A new sixth-order penalty function makes stochastic optimization over expectation-formulated generalized Stiefel manifolds equivalent to unconstrained optimization, enabling stochastic gradient methods with O(epsilon^-4) sample complexity.
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Stochastic optimization over expectation-formulated generalized Stiefel manifold
A new sixth-order penalty function makes stochastic optimization over expectation-formulated generalized Stiefel manifolds equivalent to unconstrained optimization, enabling stochastic gradient methods with O(epsilon^-4) sample complexity.