Results 101 to 110 of about 7,273 (258)
On non-separable components of hyperspaces with the Hausdorff metric [PDF]
Let $(X,d)$ be a connected non compact metric space. Suppose the metric$d$ convex and such that every closed bounded subset of $X$ is compact. Let $F(X)$ bethe space of nonvoid closed subsets of $X$ with the Hausdorff distance associated to $d$.We prove ...
R. Cauty
doaj
ABSTRACT Objective To evaluate the influence of superimposition protocols and landmark distribution on deviation outcomes in orthodontic full‐arch models. Materials and Methods Twenty plaster models were scanned using an intraoral and desktop scanner. Ten models were evaluated for landmark suitability and inter‐scanner coordinate agreement.
Ezgi Cansu Firinciogullari +3 more
wiley +1 more source
Abstract In the domain of battery research, the processing of high‐resolution microscopy images is a challenging task, as it involves dealing with complex images and requires a prior understanding of the components involved. The utilisation of deep learning methodologies for image analysis has attracted considerable interest in recent years, with ...
Ganesh Raghavendran +7 more
wiley +1 more source
In this study, an integrated deep learning approach was developed for the evaluation of temporomandibular joint disorders using multicentre CBCT images. The mandibular condyle was first automatically segmented using the nnU‐Net v2 architecture. Subsequently, 3D‐CNN algorithms classified the condyles as healthy or unhealthy and further distinguished ...
İbrahim Şevki Bayrakdar +5 more
wiley +1 more source
Kuratowski convergence on compacta and Hausdorff metric convergence on compacta [PDF]
summary:This paper completes and improves results of [10]. Let $(X,d_{_X})$, $(Y,d_{_Y})$ be two metric spaces and $G$ be the space of all $Y$-valued continuous functions whose domain is a closed subset of $X$.
Ceppitelli, R., Holá, Ľ., Brandi, P.
core +1 more source
Barr-coexactness for metric compact Hausdorff spaces [PDF]
A metric compact Hausdorff space is a Lawvere metric space equipped with a compatible compact Hausdorff topology (which does not need to be the induced topology).
Abbadini, Marco, Hofmann, Dirk
core
Hausdorff dimension of metric spaces and Lipschitz maps onto cubes
We prove that a compact metric space (or more generally an analytic subset of a complete separable metric space) of Hausdorff dimension bigger than k can always be mapped onto a k-dimensional cube by a Lipschitz map.
Keleti, T., Zindulka, O., Mathe, A. E.
core +1 more source
On multivalued weakly Picard operators in partial Hausdorff metric spaces [PDF]
We discuss multivalued weakly Picard operators on partial Hausdorff metric spaces. First, we obtain Kikkawa-Suzuki type fixed point theorems for a new type of generalized contractive conditions.
Hemant Kumar Nashine +7 more
core +1 more source
Some Characteristics of Completeness Property in Fuzzy Soft b−Metric Space
In this study, we developed a novel idea known as the fuzzy soft b-metric, and investigated some fundamental aspects of fuzzy soft b-metric. Moreover, various topological features of this new space, such as fuzzy soft open ball, and fuzzy soft Hausdorff ...
Salim Dawood Mohsen, Younes Hazem Thiyab
doaj +1 more source
The Hausdorff metric and the contraction mapping theorem
The thesis presents an introduction to the concept of the Hausdorff metric. The hausdorff metric consists of nonempty subspaces of a compact metric space x. One significant application of the Hausdorff metric is fractals.
Basco, Ma. Theresa F., Serrano, Loida B.
core

