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  1. Affine scaling - Wikipedia

    • In mathematical optimization, affine scaling is an algorithm for solving linear programming problems. Specifically, it is an interior point method, discovered by Soviet mathematician I. I. Dikin in 1967 and reinvented in the U.S. in the mid-1980s. See more

    History

    Affine scaling has a history of multiple discovery. It was first published by I. I. Dikin at Energy Systems Institute … See more

    Algorithm

    Affine scaling works in two phases, the first of which finds a feasible point from which to start optimizing, while the second does the actual optimization while staying strictly inside the feasible region.
    Both phase… See more

    Analysis

    While easy to state, affine scaling was found hard to analyze. Its convergence depends on the step size, β. For step sizes β ≤ ⁠2/3⁠, Vanderbei's variant of affine scaling has been proven to converge, while for β > 0.995, an e… See more

    Further reading

    • Adler, Ilan; Monteiro, Renato D. C. (1991). "Limiting behavior of the affine scaling continuous trajectories for linear programming problems" (PDF). Mathematical Programming. 50 (1–3): 29–51. … See more

     
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  2. The affine scaling method is an interior point method, meaning that it forms a trajectory of points strictly inside the feasible region of a linear program (as opposed to the simplex algorithm, which walks the corners of the feasible region). In mathematical optimization, affine scaling is an algorithm for solving linear programming problems.
    Learn more:
    The affine scaling method is an interior point method, meaning that it forms a trajectory of points strictly inside the feasible region of a linear program (as opposed to the simplex algorithm, which walks the corners of the feasible region). In mathematical optimization, affine scaling is an algorithm for solving linear programming problems.
    en.wikipedia.org/wiki/Affine_scaling
    Since the actual algorithm is rather complicated, researchers looked for a more intuitive version of it, and in 1985 developed affine scaling, a version of Karmarkar's algorithm that uses affine transformations where Karmarkar used projective ones, only to realize four years later that they had rediscovered an algorithm published by Soviet mathematician I. I. Dikin in 1967.
    en.wikipedia.org/wiki/Karmarkar%27s_algorithm
    In Euclidean geometry, an affine transformation or affinity (from the Latin, affinis, "connected with") is a geometric transformation that preserves lines and parallelism, but not necessarily Euclidean distances and angles.
    en.wikipedia.org/wiki/Affine_transformation
     
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