A survey of nonsymmetric Riccati equations
By Gerhard Freiling. 2002
162 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/56b1eb9a6687fe84e90e7177fc8d78400b36c6e8
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Theory and Mathematics
- P. Cheng
- Babak Hassibi
- Olivier Scaillet
- Martino Grasselli
- Siu Pang Yung
- Claudio Tebaldi
- Frédérique E. Oggier
- Giuseppe Mingione
In Statistical and Nonlinear Physics
- P. Cheng
- Alain Bensoussan
- Babak Hassibi
- Olivier Scaillet
- Martino Grasselli
- Claudio Tebaldi
- Frédérique E. Oggier
- Phillip S. C. Yam
Citations in the corpus
- QUADRATIC TERM STRUCTURE MODELS FOR RISK‐FREE AND DEFAULTABLE RATES (2004, unknown): “For an efficient treatment of the Riccati equations (3.4)–(3.6) for d ≥ 2, we refer the reader to Freiling (2002).”
- The secrecy capacity of the MIMO wiretap channel (2007, methodology): “ Finally, solutions of the Ricatti equation are given [ 3 ], in”
- A multifactor volatility Heston model (2008, background): “Matrix Riccati linearization Matrix Riccati equations such as (9) have several nice properties (see, e.g., Freiling (2002)): the most remarkable property is that their flow can be linearized by doubling the dimension of the problem, due to the fact that Riccati ODE belong to a quotient manifold…”
- LINEAR‐QUADRATIC JUMP‐DIFFUSION MODELING (2007, background): “For further details on RDE systems, see, for instance, Freiling (2002) and the references therein.”
- Linear-Quadratic Mean Field Games (2014, background): “As a by-product, we also establish a neat and instructive sufficient condition, which is apparently absent in the literature (see [45]) and only depends on coefficients, for the unique existence of the solution for a class of nontrivial nonsymmetric Riccati equations.”