin continuation theorem to investigate the existence of solutions for boundary value problems (briefly, BVPs) at resonance.
In this paper, by application of the Manasevich-Mawhin continuation theorem, we investigate the existence of a positive periodic solution for a kind of ϕ-Laplacian singular Liénard equation with attractive and repulsive singularities.
In the continuation we have investigated drill string allowed stability region for two vertical wells, A and B, that are located in Iran's southwestern field and produces from Asmari reservoir.
In this paper, by using Mawhin's continuation theorem, we investigate the existence of solutions for a class of fractional differential equations with multi-point boundary value problems at resonance, and the dimension of the kernel for a fractional differential operator is three.
This paper is devoted to the application of Mawhin's continuation theorem to investigate the existence of periodic solutions for the following equation: ( x ( t ) − p ( t ) x ( t − σ ) ) ( n ) + f ( x ( t ) ) x ′ ( t ) + g ( ∫ − r 0 x ( t + s ) d α ( s ) ) = q ( t ), (1.1).
To apply the continuation theorem, we investigate the operator equation begin{aligned} &x^{Delta}(t)=lambda biggl[a(t -b(t -bp bigl(x(t) bigr)-frac {c(t)exp (y(t))}{alpha(t)+bigl(t) ex t(x(t))+m(t)exp (y(t))} bigr -frac^{Delta}(t)=lambigr -frac-d(t)+frac{c(t)exp (x(t))}{alpha(t)+beta(t) exp (x(t))+m(t)exp (y(t))}{alpha].
This is a continuation of [23], which investigated the first eigenvalues of minimal isoparametric hypersurfaces with g= 4 distinct principal curvatures and focal submanifolds in unit spheres.
The nonlinear integro-differential equations describing the flexural-flexural-torsional coupling of the beam are used, together with the Galerkin method, to obtain a minimal (three-degree-of-freedom) reduced order model, whose response is investigated through continuation of the relevant ordinary differential equations.
