Vitenskapelig artikkel

• Sigmund Selberg; Achenef Tesfahun Temesgen (2020). Ill-posedness of the Thirring model below the critical regularity. (ekstern lenke)
• Sigmund Selberg (2018). Global existence in the critical space for the Thirring and Gross-Neveu models coupled with the electromagnetic field. (ekstern lenke)
• Piero D'Ancona; Sigmund Selberg (2012). Dispersive estimate for the 1D Schrödinger equation with a steplike potential. (ekstern lenke)
• Sigmund Selberg (2019). On the radius of spatial analyticity for solutions of the Dirac–Klein–Gordon equations in two space dimensions. (ekstern lenke)
• Sigmund Selberg (2011). Bilinear Fourier restriction estimates related to the 2d wave equation. (ekstern lenke)
• Achenef Tesfahun Temesgen; Sigmund Selberg (2021). Ill-posedness of the Maxwell–Dirac system below charge in space dimension three and lower. (ekstern lenke)
• Sigmund Selberg; Daniel Oliveira Da Silva (2017). Lower bounds on the radius of spatial analyticity for the KdV equation. (ekstern lenke)
• Sigmund Selberg (2008). Anisotropic Bilinear L-2 Estimates Related to the 3D Wave Equation. (ekstern lenke)
• Sigmund Selberg (1997). Remark on the optimal regularity for equations of wave maps type. (ekstern lenke)
• Sigmund Selberg (2007). Global Well-posedness Below the Charge Norm for the Dirac-Klein-Gordon System in One Space Dimension. (ekstern lenke)
• Sigmund Selberg; Achenef Tesfahun (2016). Null structure and local well-posedness in the energy class for the Yang-Mills equations in Lorenz Gauge. (ekstern lenke)
• Piero D'Ancona; Damiano Foschi; Sigmund Selberg (2012). ATLAS OF PRODUCTS FOR WAVE-SOBOLEV SPACES ON R1+3. (ekstern lenke)
• Sigmund Selberg; Henrik Kalisch; A. Alexandrou Himonas (2017). On persistence of spatial analyticity for the dispersion-generalized periodic KdV equation. (ekstern lenke)
• Sigmund Selberg; Daniel Oliveira Da Silva (2015). A remark on unconditional uniqueness in the Chern-Simons-Higgs model. (ekstern lenke)
• Sigmund Selberg (2004). Nonrelativistic limit of Klein-Gordon-Maxwell to Schrödinger-Poisson. (ekstern lenke)
• Evgueni Dinvay; Sigmund Selberg (2024). A conservative stochastic Dirac-Klein-Gordon system. (ekstern lenke)
• S Selberg; Achenef Tesfahun (2008). Low regularity well-posedness of the Dirac-Klein-Gordon equations in one space dimension. (ekstern lenke)
• Sigmund Selberg; Sergiu Klainerman (2002). Bilinear estimates and applications to nonlinear wave equations. (ekstern lenke)
• Sigmund Selberg; Achenef Tesfahun (2010). Low regularity well-posedness for some nonlinear Dirac equations in one space dimension. (ekstern lenke)
• Sigmund Selberg; Damiano Foschi; Piero D'Ancona (2007). Local well-posedness below the charge norm for the Dirac-Klein-Gordon system in two space dimensions. (ekstern lenke)
• Sigmund Selberg; Achenef Tesfahun Temesgen (2010). Remarks on regularity and uniqueness of the Dirac-Klein-Gordon equations in one space dimension. (ekstern lenke)
• Sigmund Selberg; Achenef Tesfahun (2012). Unconditional uniqueness in the charge class for the Dirac-Klein-Gordon equations in two space dimensions. (ekstern lenke)
• Evgueni Dinvay; Sigmund Selberg; Achenef Tesfahun (2020). Well-Posedness for a Dispersive System of the Whitham--Boussinesq Type. (ekstern lenke)
• Philippe Bechouche; Norbert J. Mauser; Sigmund Selberg (2005). On the asymptotic analysis of the Dirac-Maxwell system in the nonrelativistic limit. (ekstern lenke)
• Sigmund Selberg (2002). On an estimate for the wave equation and applications to nonlinear problems. (ekstern lenke)
• Sigmund Selberg (2002). Almost optimal local well-posedness of the Maxwell-Klein-Gordon equations in 1+4 dimensions. (ekstern lenke)
• Sigmund Selberg; Piero D'Ancona; Damiano Foschi (2010). Product estimates for wave-Sobolev spaces in 1+1 and 1+2 dimensions. (ekstern lenke)
• Sigmund Selberg; Piero D'Ancona; Damiano Foschi (2007). Null structure and almost optimal local well-posedness of the Dirac-Klein-Gordon system. (ekstern lenke)
• Sigmund Selberg; Achenef Tesfahun (2008). Low regularity well-posedness of the Dirac-Klein-Gordon system in one space dimension. (ekstern lenke)
• NJ Mauser; Sigmund Selberg (2007). Convergence of the Dirac-Maxwell System to the Vlasov-Poisson System. (ekstern lenke)
• Sigmund Selberg; Didier Jacques Francois Pilod; Jean-Claude Saut et al. (2021). Dispersive Estimates for Full Dispersion KP Equations. (ekstern lenke)
• Sigmund Selberg; Achenef Tesfahun Temesgen (2015). On the radius of spatial analyticity for the 1d Dirac–Klein–Gordon equations. (ekstern lenke)
• Piero D'Ancona; Damiano Foschi; Sigmund Selberg (2010). Null structure and almost optimal local well-posedness of the Maxwell-Dirac system. (ekstern lenke)
• Piero D'Ancona; Sigmund Selberg (2011). Global well-posedness of the Maxwell-Dirac system in two space dimensions. (ekstern lenke)
• Sigmund Selberg; Achenef Tesfahun (2010). Finite-energy global well-posedness of the Maxwell-Klein-Gordon equations in Lorenz gauge. (ekstern lenke)
• Sigmund Selberg; Achenef Tesfahun (2017). On the radius of spatial analyticity for the quartic generalized KdV equation. (ekstern lenke)
• Sigmund Selberg; Achenef Tesfahun (2013). Global well-posedness of the Chern-Simons-Higgs equations with finite energy. (ekstern lenke)

Vitenskapelig bokkapittel

• Sigmund Selberg (2018). Spatial analyticity of solutions to nonlinear dispersive PDE. (ekstern lenke)
• Sigmund Selberg; Piero D'Ancona; Damiano Foschi (2009). Low regularity solutions of the Maxwell-Dirac system. (ekstern lenke)

Konferanseforedrag

• Sigmund Selberg (2008). Maxwell-Dirac: Null structure and almost optimal local well-posedness. (ekstern lenke)
• Sigmund Selberg (2010). Global existence for the Maxwell-Dirac system in two space dimensions. (ekstern lenke)
• Sigmund Selberg (2007). Global well-posedness for the 1d Dirac-Klein-Gordon system. (ekstern lenke)
• Sigmund Selberg (2010). Null structure and regularity properties of the Maxwell-Dirac system. (ekstern lenke)

Doktorgradsavhandling

• Sigmund Selberg (1999). Multilinear space-time estimates and applications to local existence theory for nonlinear wave equations. (ekstern lenke)

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