The time-dependent von Kármán plate equation as a limit of 3D nonlinear elasticity [PDF]
The asymptotic behaviour of the solutions of three-dimensional nonlinear elastodynamics in a thin plate is studied, as the thickness h of the plate tends to zero. Under appropriate scalings of the applied force and of the initial values in terms of h, it
Abels, Helmut +2 more
core +2 more sources
Transfinite methods in metric fixed‐point theory
This is a brief survey of the use of transfinite induction in metric fixed‐point theory. Among the results discussed in some detail is the author′s 1989 result on directionally nonexpansive mappings (which is somewhat sharpened), a result of Kulesza and Lim giving conditions when countable compactness implies compactness, a recent inwardness result for
W. A. Kirk
wiley +1 more source
A Multiparameter, Numerical Stability Analysis of a Standing Cantilever Conveying Fluid [PDF]
In this paper, we numerically examine the stability of a standing cantilever conveying fluid in a multiparameter space. Based on nonlinear beam theory, our mathematical model turns out to be replete with exciting behavior, some of which was totally ...
Bou-Rabee, Nawaf M. +2 more
core +1 more source
Optimal sensors placement in dynamic damage detection of beams using a statistical approach [PDF]
Structural monitoring plays a central role in civil engineering; in particular, optimal sensor positioning is essential for correct monitoring both in terms of usable data and for optimizing the cost of the setup sensors.
Lofrano E. +3 more
core +1 more source
Efecto de la hormona Folículo-estimulante administrada vía epidural, sobre la respuesta ovárica y el perfil hormonal en vacas Holstein [PDF]
El estudio se realizó en vacas Holstein mestizas, criadas en el trópico alto del Ecuador. Se determinó el efecto de la administración de hormona Folículo-estimulante (FSH), vía epidural en dosis única, sobre la respuesta ovárica, el número de estructuras
Andrés Santiago Jácome-Aucay +5 more
core +2 more sources
Stability and Analytic Solutions of an Optimal Control Problem on the Schrödinger Lie Group
The nonlinear stability and the existence of the periodic solutions for an optimal control problem on the Schrödinger Lie group are discussed. The analytic solutions via optimal homotopy asymptotic method of the dynamics and numerical simulations are ...
Ene Remus-Daniel +2 more
doaj +1 more source
Stability Problems and Analytical Integration for the Clebsch’s System
The nonlinear stability and the existence of periodic orbits of the equilibrium states of the Clebsch’s system are discussed.. Numerical integration using the Lie-Trotter integrator and the analytic approximate solutions using Multistage Optimal Homotopy
Pop Camelia, Ene Remus-Daniel
doaj +1 more source
A solution of the fractional differential equations in the setting of $b$-metric space [PDF]
In this paper, we study the existence of solutions for the following differential equations by using a fixed point theorems \[ \begin{cases} D^{\mu}_{c}w(\varsigma)\pm D^{\nu}_{c}w(\varsigma)=h(\varsigma,w(\varsigma)),& \varsigma\in J ...
E. Karapinar, H. Afshari
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Stability problems and numerical integration on the Lie group SO(3) × R3 × R3
The paper is dealing with stability problems for a nonlinear system on the Lie group SO(3) × R3 × R3. The approximate analytic solutions of the considered system via Optimal Homotopy Asymptotic Method are presented, too.
Pop Camelia, Ene Remus-Daniel
doaj +1 more source
Existence and uniqueness of solution of inhomogeneous semilinear evolution equation with nonlocal condition [PDF]
In this paper, we study the existence and uniqueness of solution of inhomogeneous semilinear evolution equation with nonlocal condition in cone metric space.
More, R. T., Tidke, Haribhau Laxman
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