Connection Machine - definition. What is Connection Machine
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%ما هو (من)٪ 1 - تعريف


Connection Machine         
  • External design of CM-1 and CM-2 model
  • The light panels of [[FROSTBURG]], a CM-5, on display at the [[National Cryptologic Museum]]. The panels were used to check the usage of the processing nodes, and to run diagnostics.
SUPERCOMPUTER
The Connection Machine; Connection machine; CM-5
A Connection Machine (CM) is a member of a series of massively parallel supercomputers that grew out of doctoral research on alternatives to the traditional von Neumann architecture of computers by Danny Hillis at Massachusetts Institute of Technology (MIT) in the early 1980s. Starting with CM-1, the machines were intended originally for applications in artificial intelligence (AI) and symbolic processing, but later versions found greater success in the field of computational science.
Connection pool         
CACHE OF DATABASE CONNECTIONS MAINTAINED BY THE DATABASE
Connection pooling; Connection Pool
In software engineering, a connection pool is a cache of database connections maintained so that the connections can be reused when future requests to the database are required.
Connection (vector bundle)         
  • A section of a bundle may be viewed as a generalized function from the base into the fibers of the vector bundle. This can be visualized by the graph of the section, as in the figure above.
  • How to recover the covariant derivative of a connection from its parallel transport. The values <math>s(\gamma(t))</math> of a section <math>s\in \Gamma(E)</math> are parallel transported along the path <math>\gamma</math> back to <math>\gamma(0)=x</math>, and then the covariant derivative is taken in the fixed vector space, the fibre <math>E_x</math> over <math>x</math>.
LINEAR CONNECTION ON A VECTOR BUNDLE
Koszul connection; Vector bundle connection; Connection on a vector bundle
In mathematics, and especially differential geometry and gauge theory, a connection on a fiber bundle is a device that defines a notion of parallel transport on the bundle; that is, a way to "connect" or identify fibers over nearby points. The most common case is that of a linear connection on a vector bundle, for which the notion of parallel transport must be linear.