Results 11 to 20 of about 7,657,889 (300)
Stability and bifurcation problems
, 1998 This contribution is devoted to some problems on stability, observability and bifurcation in mechanics and their applications: the direct Lyapunov’s method; one-parameter families of Lyapunov’s functions, (theory and applications); stability and Andronov-
SALVADORI L, VISENTIN, FRANCESCA
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Some stability inequalities for hybrid inverse problems [PDF]
Comptes Rendus. Mathématique, 2022 We study some hybrid inverse problems associated to BVP’s for Schrödinger and Helmholtz type equations. The inverse problems we consider consist in the determination of coefficients from the knowledge of internal energy densities.
Choulli, Mourad
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Bayes Decision Problems and Stability
, 2018 Stability of Bayes decision problems under uniform convergence of losses is revisited and sufficient conditions for stability are obtained. The results generalize and complement the earlier works of Kadane and Chuang, Chuang, and Salinetti.
C. Srinivasan (5408555) +1 more
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Trudy Odesskogo Politehničeskogo Universiteta, 2015 The authors propose a new approximate method for solving the rectangular plates’ stability with a singular elastic base problem. The problem of critical forces’ determination is reduced to solving a set of differential equations with singular ...
Roman M. Tatsiy, Taras I. Ushak
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Seismic barriers: theory and numerical simulations [PDF]
E3S Web of Conferences, 2019 The basic idea of a seismic barrier is to protect an area occupied by a building or a group of buildings from seismic waves. Depending on the nature of seismic waves that are the most probable in a specific region, different kinds of seismic barriers are
Bratov Vladimir +3 more
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Protein stability [determination] problems
Frontiers in Molecular Biosciences, 2022 Human health depends on the correct folding of proteins, for misfolding and aggregation lead to diseases. An unfolded (denatured) protein can refold to its original folded state. How does this occur is known as the protein folding problem. One of several
Faizan Ahmad
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The Stability Problems for Bars and Plates [PDF]
Инженерно-строительный журнал, 2014 The stability problems for bars and plates are considered. Variation formulations are used for the stability problems. The positive definiteness of the potential energy functional is studied. The transition from the three-dimensional stability problem to
I.D. Ievzerov
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Alienation and the Stability Problem [PDF]
Results in Mathematics, 2020 AbstractStarting from the inequality $$\begin{aligned} |f(x+y)-f(x)-f(y)+g(x+y)-g(x)g(y)|\leqslant \varepsilon , \quad x,y\in S, \end{aligned}$$ | f ( x + y ) - f ( x ) - f ( y ) + g ( x + y ) - g ( x ) g ( y ) | ⩽ ε , x , y ∈ S , where f is a complex valued function defined on a monoid S, we deal with two problems: the stability problem and
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International Journal of Applied Mechanics and Engineering, 2015 The main purpose of this work is to verify the influence of the weighting procedure in the Least Squares Method on the probabilistic moments resulting from the stability analysis of steel skeletal structures.
M. Kamiński, J. Szafran
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Stability of Non-Linear Dirichlet Problems with ϕ-Laplacian
Entropy, 2021 We study the stability and the solvability of a family of problems −(ϕ(x′))′=g(t,x,x′,u)+f* with Dirichlet boundary conditions, where ϕ, u, f* are allowed to vary as well.
Michał Bełdziński +2 more
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