A Proof of Convergence of the Concave-Convex Procedure Using Zangwill's Theory
By Bharath K. Sriperumbudur, Gert R. G. Lanckriet. 2012
71 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Computational Mechanics, Numerical Analysis
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- Mehryar Mohri
- Ananda Theertha Suresh
- Corinna Cortes
- Ningshan Zhang
- Judy Hoffman
- Nuno Vasconcelos
- Stefania Sardellitti
- Sergio Barbarossa
In Computational Mechanics
- Mehryar Mohri
- Corinna Cortes
- Ningshan Zhang
- Ananda Theertha Suresh
- Stefania Sardellitti
- Sergio Barbarossa
- Gesualdo Scutari
- Nuno Vasconcelos
In Numerical Analysis
- Stefania Sardellitti
- Sergio Barbarossa
- Corinna Cortes
- Gesualdo Scutari
- Ningshan Zhang
- Mehryar Mohri
- Ananda Theertha Suresh
Citations in the corpus
- Multiple-Source Adaptation with Domain Classifiers (2020, background): “…2 and 3, one can cast the min-max optimization problem (7) into the following variational form of a DC-programming problem [Tao and An, 1997, 1998, Sriperumbudur and Lanckriet, 2012]: (cid:0) (cid:1) (cid:0) (cid:1) (cid:0) P (cid:1) The DC-programming algorithm works by repeatedly solving…”
- Multiple-source adaptation theory and algorithms (2020, background): “Then, (z t ) t is guaranteed to converge to a local minimum of Problem (12) [53, 67].”
- Dynamic Pooling for Complex Event Recognition (2013, background): “This follows from the fact that, as happens to EM, CCCP is only guaranteed to converge to a local minima or saddle point [22].”
- Joint Optimization of Radio and Computational Resources for Multicell Mobile-Edge Computing (2014, methodology): “M(inimization) algorithm [35], [36]; iii) alternating/successive minimization methods [37]–[39]; and iv) partial linearization methods [32], [40], [41].”