Results 261 to 270 of about 51,068 (298)
Toroidal topology of grid-cell activity precedes spatial navigation during development
Guardamagna M +6 more
europepmc +1 more source
Some of the next articles are maybe not open access.
Related searches:
Related searches:
Torus palatinus and torus mandibular is: A review of the literature
Australian Dental Journal, 1995AbstractThe torus has been mentioned in the literature for about 180 years. However, little has been revealed about it until the last two decades when great advances were made in the field of genetics. Its occurrence in various ethnic groups ranges from 9 to 66 per cent.Even between similar ethnic groups living in different environments, different ...
exaly +3 more sources
Journal of Statistical Theory and Practice, 2021
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
SenGupta, Ashis, Roy, Moumita
openaire +2 more sources
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
SenGupta, Ashis, Roy, Moumita
openaire +2 more sources
2015 Third International Symposium on Computing and Networking (CANDAR), 2015
The firing squad synchronization problem (FSSP) has been studied extensively for more than fifty years, and a rich variety of synchronization algorithms has been proposed. In the present paper, we give a lower bound of FSSP algorithms for two-dimensional (2D) torus and present a minimum-time FSSP algorithm that can synchronize any 2D torus of size m ...
Hiroshi Umeo, Keisuke Kubo
openaire +1 more source
The firing squad synchronization problem (FSSP) has been studied extensively for more than fifty years, and a rich variety of synchronization algorithms has been proposed. In the present paper, we give a lower bound of FSSP algorithms for two-dimensional (2D) torus and present a minimum-time FSSP algorithm that can synchronize any 2D torus of size m ...
Hiroshi Umeo, Keisuke Kubo
openaire +1 more source
Proceedings of 1997 International Conference on Shape Modeling and Applications, 2002
Methods are presented for cutting the surface of a polygonal shape that is homeomorphic to the torus. A number of issues are discussed as to how to find loops of a desired characteristic on the surface of a polyhedrally-defined torus and how to cut the torus into two parts by using the loops discovered. A method for finding a homeomorphism for toroidal
openaire +1 more source
Methods are presented for cutting the surface of a polygonal shape that is homeomorphic to the torus. A number of issues are discussed as to how to find loops of a desired characteristic on the surface of a polyhedrally-defined torus and how to cut the torus into two parts by using the loops discovered. A method for finding a homeomorphism for toroidal
openaire +1 more source
Der Hautarzt, 1997
Solitary or bilateral, symptomless exostoses on the lingual surface of the mandibule are called mandibular torus. It is mainly seen in young males and has a benign clinical course. The etiopathology is not known. Both genetic and environmental factors such as the anatomy of the lower jaw are considered.
A, Nolte, C G, Schirren
openaire +2 more sources
Solitary or bilateral, symptomless exostoses on the lingual surface of the mandibule are called mandibular torus. It is mainly seen in young males and has a benign clinical course. The etiopathology is not known. Both genetic and environmental factors such as the anatomy of the lower jaw are considered.
A, Nolte, C G, Schirren
openaire +2 more sources
Distributed Computing, 2002
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
openaire +2 more sources
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
openaire +2 more sources
Physical Review B, 1990
We show that the states of an anyon system on a torus are not completely determined by the positions of the anyons. There are q states for each fixed anyon configuration if the statistics of the anyons is given by \ensuremath{\theta}=p\ensuremath{\pi}/q. We explicitly construct the lattice Hamiltonian for the anyon system on the torus.
, Wen, , Dagotto, , Fradkin
openaire +2 more sources
We show that the states of an anyon system on a torus are not completely determined by the positions of the anyons. There are q states for each fixed anyon configuration if the statistics of the anyons is given by \ensuremath{\theta}=p\ensuremath{\pi}/q. We explicitly construct the lattice Hamiltonian for the anyon system on the torus.
, Wen, , Dagotto, , Fradkin
openaire +2 more sources

