Interior Point Methods
By N. Ploskas, N. Samaras. 2017
404 citations recorded by the source corpus.
Subfields: Computational Mechanics, Numerical Analysis, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/7709434d79f047f40ced5c392f6ba6c5270e9bb3
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Mechanics
- Brendan O'Donoghue
- Stephen P. Boyd
- Liam Paninski
- Pengcheng Zhou
- Johannes Friedrich
- Ran El-Yaniv
- Yonatan Geifman
- Leo Liberti
In Numerical Analysis
- Brendan O'Donoghue
- Stephen P. Boyd
- Yang Wang
- Liam Paninski
- Pengcheng Zhou
- Johannes Friedrich
- Ran El-Yaniv
- Yonatan Geifman
In Statistics and Probability
- Stephen P. Boyd
- Ran El-Yaniv
- Brendan O'Donoghue
- Yonatan Geifman
- Liam Paninski
- Leo Liberti
- Yang Wang
- Pengcheng Zhou
Citations in the corpus
- The Frank-Wolfe Algorithm: A Short Introduction (2023, neutral): “This complexity renders the use of projection-based methods for many significant constrained problems quite challenging; in some cases relaxed projections which essentially compute separating hyperplanes can be used though.”
- Fast online deconvolution of calcium imaging data (2016, background): “The interior point methods scale linearly, but they cannot be warm started well [23], i.”
- Distance geometry and data science (2019, methodology): “(X), 302 L. Liberti 1 3 the Interior Point Method (IPM), which often features as a “state of the art” SDP solver, has a relatively high computational complexity (Potra and Wright 2000): a “big oh” notation estimate of O(max (m, n)mn2.”
- SelectiveNet: A Deep Neural Network with an Integrated Reject Option (2019, methodology): “The contributions of this paper are: • A selective loss function that optimizes a specified coverage slice using a variant of the interior point optimization method (Potra & Wright, 2000).”
- Approximate dynamic programming via iterated Bellman inequalities (2015, background): “The optimization problem (14) becomes a semidefinite program (SDP), which can be efficiently solved using convex optimization methods [54, 56, 55, 57].”