Semidefinite programming (SDP) is a powerful framework from convex optimization that has striking potential for data science applications. This paper develops a provably correct algorithm for solving large SDP problems by economizing on both the storage and the arithmetic costs. Numerical evidence shows that the method is effective for a range of applications, including relaxations of MaxCut, abstract phase retrieval, and quadratic assignment. Running on a laptop, the algorithm can handle SDP instances where the matrix variable has over 10¹³ entries
We consider low-rank semidefinite programming (LRSDP) relaxations of unconstrained {−1,1} quadratic ...
We consider low-rank semidefinite programming (LRSDP) relaxations of unconstrained {−1,1} quadratic ...
Many important machine learning problems are modeled and solved via semidefinite programs; examples ...
Semidefinite programming (SDP) is a powerful framework from convex optimization that has striking po...
With the ever-growing data sizes along with the increasing complexity of the modern problem formulat...
Many important machine learning problems are modeled and solved via semidefinite programs; examples ...
International audienceWe introduce a new class of algorithms for solving linear semidefinite program...
Several important machine learning problems can be modeled and solved via semidefinite programs. Oft...
We consider low-rank semidefinite programming (LRSDP) relaxations of unconstrained {−1, 1} quadrati...
We consider the problem of solving large-scale instances of the Max-Cut semidefinite program (SDP), ...
The limiting behavior of weighted paths associated with the semidefinite program (SDP) map $X^{1/2}S...
The limiting behavior of weighted paths associated with the semidefinite program (SDP) map $X^{1/2}S...
Many important machine learning problems are modeled and solved via semidefinite programs; examples ...
We consider low-rank semidefinite programming (LRSDP) relaxations of unconstrained {−1,1} quadratic ...
We consider low-rank semidefinite programming (LRSDP) relaxations of unconstrained {−1,1} quadratic ...
We consider low-rank semidefinite programming (LRSDP) relaxations of unconstrained {−1,1} quadratic ...
We consider low-rank semidefinite programming (LRSDP) relaxations of unconstrained {−1,1} quadratic ...
Many important machine learning problems are modeled and solved via semidefinite programs; examples ...
Semidefinite programming (SDP) is a powerful framework from convex optimization that has striking po...
With the ever-growing data sizes along with the increasing complexity of the modern problem formulat...
Many important machine learning problems are modeled and solved via semidefinite programs; examples ...
International audienceWe introduce a new class of algorithms for solving linear semidefinite program...
Several important machine learning problems can be modeled and solved via semidefinite programs. Oft...
We consider low-rank semidefinite programming (LRSDP) relaxations of unconstrained {−1, 1} quadrati...
We consider the problem of solving large-scale instances of the Max-Cut semidefinite program (SDP), ...
The limiting behavior of weighted paths associated with the semidefinite program (SDP) map $X^{1/2}S...
The limiting behavior of weighted paths associated with the semidefinite program (SDP) map $X^{1/2}S...
Many important machine learning problems are modeled and solved via semidefinite programs; examples ...
We consider low-rank semidefinite programming (LRSDP) relaxations of unconstrained {−1,1} quadratic ...
We consider low-rank semidefinite programming (LRSDP) relaxations of unconstrained {−1,1} quadratic ...
We consider low-rank semidefinite programming (LRSDP) relaxations of unconstrained {−1,1} quadratic ...
We consider low-rank semidefinite programming (LRSDP) relaxations of unconstrained {−1,1} quadratic ...
Many important machine learning problems are modeled and solved via semidefinite programs; examples ...