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1. In AIPS++, an abstract base class which presents an interface to a finite-volume, linear, rectangular, or hyper-rectangular structure. The Lattice is fundamentally described by its shape. 2. In domain theory partially ordered set in which all finite subsets have a least upper bound and greatest lower bound.
A structure defined by a partial order where the points in the structure are connected by lines, and being connected by a line means that the higher element is "greater" than the lower element. The lattice will often have a top element which is greater than any other element in the set, and a corresponding bottom element which is less than any other element in the set.
A sequence of accelerator elements, often periodic, used to focus, accelerate, and bend a beam.
A partially ordered set for which every pair of elements has a greatest lower bound and a least upper bound.
a CPO where the LUB and GLB of any pair of elements exist
a finite set together with a partial ordering on its elements such that for every pair of elements there is a least upper bound and a greatest lower bound
a mathematical object that, like a set, contains elements
a partially ordered set in which any two elements have a greatest lower bound and a least upper bound
a partial ordering of a set under a relation where all finite subsets have a least upper bound and a greatest lower bound