نتایج جستجو برای: m contraction admitting center map

تعداد نتایج: 1028898  

2017
Carl Lian

We compute the rational Chow class of the locus of genus 2 curves admitting a d-to-1 map to a genus 1 curve, recovering a result of Faber-Pagani when d = 2. As an application, we compute the number of d-elliptic curves in a very general family of genus 2 curves obtained by fixing five branch points of the hyperelliptic map and varying the sixth.

باقری, سید مجید, بامری, محمد , حجازیان , سید حسن , سرچشمه, ابوالقاسم عباسی ,

Background and Objective: It has been used medicinal herbs for treatment of different abnormalities in traditional medication. One of these herbal medicine used in Iranian traditional medicine is Satureja that many biological studies conducted for determination of its pharmacological properties. Due to many reports around the effect of above-mentioned herb on gastrointestinal system, this...

Journal: :American journal of physiology. Renal physiology 2005
Sahoko Hirano Xiankui Sun Cheryl A DeGuzman Richard F Ransom Kenneth R McLeish William E Smoyer Eric A Shelden Michael J Welsh Rainer Benndorf

The environmental pollutant cadmium affects human health, with the kidney being a primary target. In addition to proximal tubules, glomeruli and their contractile mesangial cells have also been identified as targets of cadmium nephrotoxicity. Glomerular contraction is thought to contribute to reduced glomerular filtration, a characteristic of cadmium nephrotoxicity. Because p38 MAPK/HSP25 signa...

H VOSOUGHI, S. J Hosseini Ghoncheh

In a fuzzy metric space (X;M; *), where * is a continuous t-norm,a locally fuzzy contraction mapping is de ned. It is proved that any locally fuzzy contraction mapping is a global fuzzy contractive. Also, if f satis es the locally fuzzy contractivity condition then it satis es the global fuzzy contrac-tivity condition.    

2016
Drew Armstrong

Proof. First note that the map φ is uniquely determined by its components φ11, φ12, φ21, φ22. Indeed, by the universal property of the coproduct M1 ⊕ M2 we see that φ is uniquely determined by the maps φ∗1 := φ◦ι1 and φ∗2 := φ◦ι2. Then from the universal property of the product N1⊕N2 we see that the map φ∗1 is uniquely determined by the maps φ11 = π1 ◦φ∗1 and φ21 = π2 ◦ φ∗1. Similarly, φ∗2 is u...

In this paper, we introduce the notion of weak $psi$-quasi contraction in generalized metric spaces and using this notion we obtain conditions for the existence of fixed points of a self map in $D$-complete generalized metric spaces. We deduce some corollaries from our result and provide examples in support of our main result.

Journal: :Electr. J. Comb. 2002
Nicolas Pouyanne

Let m be a positive integer, and pn(m) the proportion of permutations of the symmetric group Sn that admit an m-th root. Calculating the exponential generating function of these permutations, we show the following asymptotic formula pn(m) ∼ n→+∞ πm n1−φ(m)/m , where φ is the Euler function and πm an explicit constant.

Journal: :American journal of physiology. Regulatory, integrative and comparative physiology 2002
Charles L Stebbins Buddy Walser Mehrdad Jafarzadeh

Previous studies suggest that the blood pressure response to static contraction is greater than that caused by dynamic exercise. In anesthetized cats, however, pressor responses to electrically induced static and dynamic contraction of the same muscle group are similar during equivalent workloads and peak tension development [i.e., similar tension-time index (TTI)]. To determine if the same rel...

Journal: :SIAM J. Numerical Analysis 2015
Alex Toth C. T. Kelley

Anderson(m) is a method for acceleration of fixed point iteration which stores m + 1 prior evaluations of the fixed point map and computes the new iteration as a linear combination of those evaluations. Anderson(0) is fixed point iteration. In this paper we show that Anderson(m) is locally r-linearly convergent if the fixed point map is a contraction and the coefficients in the linear combinati...

Journal: :Advances in Mathematics 2021

We show that the manifold $(\mathbb{S}^2 \times \mathbb{S}^2) \operatorname{\#} (\mathbb{S}^2 \mathbb{S}^2)$ does not admit a non-constant non-injective uniformly quasiregular self-map. This answers question of Martin, Mayer, and Peltonen, provides first example quasiregularly elliptic which is elliptic. To obtain result, we introduce conformally formal manifolds, are closed smooth $n$-manifold...

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