Results 201 to 210 of about 1,331,530 (241)
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Applied Numerical Mathematics, 1988
Let X be a complete metric space. For \(n=1,2,3,...\), let \(f_ n\) be a function \(X\to X\) having a unique fixed point \(\alpha_ n\). Write \(F_ n=f_ 1\circ f_ 2\circ...\circ f_ n\). Under suitable conditions, there is an \(\alpha\in X\) such that, for each \(x\in X\), we have \(F_ n(x)\to \alpha\) as \(n\to \alpha\).
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Let X be a complete metric space. For \(n=1,2,3,...\), let \(f_ n\) be a function \(X\to X\) having a unique fixed point \(\alpha_ n\). Write \(F_ n=f_ 1\circ f_ 2\circ...\circ f_ n\). Under suitable conditions, there is an \(\alpha\in X\) such that, for each \(x\in X\), we have \(F_ n(x)\to \alpha\) as \(n\to \alpha\).
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PERIODIC WAVES AND THEIR LIMITS FOR THE CAMASSA–HOLM EQUATION
International Journal of Bifurcation and Chaos, 2006In this paper, the bifurcation method of dynamical systems is employed to study the Camassa–Holm equation [Formula: see text] We investigate the periodic wave solutions of form u = φ(ξ) which satisfy φ(ξ + T) = φ(ξ), here ξ = x - ct and c, T are constants. Their six implicit expressions and two explicit expressions are obtained. We point out that when
Zhengrong Liu +2 more
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2008
Abstract The CISG does not contain a limitations period. However, UNCITRAL has promulgated a companion convention: the Convention on the Limitation Period in the International Sale of Goods. This convention was adopted by a diplomatic conference on June 12, 1974.
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Abstract The CISG does not contain a limitations period. However, UNCITRAL has promulgated a companion convention: the Convention on the Limitation Period in the International Sale of Goods. This convention was adopted by a diplomatic conference on June 12, 1974.
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\(\Gamma\)-limit of periodic obstacles
2001The paper deals with the asymptotic behaviour, as \(k\to\infty\), of the solutions of the obstacle problems \[ m_k=\min\bigg\{\int_\Omega |Du|^2 dx +\langle f,u\rangle : u\geq\psi_k\text{ q.e. in }B,\;u\in H^1_0(\Omega\bigg\}, \] q.e. means quasi-everywhere, where \(\Omega\) is a bounded open subset of \({\mathbb R}^n\), \(n\geq 3\), \(f\in H^{-1 ...
Dal Maso, Gianni, TREBESCHI P.
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2006
Abstract This final chapter first considers the operation of limitation periods as a general defence to different types of restitutionary claim. The important question of from when time to bring a claim starts to run is assessed and the significance of a claim being founded on mistake or fraud is then analysed. Particular issues relating
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Abstract This final chapter first considers the operation of limitation periods as a general defence to different types of restitutionary claim. The important question of from when time to bring a claim starts to run is assessed and the significance of a claim being founded on mistake or fraud is then analysed. Particular issues relating
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Limiting polytopes and periodic markov chains
Linear and Multilinear Algebra, 1999A limiting polytope is the intersection of a family of nested polytopes obtained by applying n convex combinations on n points successively. In this paper we give a complete description of the limiting process of discrete-time Markov Chains, and use this for determining among others - the extreme points of limiting polytopes.
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Periodicity of Limit Cycles in a Max-plus Dynamical System
Journal of the Physical Society of Japan, 2021Ohmori Shousuke +2 more
exaly
On the block functions generating the limit q-Lupaş operator
Quaestiones Mathematicae, 2023Sofiya Ostrovska, Mehmet Turan
exaly
Periodicity of Limit Sets of Uniformly Asymptotically Poincaré Stable Orbits
Journal of Mathematical Analysis and Applications, 2001Xiao-Song Yang
exaly