Results 31 to 40 of about 10,760,607 (302)
Fixed point approximation of multivalued rho-quasi-nonexpansive mappings in modular function spaces
The purpose of this paper is to investigate some convergence theorems in fixed point theory for ρ-quasi-nonexpansive multivalued mappings in modular function spaces using a faster iterative process. Examples are provided to validate our results.
S. H. Khan, M. Abbas, Sartaj Ali
semanticscholar +1 more source
Background Both modular and monoblock tapered fluted titanium (TFT) stems are increasingly being used for revision total hip arthroplasty (rTHA). However, the differences between the two designs in clinical outcomes and complications are not yet clear ...
Daofeng Wang +6 more
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Correlation function of modular Hamiltonians
We investigate varies correlation functions of modular Hamiltonians defined with respect to spatial regions in quantum field theory. These correlation functions are divergent in general.
Jiang Long
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MOCK THETA FUNCTIONS AND QUANTUM MODULAR FORMS
Ramanujan’s last letter to Hardy concerns the asymptotic properties of modular forms and his ‘mock theta functions’. For the mock theta function $f(q)$, Ramanujan claims that as $q$ approaches an even-order $2k$ root of unity, we have $$\begin{eqnarray ...
AMANDA FOLSOM +2 more
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Neutrino masses and mixing from double covering of finite modular groups
We extend the even weight modular forms of modular invariant approach to general integral weight modular forms. We find that the modular forms of integral weights and level N can be arranged into irreducible representations of the homogeneous finite ...
Xiang-Gan Liu, Gui-Jun Ding
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Module Design of Self-reconfigurable Modular Robot: A Survey
Self-reconfigurable modular robot is a robot assembled through one or more modules and can be reconstI11cted into another configuration according to the changes of working environment.
DAI Ye +4 more
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Fixed points of multivalued mappings in modular function spaces with a graph
Let ρ∈ℜ$\rho\in\Re$ (the class of all nonzero regular function modulars defined on a nonempty set Ω) and G be a directed graph defined on a subset C of Lρ$L_{\rho}$.
M. Alfuraidan
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A modular-invariant modified Weierstrass sigma-function as a building block for lowest-Landau-level wavefunctions on the torus [PDF]
A "modified" variant of the Weierstrass sigma, zeta, and elliptic functions is proposed whereby the zeta function is redefined by $\zeta(z)$ $\mapsto$ $\tilde \zeta(z)$ $\equiv$ $\zeta(z) - \gamma_2z$, where $\gamma_2$ is a lattice invariant related to ...
F. D. M. Haldane
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Best proximity points in modular function spaces
We generalize the notion of best proximity points in the context of modular function spaces. We have found sufficient conditions for the existence and uniqueness of best proximity points for cyclic maps in modular function spaces.
B. Zlatanov
semanticscholar +1 more source
Generalized modular fractal spaces and fixed point theorems
In this article, we introduce a new concept of Hausdorff distance through generalized modular metric on nonempty compact subsets and study some topological properties of it.
Alireza Alihajimohammad, Reza Saadati
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