BIMSA > Lars Andersson
Professor Lars Andersson

Group: General Relativity and Partial Differential Equations

Office: A3-4-211

Email: lars.andersson@bimsa.cn

Research Field: General Relativity, Mathematical Physics and Differential Geometry

CV

Biography

Lars Andersson is a BIMSA professor. Before joining BIMSA he held professorships at the Royal Institute of Technology, Stockholm, the University of Miami, and led a research group at the Albert Einstein Institute, Potsdam. He works on problems in general relativity, mathematical physics and differential geometry, and has contributed to the mathematical analysis of cosmological models, apparent horizons, and self-gravitating elastic bodies. The recent research interests of Lars Andersson include the black hole stability problem, gravitational instantons, and the gravitational spin Hall effect.

Education Experience

  • - 1984      University of Umeå, Sweden,      Mathematics      Doctor

Work Experience

  • 2022 -      BIMSA      Professor
  • 2014 - 2022      University of Potsdam      Professor
  • 2005 - 2022      Albert-Einstein-Institut, Potsdam      Professor
  • 2003 - 2009      University of Miami, Coral Gables      Professor
  • 2001 - 2003      Royal Institute of Technology, Stockholm      Professor
  • 2001 - 2003      University of Miami, Coral Gables      Associate Professor
  • 1987 - 2001      Royal Institute of Technology      Associate Professor
  • 1986 - 1987      Swedish Inst. of Applied Math.      (ITM) research position
  • 1986 - 1987      Dept. math. Stockholm University      NFR research position,
  • 1984 - 1986      University of California, Berkeley,      NFR PostDoc

Honors and Awards

  • 1996      Fulbright Fellowship
  • 1994      Crafoord Foundation award, differential geometry

