Results 101 to 110 of about 241 (122)
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Transactions of the Indian National Academy of Engineering, 2022
Kom Guillaume Honoré +1 more
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Kom Guillaume Honoré +1 more
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Ekeland’s principle for cyclically antimonotone equilibrium problems
Nonlinear Analysis: Real World Applications, 2016zbMATH Open Web Interface contents unavailable due to conflicting licenses.
CASTELLANI, MARCO, GIULI, MASSIMILIANO
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Antimonotonicity, Bifurcation and Multistability in the Vallis Model for El Niño
International Journal of Bifurcation and Chaos, 2019In this paper, the well-known Vallis model for El Niño is analyzed for the parameter condition [Formula: see text]. The conditions for the stability of the equilibrium points are derived. The condition for Hopf bifurcation occurring in the system for [Formula: see text] and [Formula: see text] are investigated.
Karthikeyan Rajagopal +6 more
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Linear extensions of partial orders preserving antimonotonicity
Publicationes Mathematicae Debrecen, 2022Let \((P;p)\) and \((Q;q)\) be partially ordered sets. A mapping \(f: P\to Q\) is \(p\)-\(q\)-monotone if \((a,b)\in p\Rightarrow(f(a),f(b))\in q\). A mapping \(f: P\to P\) is \(p\)-antimonotone if \((a,b)\in p\Rightarrow(f(b),f(a))\in p\). A mapping \(f: P\to P\) is acyclic if there is no \(a\in P\) and \(n>1\) for which \(f^ n(a)=a\).
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Cubic maps as models of two-dimensional antimonotonicity
Chaos, Solitons & Fractals, 1991Families of dissipative two-dimensional \(C^ 3\) diffeomorphisms are known to have antimonotone parameter values [see \textit{I. Kan}, \textit{H. Koçak} and \textit{J. A. Yorke} ``Antimonotonicity: concurrent creation and annihilation of periodic orbits'' (preprint) (1990), see also \textit{I. Kan} and \textit{J. A. Yorke}, Bull. Am. Math.
Ponce Dawson, Silvina, Grebogi, Celso
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Monotonic versus antimonotonic exponentiation
2006We investigate the relationship between the monotonic (→) and the antimonotonic exponentiation (➾) in a type system with subtyping. We present a model in which we can develop both exponentiations at the same time. In this model the monotonic and the antimonotonic exponentiation enjoy a duality, namely α➾β=∁(α→∁β) where ∁ is the type constructor ...
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1999
In this chapter, we will give proofs of the two structural collapses noted in Chapter 12.3 after Theorem 12.6. The techniques are similar to the proof of the Normalization Theorem.
Rodney G. Downey, Michael R. Fellows
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In this chapter, we will give proofs of the two structural collapses noted in Chapter 12.3 after Theorem 12.6. The techniques are similar to the proof of the Normalization Theorem.
Rodney G. Downey, Michael R. Fellows
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Geometric mechanism for antimonotonicity in scalar maps with two critical points
Physical Review E, 1993Concurrent creation and destruction of periodic orbits---antimonotonicity---for one-parameter scalar maps with at least two critical points are investigated. It is observed that if, for a parameter value, two critical points lie in an interval that is a chaotic attractor, then, generically, as the parameter is varied through any neighborhood of such a ...
, Dawson, , Grebogi, , Koçak
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Cyclically antimonotone vector equilibrium problems
Optimization, 2018ABSTRACTIn this paper, we extend the notion of cyclic antimonotonicity (known for scalar bifunctions) to the vector case, in order to obtain a vectorial equilibrium version of Ekeland's variational principle. We characterize the cyclic antimonotonicity in terms of a suitable approximation from below of the vector bifunction, which allows us to avoid ...
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