bilinear


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Related to bilinear: Bilinear form, Bilinear filtering

bi·lin·e·ar

 (bī-lĭn′ē-ər)
adj.
Linear with respect to each of two variables or positions. Used of functions or equations.

bilinear

(baɪˈlɪnɪə)
adj
1. (Mathematics) of or referring to two lines
2. (Mathematics) of or relating to a function of two variables that is linear in each independently, as f(x, y) = xy

bi•lin•e•ar

(baɪˈlɪn i ər)

adj.
1. of or pertaining to two lines: bilinear coordinates.
2. of the first degree in each of two variables.
[1850–55]
ThesaurusAntonymsRelated WordsSynonymsLegend:
Adj.1.bilinear - linear with respect to each of two variables or positions
additive, linear - designating or involving an equation whose terms are of the first degree
Translations
bilineární
bilinear
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References in periodicals archive ?
4) By taking the advantage of the property of bilinear pairing, we further extend our scheme to support batch auditing for multiple users and multiple CSSs.
B) be a standard pentad with finite-dimensional objects and a symmetric bilinear form B.
The key objective of this work is to provide simple and computationally effective access control policy using CPABE with minimal bilinear pairings.
Later, Joux [3] had proposed, Bilinear pairing based group key agreement protocol.
Bilinear Interpolation is associate operation that determines the intensity from the weighted average of the four nearest pixels to the desired input coordinates, so assigns that worth to the output coordinates [15].
6, the actual relation of dimensionless force to dimensionless shear deformation is nonlinear, so a bilinear model may describe the relation more accurately than the linear model.
Once the bilinear form of the NLEE was given, multisoliton solutions can be derived through the truncated formal perturbation expansion at different levels [40].
Further, unbounded bilinear systems in reflexive Banach spaces are not concerned, which makes hard to find examples of admissible operators enabling us to treat significant examples.
the group of linear transformations of V preserving the bilinear form B.
The Bilinear model (Thompson, Robnett 1979) is one of the most commonly used resilient modulus models for subgrade soils.
2008) proposed two AMKE protocols: one is based on elliptic curve cryptography (KOBLITZ, 1987) and the other on bilinear pairings.