Sums of squares on real algebraic surfaces
By Claus Scheiderer. 2006
121 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Computational Theory and Mathematics, Geometry and Topology
View Paper: https://www.semanticscholar.org/paper/78d6f1c7410be19b49ae9819d42f5e69641f64a0
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Algebra and Number Theory
- Nathanial P. Brown Narutaka Ozawa
- Martyn Marshall
- Gilles Pisier
- Adrian Ioana
- W. Winter
- Thomas Sinclair
- Sorin Popa
- Andreas Thom
In Computational Theory and Mathematics
- Nathanial P. Brown Narutaka Ozawa
- Martyn Marshall
- Gilles Pisier
- Jiawang Nie
- M. Kennedy
- Xin Li
- Yusuke Isono
- Cyril Houdayer
In Geometry and Topology
- Nathanial P. Brown Narutaka Ozawa
- Martyn Marshall
- E. Guentner
- Sorin Popa
- S. Vaes
- Adrian Ioana
- Hiroki Sako
- Thomas Sinclair
Citations in the corpus
- Representations of Non-Negative Polynomials, Degree Bounds and Applications to Optimization (2009, result): “Applications of this result are given in [17] [ 19 ] [20].”
- About the Connes Embedding Conjecture---Algebraic approaches--- (2012, background): “j] m i,j=1 ∈ Mm(Mn( k )) is positive, can one find a Toeplitz matrix Am= A∗ −m∈ Mn( ) so that [Ai−j] m+1 i,j=1 ∈ Mm+1(Mn( k )) is still positive? We note that nonetheless [Z2] + is archimedean closed ([Sd]). 20 NARUTAKAOZAWA 15. Kirchberg’s Conjecture. In his seminal paper [Ki1], Kirchberg has shown ”