Results 61 to 70 of about 57,386 (206)
ABSTRACT Objective The use of narrow‐diameter implants has emerged as a strategy to compensate for the reduced bone dimensions of maxillary lateral incisor agenesis (MLIA). This study integrates finite element analysis (FEA) and systematic review (SR) to assess the biomechanical and clinical viability of implant‐supported crowns in MLIA scenarios ...
Leonardo Folmer Rodrigues da Silva +5 more
wiley +1 more source
Tracking features in image sequences using discrete Morse functions [PDF]
The goal of this contribution is to present an application of discrete Morse theory to tracking features in image sequences. The proposed algorithm can be used for tracking moving figures in a filmed scene, for tracking moving particles, as well as for
Jerse, Gregor, Mramor Kosta, Neza
core
Global and Local Deviance Effects in the Processing of Temporal Patterns
ABSTRACT Perceptual and sensorimotor events are often experienced as temporal patterns, that is, identified as sequences based on their temporal features. While current timing models propose separate mechanisms supporting the processing of single intervals and temporal patterns, they leave partially unclear whether the latter entails the processing of ...
Dunia Giomo +3 more
wiley +1 more source
Magnitude homology of graphs and discrete Morse theory on Asao-Izumihara complexes [PDF]
Yu Tajima, Masahiko Yoshinaga
openalex +1 more source
Carbonate sedimentology: An evolved discipline
Abstract Although admired and examined since antiquity, carbonate sediment and rock research really began with Charles Darwin who, during a discovery phase, studied, documented and interpreted their nature in the mid‐19th century. The modern discipline, however, really began after World War II and evolved in two distinct phases.
Noel P. James, Peir K. Pufahl
wiley +1 more source
On the local homology of Artin groups of finite and affine type
We study the local homology of Artin groups using weighted discrete Morse theory. In all finite and affine cases, we are able to construct Morse matchings of a special type (we call them "precise matchings").
Paolini, Giovanni
core +1 more source
Toward Optimality in Discrete Morse Theory [PDF]
Morse theory is a fundamental tool for investigating the topology of smooth manifolds. This tool has been extended to discrete structures by Forman, which allows combinatorial analysis and direct computation. This theory relies on discrete gradient vector fields, whose critical elements describe the topology of the structure.
Lewiner, Thomas +2 more
openaire +2 more sources
Discrete Morse theory for cellular resolutions [PDF]
Cellular resolutions of monomial modules were introduced by Bayer and Sturmfels. In this paper the authors apply Forman's discrete Morse theory (in the version of Chari) to reduce cellular resolutions to minimal free resolutions. The method proves successful for generic and shellable monomial modules. The latter notion is introduced in the paper.
Batzies, E., Welker, V.
openaire +1 more source
Discrete Morse theory and the topology of matching complexes of complete graphs [PDF]
Anupam Mondal +2 more
openalex +1 more source
Discrete Morse theory on graphs
Discrete Morse theory is originally introduced by R. Forman as a discrete analogue of classical Morse theory to study homotopy properties of finite CW-complexes. In [\textit{R. Ayala}, \textit{L. M. Fernández}, and \textit{J. A. Vilches}, ``Discrete Morse inequalities on infinite graphs'', Electron. J. Comb. 16, No. 1, Research Paper R38, 11p.
Ayala, R. +3 more
openaire +2 more sources

