[PDF] Top 20 Análisis de Obra de Arte Pictórica

... a dislocated quasi-b-metric space with the coefficient s = , but since d(, ) = , we have (X, b) is not a quasi-b-metric space, and since d(, ) = d(, ), we ... See full document

... of metric space. He proved the contraction mapping principle in b-metric space that generalizes the famous Banach contraction principle in metric ...in b-metric spaces ... See full document

... of metric space in ...of dislocated metric ...complete dislocated quasi metric ...the b -metric space as a generalization of metric space and investigated ... See full document

... for cyclic contractions in compact metric spaces were obtained already in ...a cyclic fixed point result in compact spaces for weak contractions (in the sense of ... See full document

... I n this paper, we prove two common coupled fixed point theorems for four mappings in dislocated quasi b-metric spaces and provide two examples to support our theorems.. Our results ge[r] ... See full document

... of contractions. In addition to Matthews’s investigations, cone metric spaces, D-metric spaces, and G-metric spaces (see, ...on metric spaces satisfying ... See full document

... non-linear cyclic Kannan and Chat- terjea contractions in partial metric spaces and we prove some new theorems on fixed point for these types of mappings extending some ... See full document

... a fixed point theorem for contraction mapping in complete metric ...of dislocated metric space under the name of metric ...about dislocated metric in the context of ... See full document

... fixed point results in dislocated quasi metric (dq-metric) ...spaces. Fixed point results for different types of contractive conditions are established, which ... See full document

... related fixed point ...of metric space to the dislocated metric space proved by ...of dislocated metric space was further generalized into dislocated quasi, ... See full document

... of dislocated topology in the context of logic programming ...semantics. Dislocated metric space has a key role in logic programming and electronics ...complete dislocated quasi ... See full document

... of b-metric space as a generalization of metric space was given by Czerwik [1], many fixed point results in metric spaces were generalized in b-metric ... See full document

... (usual) metric space is evidently a b-metric ...a b-metric on X need not be a metric on X (see also ...a b-metric on X need not be a metric on ... See full document

... of b-metric spaces was introduced by Czerwik [3] as a generalization of metric ...partial metric space was introduced by Matthews [8] in ...of b-metric and ... See full document

... {a, b, c} and d: X × X → R be defined by d(x, x) =  for x ∈ X, d(a, b) = d(b, c) = , d(a, c) =   , d(x, y) = d(y, x) for x, y ∈ ...a b-metric space (with s =   > ) which is not ... See full document

... We study the existence and uniqueness of fixed points for self-operators defined in a b-metric space and belonging to the class of ( α , ψ )-type contraction mappings. The obtained results generalize and ... See full document

... q-set-valued quasi-contraction mappings and give results as regards fixed points for such mappings in b-metric ...(Fixed Point Theory ...fixed point results for single-valued ... See full document

... fixed point theo- rems for partial metric ...the dislocated (strong quasi-)metric as presented here (Definition ...partial metric is a dislocated metric and examples ... See full document

... Fixed point theory is one of the most important topic in the development of non linear ...of metric space and introduce the concept of b-metric space After Czerwik([5], [6]) many papers ... See full document

... the metric space can be obtained as a partial-metric space by replacing the condition d(x, x) =  with the condition d(x, x) ≤ d(x, y) for all x, y in the definition of the ...a b-metric space ... See full document