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Showing 1 to 12 of 12 for “"fixed point theory"”.
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Applications in Fixed Point Theory
… probably one of the most important theorems in fixed point theory. It has been used to develop much of the rest of fixed point theory. Another key result in the field is a theorem due to Browder, Göhde, and Kirk involving Hilbert spaces and nonexpansive mappings. Several applications of Banach's …
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Cohomology With Multiple-Valued Functions Applied to Fixed Point Theory
Made available in DSpace on 2014-12-11T18:24:15Z (GMT). No. of bitstreams: 1 7511760.pdf: 2594842 bytes, checksum: 337635dfe72012894db32d2d347e241e (MD5) Previous issue date: 1974
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Lefschetz fixed point theory and morse inequalities on stratified pseudomanifolds
Submission original under an indefinite embargo labeled 'Open Access'. The submission was exported from vireo on 2025-02-04 without embargo terms
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When graph meets diagonal: an approximative access to fixed point theory
The thesis deals with a general access to topological transversality in uniform spaces.
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Some results in the area of generalized convexity and fixed point theory of multi-valued mappings / Andrew C. Eberhard
Author's `Characterization of subgradients: 1` (31 leaves) in pocket
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An approach to coincidence theory through universal covering spaces
The close relationship between the theory of fixed points and the theory of coincidences of maps is well known. This presentation is aimed at recording one of the less well documented approaches to fixed point theory as extended to the more general situation of coincidences. The approach referred …
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A functional approach to positive solutions of boundary value problems.
We apply a well-known fixed point theorem to guarantee the existence of a positive solution and bounds for solutions for second, third, fourth, and nth order families of boundary value problems. We begin by characterizing second order problems having left and right focal boundary conditions. Via an …
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Computable Performance Analysis of Recovering Signals with Low-dimensional Structures
… work, I associate the goodness measures with the fixed points of functions defined by a series of linear programs, second-order cone programs, or semidefinite programs, depending on the specific problem. This relation with the fixed-point theory, together with a bisection search implementation, …
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The tuned mass damper inerter for passive vibration control and energy harvesting in dynamically excited structural systems
… for the case of the classical TMD semi-empirical fixed-point theory. It is shown that for the same attached mass the TMDI system is more effective than the classical TMD to suppress vibrations close to the natural frequency of the uncontrolled primary system, while it is more robust to de-tuning …
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Some Aspects of Fluctuation Driven Phenomena
… at the static critical renormalization group fixed point. However, in the coexistence limit addressing the long-wavelength properties of the low-temperature ordered phase, we can perform an ε = 4 − d expansion near dc. This yields anomalous scaling features induced by the massless Goldstone …
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Coupled one dimensional electron systems and stripe phases of high temperature superconductors
… function in the low-energy limit using field theory techniques and analyze it in terms of its Fourier transform in both time and space. The boundary LDOS in the CDW case exhibits a singularity at momentum $2k_\mathrm{F}$, which is indicative of the pinning of the CDW order at the impurity. …
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Generalized Nash games with shared constraints: Existence, efficiency, refinement and equilibrium constraints
… pertains to some fundamental questions in the theory of games. Our focus is on a class of noncooperative N -player games, called generalized Nash games with shared constraints, or simply, shared-constraint games. In such a game, every strategy-tuple is constrained to lie in a subset C of the …