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The fixed points of Case 1

Fixed Points and Mappings

Fixed Points and Mappings

... special case of functions namely polynomials and its self ...the fixed points of T ◦ T and T on [0, 1] are necessarily same then so are of T ◦ T ◦ T · · · ◦ T (n times) and T ...

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Fixed points via a generalized local commutativity: the compact
case

Fixed points via a generalized local commutativity: the compact case

... GERALD F. JUNGCK Received 19 July 2001 and in revised form 6 August 2002 In an earlier paper, the concept of semigroups of self-maps which are nearly com- mutative at a function g : X → X was introduced. We now continue ...

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Vector-valued metrics, fixed points and coupled fixed points for nonlinear operators

Vector-valued metrics, fixed points and coupled fixed points for nonlinear operators

... The classical Banach contraction principle is a very useful tool in nonlinear analysis with many applications to operatorial equations, fractal theory, optimization theory and other topics. Banach contraction principle ...

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Enumeration of fixed points of an involution on β(1, 0)-trees

Enumeration of fixed points of an involution on β(1, 0)-trees

... Proof As mentioned above, we provide a sketch of a proof. The proof is based on induction on the size of a tree with the obvious base case, the one node tree going to itself. As for the inductive step, it is ...

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On common fixed points, periodic points, and recurrent points of continuous functions

On common fixed points, periodic points, and recurrent points of continuous functions

... recurrent points. However, this is not true in general for the case of metric ...periodic points, which also provided an answer to a question raised in ...

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FIXED POINTS ON T0-QPMS

FIXED POINTS ON T0-QPMS

... Our purpose is to generalise some known fixed point results in the context of an ”asym- metric metric space”. Although the proofs follow closely the ones in the classical case, the results require a different type ...

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Moral Fixed Points and Conceptual Deficiency:

Moral Fixed Points and Conceptual Deficiency:

... candidate fixed points intuitive, we may wonder whether a more accurate characterization is that they are not actually conceptually deficient, but are meta- conceptually ...namely, fixed ...

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Fixed points in countably Hilbert spaces

Fixed points in countably Hilbert spaces

... Let K be a nonempty convex subset of a real normed linear space E. For strict contrac- tion self-mappings of K into itself, with a fixed point in K, a well-known iterative method ‘the celebrated Picard method’ has ...

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Maximum number of fixed points in AND–OR–NOT networks

Maximum number of fixed points in AND–OR–NOT networks

... loop-less case, AND-NOT-nets reaching the bounds are symmetric, contains only negative arcs, and a lot of “triangles” that is cycles of length ...loop-less case, to reach the bound, a lot of negative cycles ...

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Superattracting fixed points of quasiregular mappings

Superattracting fixed points of quasiregular mappings

... 1. Introduction 1.1. Background. One of the key features of holomorphic functions with respect to complex dynamics is their behaviour near xed points. There is a complete classication of the possible ...

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Extended  Criterion  for  Absence  of  Fixed  Points

Extended Criterion for Absence of Fixed Points

... 5 Conclusions It was shown that the absence of fixed points criterion works only in case if S-box is considered as a separate function. There are isomorphic repre- sentations of ciphers in which this ...

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Averaging and fixed points in Banach spaces.

Averaging and fixed points in Banach spaces.

... Theorem 1.0.8 (Kirk’s Theorem, Version 2). Suppose (X, k·k) is reflexive and has normal structure. Then X has fpp(ne). Note that Kirk’s Theorem is a genuine extension of both Browder’s and G¨ ohde’s results since all ...

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1. Triple fixed points in ordered uniform spaces

1. Triple fixed points in ordered uniform spaces

... tripled fixed point theorems for gen- eralized contractive mappings in uniform spaces and apply them to study the existences-uniqueness problem for a class of nonlinear integral equations of with unbounded ...

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FIXED POINTS FOR PAIRS OF

FIXED POINTS FOR PAIRS OF

... Call for Papers Thinking about nonlinearity in engineering areas, up to the 70s, was focused on intentionally built nonlinear parts in order to improve the operational characteristics of a device or system. Keying, ...

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On characterizations of fixed points

On characterizations of fixed points

... fixed points of a family of self mappings of a metric space and we establish an equivalent condi- tion for the existence of fixed points of a continuous compact mapping of a metric ...

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FIXED POINTS AND COMMON FIXED POINTS FOR FUNDAMENTALLY NONEXPANSIVE MAPPINGS ON BANACH SPACES

FIXED POINTS AND COMMON FIXED POINTS FOR FUNDAMENTALLY NONEXPANSIVE MAPPINGS ON BANACH SPACES

... some fixed point theorems for fundamentally nonexpansive mappings in Banach spaces and give one common fixed point theorem for a commutative family of demiclosed fundamentally nonexpansive mappings on a ...

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Fixed Points and Coupled Fixed Points in Hausdorff Intuitionistic L Fuzzy Metric Spaces

Fixed Points and Coupled Fixed Points in Hausdorff Intuitionistic L Fuzzy Metric Spaces

... fuzzy fixed point theorems in Hausdorff intuitionistic L-fuzzy metric spaces is introduced and some properties and theorems about fixed points in Hausdorff intuitionistic L-fuzzy metric space are ...

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Fixed Points in Functional Inequalities

Fixed Points in Functional Inequalities

... The stability problem of functional equations originated from a question of Ulam 1 concerning the stability of group homomorphisms. Hyers 2 gave a first affirmative partial answer to the question of Ulam for Banach ...

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Results on common fixed points

Results on common fixed points

... . (2.17) That is, f and g satisfy (1) and (2.11). But f and g have no common fixed point in X. Example 2.13 . Let (X, d), f , g, p, q, m, and n be as in Example 2.12. It is easy to check that the conditions of ...

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Fixed points in uniform spaces

Fixed points in uniform spaces

... In  [], Angelov introduced the notion of -contractions on Hausdorff uniform spaces, which simultaneously generalizes the well-known Banach contractions on metric spaces as well as γ -contractions [] on locally ...

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