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More titles were posted today, so I'll update:
Davide Gaiotto (IAS Princeton)
Towards a classification of four dimensional N=2 gauge theories
Edward Witten (IAS Princeton)
From Gauge Theory To Integrability And Liouville Theory
Gregory W. Moore (Rutgers U.)
Say ''Halo!'' to new walls and new indices
Fernando Quevedo (Cambridge U. & CERN)
Phenomenological Implications of Toric Singularities
Xi Yin (Harvard, U.)
High Spin Gauge Theory and Holography
Savdeep Sethi (Chicago U. EFI)
Fluxes, Geometries and Non-Geometries
Nima Arkani-Hamed (IAS Princeton)
Scattering Amplitudes and the Grassmannian
Steven Weinberg (U. of Texas, Austin)
Gravity at High Energyhttp://mitchell.physics.tamu.edu/Conference/string2010/TitleofTalks.html
+++++++++++++++++++++++++++
Weinberg's talk is almost certainly 4D and about the running of gravity at high energy. His asymptotic safety explanation of (1) inflation without an exotic "inflaton" field and (2) a graceful exit from inflation as the energy scale eases down from early universe conditions.
The title "Gravity at High Energy" strongly hints that he will present stuff from his two recent papers on this. I've blued talks that are likely to be 4D or non-stringy for some other reason.
for (4D gauge theory) background on Witten's talk:
http://arxiv.org/abs/1002.0888 (Nekrasov and Witten)
"...Omega-deformation of four-dimensional gauge theory ... linking the Omega-deformation to integrable Hamiltonian systems in one direction and Liouville theory of two-dimensional conformal field theory in another direction."
http://arxiv.org/abs/1001.2933 (Witten)
"..analytic continuation of three-dimensional Chern-Simons gauge theory... analytic continuation of three-dimensional quantum gravity ... twisted version of N=4 super Yang-Mills theory in four dimensions."
http://arxiv.org/abs/0908.4052 (Nekrasov et al)
"Quantization of Integrable Systems and Four Dimensional Gauge Theories"
The Princeton contingent is leaning 4D these days. Gaiotto and Witten, and let's not forget:
Yuji Tachikawa (IAS Princeton)
2d CFTs from 4d N=2 gauge theories
Two other papers of note:
Nikita Nekrasov (IHES)
The uses of Omega-backgrounds
Andrew Strominger (Harvard U.)
The Kerr-Fermi Sea (already checked, a 4D paper)
About Arkani-Hamed's talk, his last three papers are about N=4 SYM (N=4 super Yang Mills). Which, although plenty of connections with e.g. twistor string theory are pointed out, is primarily a 4D QFT, or?
Anybody want to correct me on this? I see this page on N=4 SYM says 4D:
http://www.physics.thetangentbundle.net/wiki/Quantum_field_theory/N%3D4_super_Yang-Mills_theory
How to classify?
Davide Gaiotto (IAS Princeton)
Towards a classification of four dimensional N=2 gauge theories
Edward Witten (IAS Princeton)
From Gauge Theory To Integrability And Liouville Theory
Gregory W. Moore (Rutgers U.)
Say ''Halo!'' to new walls and new indices
Fernando Quevedo (Cambridge U. & CERN)
Phenomenological Implications of Toric Singularities
Xi Yin (Harvard, U.)
High Spin Gauge Theory and Holography
Savdeep Sethi (Chicago U. EFI)
Fluxes, Geometries and Non-Geometries
Nima Arkani-Hamed (IAS Princeton)
Scattering Amplitudes and the Grassmannian
Steven Weinberg (U. of Texas, Austin)
Gravity at High Energyhttp://mitchell.physics.tamu.edu/Conference/string2010/TitleofTalks.html
+++++++++++++++++++++++++++
Weinberg's talk is almost certainly 4D and about the running of gravity at high energy. His asymptotic safety explanation of (1) inflation without an exotic "inflaton" field and (2) a graceful exit from inflation as the energy scale eases down from early universe conditions.
The title "Gravity at High Energy" strongly hints that he will present stuff from his two recent papers on this. I've blued talks that are likely to be 4D or non-stringy for some other reason.
for (4D gauge theory) background on Witten's talk:
http://arxiv.org/abs/1002.0888 (Nekrasov and Witten)
"...Omega-deformation of four-dimensional gauge theory ... linking the Omega-deformation to integrable Hamiltonian systems in one direction and Liouville theory of two-dimensional conformal field theory in another direction."
http://arxiv.org/abs/1001.2933 (Witten)
"..analytic continuation of three-dimensional Chern-Simons gauge theory... analytic continuation of three-dimensional quantum gravity ... twisted version of N=4 super Yang-Mills theory in four dimensions."
http://arxiv.org/abs/0908.4052 (Nekrasov et al)
"Quantization of Integrable Systems and Four Dimensional Gauge Theories"
The Princeton contingent is leaning 4D these days. Gaiotto and Witten, and let's not forget:
Yuji Tachikawa (IAS Princeton)
2d CFTs from 4d N=2 gauge theories
Two other papers of note:
Nikita Nekrasov (IHES)
The uses of Omega-backgrounds
Andrew Strominger (Harvard U.)
The Kerr-Fermi Sea (already checked, a 4D paper)
About Arkani-Hamed's talk, his last three papers are about N=4 SYM (N=4 super Yang Mills). Which, although plenty of connections with e.g. twistor string theory are pointed out, is primarily a 4D QFT, or?
Anybody want to correct me on this? I see this page on N=4 SYM says 4D:
http://www.physics.thetangentbundle.net/wiki/Quantum_field_theory/N%3D4_super_Yang-Mills_theory
How to classify?
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