Lattire

Angela M Lattire, age 45, Sunman, IN View Details

Cities: Sunman IN, Aurora IN Possible Relatives: Bernard Frank German, Frank H German, Mandilyn Ashlei German

Angela Sue Lattire, age 43, Cincinnati, OH View Details

Cities: Cincinnati OH Possible Relatives: Louis Boggs, Norma J Boggs, Lois J Bush

Alexa R Lattire, age 33, Mooresville, IN View Details

Cities: Mooresville IN, Martinsville IN Possible Relatives: Brett David Lattire, Elizabeth Whitney, Jacob D Whitney

Alma Lattire, age 81, Aurora, IN View Details

Cities: Aurora IN

Kelli Ann Lattire, age 45, Dry Ridge, KY View Details

Locations: Hebron KY, Burlington KY, Cincinnati OH Possible Relatives: Jay T Ashcraft, Sharon K Ashcraft

Jennifer R Lattire, age 41, Cincinnati, OH View Details

Locations: Hebron KY, Burlington KY, Cincinnati OH Possible Relatives: Jay T Ashcraft, Sharon K Ashcraft

Rhyannon A Creason, age 40, Waddell, AZ View Details

Locations: Hebron KY, Burlington KY, Cincinnati OH Possible Relatives: Jay T Ashcraft, Sharon K Ashcraft

Elizabeth Ann King, age 39, Batesville, IN View Details

Locations: Hebron KY, Burlington KY, Cincinnati OH Possible Relatives: Jay T Ashcraft, Sharon K Ashcraft

Lattice Boltzmann methods

Lattice Boltzmann methods (LBM), originated from the lattice gas automata (LGA) method, is a class of computational fluid dynamics (CFD) methods for fluid simulation. Instead of solving the Navier–Sread more...tokes equations directly, a fluid density on a lattice is simulated with streaming and collision (relaxation) processes. The method is versatile as the model fluid can straightforwardly be made to mimic common fluid behaviour like vapour/liquid coexistence, and so fluid systems such as liquid droplets can be simulated. Also, fluids in complex environments such as porous media can be straightforwardly simulated, whereas with complex boundaries other CFD methods can be hard to work with.read less...

Lattice (group)

In geometry and group theory, a lattice in the real coordinate space is an infinite set of points in this space with the properties that coordinatewise addition or subtraction of two points in the laread more...ttice produces another lattice point, that the lattice points are all separated by some minimum distance, and that every point in the space is within some maximum distance of a lattice point. Closure under addition and subtraction means that a lattice must be a subgroup of the additive group of the points in the space, and the requirements of minimum and maximum distance can be summarized by saying that a lattice is a Delone set. More abstractly, a lattice can be described as a free abelian group of dimension which spans the vector space . For any basis of , the subgroup of all linear combinations with integer coefficients of the basis vectors forms a lattice, and every lattice can be formed from a basis in this way. A lattice may be viewed as a regular tiling of a space by a primitive cell.read less...

Lattice-based cryptography

Lattice-based cryptography is the generic term for constructions of cryptographic primitives that involve lattices, either in the construction itself or in the security proof. Lattice-based constructiread more...ons are currently important candidates for post-quantum cryptography. Unlike more widely used and known public-key schemes such as the RSA, Diffie-Hellman or elliptic-curve cryptosystems—which could, theoretically, be defeated using Shor's algorithm on a quantum computer—some lattice-based constructions appear to be resistant to attack by both classical and quantum computers. Furthermore, many lattice-based constructions are considered to be secure under the assumption that certain well-studied computational lattice problems cannot be solved efficiently.read less...

Lattice network

A symmetrical lattice is a two-port electrical wave filter in which diagonally-crossed shunt elements are present – a configuration which sets it apart from ladder networks. The component arrangemenread more...t of the lattice is shown in the diagram below. The filter properties of this circuit were first developed using image impedance concepts, but later the more general techniques of network analysis were applied to it.read less...

Lattice of stable matchings

In mathematics, economics, and computer science, the lattice of stable matchings is a distributive lattice whose elements are stable matchings. For a given instance of the stable matching problem, thiread more...s lattice provides an algebraic description of the family of all solutions to the problem. It was originally described in the 1970s by John Horton Conway and Donald Knuth.read less...

Lattice and bridged-T equalizers

Lattice and bridged-T equalizers are circuits which are used to correct for the amplitude and/or phase errors of a network or transmission line. Usually, the aim is to achieve an overall system perforread more...mance with a flat amplitude response and constant delay over a prescribed frequency range, by the addition of an equalizer. In the past, designers have used a variety of techniques to realize their equalizer circuits. These include the method of complementary networks; the method of straight line asymptotes; using a purpose built test-jig; the use of standard circuit building blocks,; or with the aid of computer programs. In addition, trial and error methods have been found to be surprisingly effective, when performed by an experienced designer.read less...