Local well-posedness of Yang-Mills equations in Lorenz gauge below the energy norm

Achenef Tesfahun

Type: Preprint

Publication Date: 2014-08-22

Citations: 0

Locations

arXiv (Cornell University) - View

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Works Cited by This (18)

Action	Title	Year	Authors
+	Global existence for critical power ynag-mills-higgs equations in R<sup>3+1</sup>	1997	Keel Markus
+	Gauge choice for the Yang-Mills equations using the Yang-Mills heat flow and local well-posedness in $H^{1}$	2012	Sung‐Jin Oh
+	Null structure and almost optimal local well-posedness of the Maxwell-Dirac system	2010	Piero DʼAncona Damiano Foschi Sigmund Selberg
+	The cauchy problem for the Yang-Mills equations	1979	I. E. Segal
+ PDF Chat	Global Regularity for the Maxwell-Klein-Gordon Equation with Small Critical Sobolev Norm in High Dimensions	2004	Igor Rodnianski Terence Tao
+	Finite Energy Solutions of the Yang-Mills Equations in ℝ 3+1	1995	Sergiù Klainerman Matei Machedon
+	On Existence and Scattering with Minimal Regularity for Semilinear Wave Equations	1995	Hans Lindblad Christopher D. Sogge
+	Uniqueness of generalized solutions to nonlinear wave equations	2000	Yi Zhou
+	Local regularity of nonlinear wave equations in three space dimensions	1993	Gustavo Ponce Thomas C. Sideris
+ PDF Chat	Renormalization and blow up for the critical Yang–Mills problem	2009	Joachim Krieger Wilhelm Schlag Daniel Tataru