Search results for "paces"

showing 10 items of 496 documents

MR2852326 Bekh-Ochir, C.; Rankin, S. A. Examples of associative algebras for which the T-space of central polynomials is not finitely based. Israel J…

2012

Settore MAT/02 - AlgebraT-spaces central polynomials
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Some remarks on universal covers and groups

2014

We give a quick reviw of problems concerning the topological behavior of contractible covering spaces, from the point of view of the topology at infinity.

Settore MAT/03 - GeometriaUniversal covering spaces 3-manifolds.
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MR2670689 Rezapour, Shahram; Khandani, Hassan; Vaezpour, Seyyed M. Efficacy of cones on topological vector spaces and application to common fixed poi…

2011

Recently, Huang and Zhang defined cone metric spaces by substituting an order normed space for the real numbers and proved some fixed point theorems. For fixed point results in the framework of cone metric space see, also, Di Bari and Vetro [\textit{$\varphi$-pairs and common fixed points in cone metric spaces}, Rend. Circ. Mat. Palermo \textbf{57} (2008), 279--285 and \textit{Weakly $\varphi$-pairs and common fixed points in cone metric spaces}, Rend. Circ. Mat. Palermo \textbf{58} (2009), 125--132]. Let $(E,\tau)$ be a topological vector space and $P$ a cone in $E$ with int\,$P\neq \emptyset$, where int\,$P$ denotes the interior of $P$. The authors define a topology $\tau_p$ on $E$ so tha…

Settore MAT/05 - Analisi MatematicaCone metric spaces Multifunctions Common fixed points
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MR2684111 Kadelburg, Zoran; Radenović, Stojan; Rakočević, Vladimir Topological vector space-valued cone metric spaces and fixed point theorems. Fixed…

2011

Recently, Huang and Zhang [\emph{Cone metric spaces and fixed point theorems of contractive mappings}, J. Math. Anal. Appl., \textbf{332} (2007), 1468 -1476] defined cone metric spaces by substituing an order normed space for the real numbers and proved some fixed point theorems. Let $E$ be a real Hausdorff topological vector space and $P$ a cone in $E$ with int\,$P\neq \emptyset$, where int\,$P$ denotes the interior of $P$. Let $X$ be a nonempty set. A function $d : X \times X\to E$ is called a \emph{tvs}-cone metric and $(X, d)$ is called a \emph{tvs}-cone metric space, if the following conditions hold: (1) $\theta \leq d(x, y)$ for all $x, y \in X$ and $d(x, y)= \theta$ if and only if $x…

Settore MAT/05 - Analisi MatematicaCone metric spaces Topological vector space-valued cone metric spaces fixed points
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MR3269340 Reviewed O'Regan, Donal Lefschetz type theorems for a class of noncompact mappings. J. Nonlinear Sci. Appl. 7 (2014), no. 5, 288–295. (Revi…

2015

Lefschetz fixed-point theorem furnishes a way for counting the fixed points of a suitable mapping. In particular, the Lefschetz fixed-point theorem states that if Lefschetz number is not zero, then the involved mapping has at least one fixed point, that is, there exists a point that does not change upon application of mapping. ewline Let $f={f_q}:E o E$ be an endomorphism of degree zero of graded vector space $E={E_q}$. Let $ ilde{E}=E setminus {x in E : f^n(x)=0, mbox{ for some }n in mathbb{N}}$. Define the generalized Lefschetz number $Lambda(f)$ by $$Lambda(f)=sum_{q geq 0}(-1)^qmbox{Tr}(f_q),$$ where $mbox{Tr}(f)=mbox{tr}( ilde{f})$ is the generalized trace of $f$, ``tr'' is the ordinar…

Settore MAT/05 - Analisi MatematicaExtension spaces fixed point theory compact absorbing contractions.
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Partial inner product spaces: Theory and Applications

2010

Partial Inner Product (PIP) Spaces are ubiquitous, e.g. Rigged Hilbert spaces, chains of Hilbert or Banach spaces (such as the Lebesgue spaces Lp over the real line), etc. In fact, most functional spaces used in (quantum) physics and in signal processing are of this type. The book contains a systematic analysis of PIP spaces and operators defined on them. Numerous examples are described in detail and a large bibliography is provided. Finally, the last chapters cover the many applications of PIP spaces in physics and in signal/image processing, respectively. As such, the book will be useful both for researchers in mathematics and practitioners of these disciplines.

Settore MAT/05 - Analisi MatematicaInner productInner product spaces
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On fixed points of alpha-eta-psi-contractive multifunctions

2014

Recently Samet et al. [B. Samet, C. Vetro, P. Vetro, Fixed point theorem for alpha-psi-contractive type mappings, Nonlinear Anal., 75 (2012), 2154{2165] introduced the notion of alpha-psi-contractive type mappings and established some fixed point theorems in complete metric spaces. Succesively, Asl et al. [J.H. Asl, SH. Rezapour, N. Shahzad, On fixed point of alpha-contractive multifunctions, Fixed Point Theory Appl., 2012, 212 (2012)] introduced the notion of alpha_*-psi-contractive multifunctions and give a fixed point result for these multifunctions. In this paper we obtain certain new fixed point and common fixed point theorems via alpha_*-admissible multifuncions with respect to eta. T…

Settore MAT/05 - Analisi MatematicaMetric spaces alpha_*-admissible multifuncions with respect to a function eta pair of multifunctions alpha_*-admietassible with respect to a function eta fixed points common fixed points.
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MR3029186 Reviewed Kuo, Wen-Chi; Vardy, Jessica Joy; Watson, Bruce Alastair Mixingales on Riesz spaces. J. Math. Anal. Appl. 402 (2013), no. 2, 731–7…

2013

Settore MAT/05 - Analisi MatematicaMixingales Riesz spaces
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Operators in rigged Hilbert spaces: toward a spectral analysis

Settore MAT/05 - Analisi Matematicarigged Hilbert spaces partial *-algebras.
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Die Vierte Welt in Berlin: a minor art space in THE CAPITAL OF CREATIVITY

2019

Portraying an alternative theatre space in Berlin, called "Vierte Welt", this article reflects upon the recent changes in the 'spirit of Capitalism' (Boltansik / Chiapello) that has shaped the old and new German capital as an alledged contemporary Eden of creativity and artistic critique.

Settore SPS/01 - Filosofia PoliticaTheatre alternative theatre spaces Berlin Capitalism critique Boltanski Chiapello work subjectivity precarity Vierte WeltSettore L-ART/05 - Discipline Dello Spettacolo
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