A function such that for every element of one set there is a unique element of another set.
In network operations the logical association of one set of values such as addresses on one network with quantities or values of another set such as devices on another network. Includes name-address mapping internetwork-route mapping and protocol-to-protocol mapping.
In network operations, the logical association of one set of values, such as addresses on one network, with other quantities or values, such as devices on a second network (for example name-address mapping, internetwork-route mapping).
The transcription of functions into terms that make them equivalent on two different systems. In network operations, it is the logical association of one set of values, such as addresses, on one network with quantities or values of another set, such as devices, on a second network (such as name-address mapping).
Correspondence between two mathematical sets in which each element of one set corresponds exactly to one element of the other set. More generally, the set mapped to is a function of the set from which it is mapped. See ISOMORPHIC.
an isomorphism if is a homomorphism from to , and is a homomorphism from to
an object that maps each element of its source to a value in its range
a set of connections between the fields of the dictionaries associated with the input and output tables
a set of key / value pairs
a set of rules and techniques used to modify one model in order to get another model
a way of relating one thing or set of things to another thing or set of things
The process of associating the members of one set of items with the members of another set of items, such as the bits in a bitmap with the pixels on the screen by means of a viewport or window.
association of a set of elements of a model with a set of elements of another model NOTE 1 A mapping can be uni-directional or bi-directional. NOTE 2 A mapping is the result of apply a mapping specification to particular models.
An association from the elements of the domain to the elements of the range.
Mapping is the process of assigning a design's logic elements to the specific physical elements that actually implement logic functions in a device.
1. a type of iteration in which a function is successively applied to objects taken from corresponding entries in collections such as sequences or hash tables Math. a relation between two sets in which each element of the first set (the "domain") is assigned one element of the second set (the "range").
The assignment of a protocol or logical ID to a device for purposes of data storage, data transfer, or device management.
A method of using one action to run another action. Also, a pairing of entities in one set with those in another set.
The process of assigning physical entities to logical entities, e.g. when a particular analogue channel (internal or external) is assigned to be the channel used for measuring the bus voltage.
The process of associating elements of one set with elements of another set, or the set of associations that come out of such a process. Often refers to the formally described relationship between two schemas, or between a schema and a central model. See Rationalization.
Process of assigning portions of the logic design to the physical chip resources (CLBs). With FPGAs, mapping is a more demanding and more important process than with gate arrays.
In network operations, the logical association of one set of values, such as addresses on one network, with quantities or values of another set, such as devices on a second network (e.g., name-address mapping, internet work-route mapping).
The logical association of one set of values, such as MAC addresses with another set, or such as Network Layer (OSI layer 3) addresses.