Learning Algorithms for Separable Approximations of
... be the case with two-stage stochastic programs. Furthermore, the observed speed of convergence is much faster than techniques such as Benders decomposition, especially for higher dimensional problems. The paper is divided into two parts. Sections 2-6 deal exclusively with problems where the original ...
... be the case with two-stage stochastic programs. Furthermore, the observed speed of convergence is much faster than techniques such as Benders decomposition, especially for higher dimensional problems. The paper is divided into two parts. Sections 2-6 deal exclusively with problems where the original ...
Efficient robust digital hyperplane fitting with bounded
... Theorem 2 (Fonseca and Mount [6]). For a set of N points in the unit d-dimensional cube and some ε > 0, one can build a data structure with O(ε−d ) storage space, in O(N + ε−d logO(1) (ε−1 )) time, such that for a given query hyperplane H, the number of points on and bellow H can be approximately r ...
... Theorem 2 (Fonseca and Mount [6]). For a set of N points in the unit d-dimensional cube and some ε > 0, one can build a data structure with O(ε−d ) storage space, in O(N + ε−d logO(1) (ε−1 )) time, such that for a given query hyperplane H, the number of points on and bellow H can be approximately r ...
(pdf)
... where A and B are constants. This equation is called the Weierstrass equation for an elliptic curve. We will need to specify which field A, B, x, and y belong to, for now we will deal with R, since it is easy to visualize, but for our cryptographic applications, it will make sense to deal with finit ...
... where A and B are constants. This equation is called the Weierstrass equation for an elliptic curve. We will need to specify which field A, B, x, and y belong to, for now we will deal with R, since it is easy to visualize, but for our cryptographic applications, it will make sense to deal with finit ...