• Lindgren, Georg; Rootzén, Holger; Sandsten, Maria (2013). Stationary stochastic processes for scientists and engineers : Chapman and Hall
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• Lindgren, Georg (2012). Stationary stochastic processes: Theory and applications Texts in Statistical Science: Chapman and Hall
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• Lindgren, Georg (2012). A detailed statistical representation of the local structure of optical vortices in random wavefields. Journal of Optics, 14, (3)
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• Lindgren, Georg; Lindgren, Finn (2011). Stochastic asymmetry properties of 3D Gauss-Lagrange ocean waves with directional spreading. Stochastic Models, 27, (3), 490 - 520
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• Grage, Halfdan; Holst, Jan; Lindgren, Georg; Saklak, Mietek (2010). Level crossing prediction with neural networks. Methodology and Computing in Applied Probability, 63, (Online First), 623 - 645
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• Lindgren, Georg; Bolin, David; Lindgren, Finn (2010). Non-traditional stochastic models for ocean waves. The European Physical Journal. Special Topics, 185,, 209 - 224
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• Ruban, V.; Kodama, Y.; Ruderman, M.; Dudley, J., et al. (2010). Rogue waves - towards a unifying concept?: Discussions and debates. The European Physical Journal. Special Topics, 185, (1), 5 - 15
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• Lindgren, Georg (2010). Slope distribution in front-back asymmetric stochastic Lagrange time waves. Advances in Applied Probability, 42, (2), 489 - 508
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• Guttorp, Peter; Lindgren, Georg (2009). Karl Pearson and the Scandinavian school of statistics. International Statistical Review, 77, (1), 64 - 71
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• Lindgren, Georg; Åberg, Sofia (2009). First Order Stochastic Lagrange Model for Asymmetric Ocean Waves. Journal of Offshore Mechanics and Arctic Engineering, 131, (3), 1 - 031602
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• Lindgren, Georg (2009). Exact asymmetric slope distributions in stochastic Gauss–Lagrange ocean waves. Applied Ocean Research, 31, (1), 65 - 73
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• Åberg, Sofia; Lindgren, Georg (2008). Height distribution of stochastic Lagrange ocean waves. Probabilistic Engineering Mechanics, 23, (4), 359 - 363
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• Hua, J.; Palmquist, M.; Lindgren, Georg (2006). An analysis of the parametric rolling events measured onboard the PCTC Aida [Host publication title missing]. STAB 2006 Stability of Ships and Ocean Vehicles. Rio de Janeiro, Brazil: MarineTalk
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• Lindgren, Georg; Zetterqvist, Lena (2006). Teaching modern engineering statistics: the contrrribution of collaboration and shared views of the roles of mathematical statistics in engineering. Rossman, Allan; Beth, Chance (Eds.). http://www.ime.usp.br/~abe/ICOTS7/Proceedings/index.html, Session 4A: Statistics education and the engineering world,. 7th International Conference on teaching Statistics. Salvador, Bahia, Brazil: International Association for Statistical Education (IASE)
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• Lindgren, Georg (2006). Stochastic models for individual Lagrange sea waves. Chung, Jin S. (Ed.). Proc. 16th (2006) Intern. Offshore and Polar Engineering Conference, III,, 86 - 93. The 16th (2006) International Offshore and Polar Engineering Conference. San Francisco, California, United States: International Society of Offshore and Polar Engineers
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• Lindgren, Georg (2006). Slepian models for the stochastic shape of individual Lagrange sea waves. Advances in Applied Probability, 38, (2), 430 - 450
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• Lindgren, Georg; Broberg, KB (2004). Cycle distributions for Gaussian waves - Exact and approximative results Proceedings of The Fourteenth (2004) International Offshore and Polar Engineering Conference, vol 3, 112 - 119. 14th International Offshore and Polar Engineering Conference (ISOPE 2004). Toulon, France: The International Society of Offshore and Polar Engineers
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• Lindgren, Georg (2004). Moving contours and extremes in time dependent Gaussian random fields - with applications to random waves Proc. of the 2nd International Workshop in Applied Probability, 233 - 235. 2nd International Workshop in Applied Probability. Piraeus, Greece: Bernoulli Society for Mathematical Statistics and Probability
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• Lindgren, Georg (2004). Stationary processes In . Teugels, Jeff; Sundt, Björn; Asmussen, Sören (Eds.). Encyclopedia of Actuarial Sciences: John Wiley & Sons Inc.
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• Lindgren, Georg; Broberg, Bertram (2004). Cycle range distributions for Gaussian processes - exact and approximative results. Extremes, 7, (1), 69 - 89
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