Sentence examples for operation defined by from inspiring English sources

The algebraic formalization is based on both a recursive primitive operation defined by a table which models the elementary behaviours and a multilevel operating mode that carries out behaviour combinations.

The appropriate control of the power converters allows each power source to achieve the operation defined by the SCS.

Consider the set and the operation defined by (2.1)., and, for every.

(b Let, and be the semitopological semigroup consisting of the set of all functions on such that, the binary operation defined by for all and and the product topology.

As shown in Figure 14b, such overhead is much lower compared to the message list included in beacons, since it depends only the number of neighbors participating in the rebroadcast operation defined by AMD's suppression technique.

Remark 2.1 The addition operation defined by Definition 2.7 is a group operation over the set of equivalence classes F / S up to the equivalence relation in Definition 2.3.

To evaluate the integral and derivative operations defined by the IBVP and to render the complex geometry into an equivalent straight beam with rectangular cross-section, a series of coordinate transformations are applied.

It is easy to verify that is a linear space under usual coordinatewise operations defined by and, where.

Hilbert and Bernays (1934) give the only general account of finitary contentual number theory; according to it, operations defined by primitive recursion and proofs using induction are finitarily acceptable.

In actual proof-theoretic practice, as well as explicitly in (Hilbert and Bernays, 1934; Bernays, 1930), these basic operations are generalized to operations defined by recursion, paradigmatically, primitive recursion, e.g., multiplication and exponentiation (see Parsons 1998 for a discussion of philosophical difficulties in relation to exponentiation).

The set [0,1] endowed with the operations defined by x∧y= min{x,y} and x∨y= max{x,y} for all x,y∈[0,1] is a (complete) bounded lattice in the sense of Definition 1 which has 0 as the bottom and 1 as the top element.