Publication

  • [1] Aksteiner, S., Andersson, L., Gravitational Instantons and special geometry, Journal of Differential Geometry (2024)
  • [2] Andersson, L., Kapitanski, L., Cauchy Problem for Incompressible Neo-Hookean materials, Archive for Rational Mechanics and Analysis, 247(2023), 21
  • [3] L. Andersson, D. Häfner, B. Whiting, Mode analysis for the linearized Einstein equations on the Kerr metric : the large a case, accepted by Journal of the European Mathematical Society(2023)
  • [4] Lars Andersson, Huali Zhang, Well-posedness for rough solutions of the 3D compressible Euler equations, arXiv: 2208.10132(2023)
  • [5] Daniel Pook-Kolb, Bowen Zhao, Lars Andersson, Badri Krishnan and Shing-Tung Yau, Properties of Quasi-local mass in binary black hole mergers, Physical Review D, 108(2023), 12, 124031
  • [6] Steffen Aksteiner, Lars Andersson, Mattias Dahl, Gustav Nilsson, Walter Simon, Gravitational instantons with S^1 symmetry, arXiv:2306.14567(2023)
  • [7] Lars Andersson, Marius A. Oancea, Spin Hall effects in the sky, Class. Quantum Grav., 40(2023), 154002
  • [8] Nonlinear Radiation Gauge for Near Kerr Spacetimes, with Thomas B\"ackdahl, Pieter Blue and Siyuan Ma, Comm. Math. Phys. 2022 https://link.springer.com/article/10.1007/s00220-022-04461-3
  • [9] Andersson, L., Joudioux, J., Oancea, M., Raj, A. “Propagation of polarized gravitational waves", Phys. Rev. D 103 (2021), 044053
  • [10] Aghapour, S., Andersson, L., Bhattacharyya, R. “Helicity and spin conservation in Maxwell theory and Linearized Gravity", General Relativity and Gravitation 53 (2021) 102
  • [11] Aghapour, S., Andersson, L., Rosquist, K. “Helicity, spin, and infra-zilch of light: A Lorentz covariant formulation", Ann. Phys. 431 (2021), 168535
  • [12] Andersson, L., Lászlo, A., Ruba, B. “Nilpotent symmetries as a mechanism for Grand Unification", J. High Energy Phys. (2021), 240
  • [13] Aksteiner, S., Andersson, L., Bäckdahl, T., Khavkine, I., Whiting, B. “Compatibility complex for black hole spacetimes", Comm. Math. Phys. 384 (2021), 1585-1614
  • [14] Aksteiner, S., Andersson, L., Araneda, B., Whiting, B. “On the geometry of Petrov type II spacetimes", Classical and Quantum Gravity 38 (2021), 135023
  • [15] Andersson, L., Blue, P., Wang, J. “Morawetz estimate for linearized gravity in Schwarzschild", Ann. Henri Poincaré 21 (2020), 761-813
  • [16] Aghapour, S., Andersson, L., Rosquist, K. “The zilch electromagnetic conservation law revisited", J. Math. Phys. 61 (2020), 122902
  • [17] Andersson, L., Fajman, D. “Nonlinear stability of the Milne model with matter", Comm. Math. Phys. 378 (2020), 261-298
  • [18] Aghapour, S., Andersson, L., Rosquist, K. “The Zilch Electromagnetic Conservation Law in Variational Characteristic Form", J. Math. Phys. 61 (2020), 122902
  • [19] Oancea, M., Joudioux, J., Dodin, I., Ruiz, D., Paganini, C., Andersson, L. “Gravitational spin Hall effect of light", Phys. Rev. D 102 (2020), 024075
  • [20] Andersson, L., Burtscher, A.Y. “On the Asymptotic Behavior of Static Perfect Fluids", Ann. Henri Poincaré 20 (2019), 813 - 857.
  • [21] Aksteiner, S., Andersson, L., Bäckdahl, T. “New identities for linearized gravity on the Kerr spacetime”, Phys. Rev. D. 99 (2019), 044043.
  • [22] Andersson, L., Blue, P., Joudioux, J. “Hidden symmetries and decay for the Vlasov equation on the Kerr spacetime", Comm. PDE 43 (2018) 47-65
  • [23] Andersson, L., Dahl, M., Galloway, G., Pollack, D. “On the geometry and topology of initial data sets with horizons", Asian J. Math. 22 (2018), no. 5, 863-881.
  • [24] Andersson, L., Bär, C. “Wave and Dirac equations on manifolds", Space-time-matter. Analytic and geometric structures. Brüning, J., Staudacher, M. (eds.) De Gruyter, Berlin (2018) 324-348.
  • [25] Andersson, L., Gudapati, N., Szeftel, J. “Global Regularity for the 2+1 Dimensional Equivariant Einstein-Wave Map System”, Annals of P.D.E. (2017) 3: 13
  • [26] Andersson, L., Bäckdahl, T., Blue, P. “A new tensorial conservation law for Maxwell fields on the Kerr background”, J. Differential Geom. 105 (2017), no. 2, 163-176
  • [27] Andersson, L., Ma, S., Paganini, C., Whiting, B. F. “Mode stability on the real axis", J. Math. Phys. 58 (2017), 072501
  • [28] Andersson, L., Bäckdahl, T., Blue, P. “Geometry of black hole spacetimes", in “Asymptotic Analysis in General Relativity”, edited by T. Daudé, D. H´'afner, J.-P. Nicolas, LMS Lecture Note Series, vol. 443 (2017) 9-85.
  • [29] Andersson, L., Bäckdahl, T., Blue, P. “Decay of solutions to the Maxwell equation on the Schwarzschild background”, Class. Quant. Grav. 33 (2016) 085010
  • [30] Andersson, L., Blue, P. “Hidden symmetries and decay for the wave equation on the Kerr spacetime”, Annals of Mathematics 182 (2015) 787-853.
  • [31] Mösta, P., Andersson, L., Metzger, J., Szilagyi, B., Winicour, J. “The Merger of Small and Large Black Holes”, Class. Quant. Grav. 32 (2015) 235003.
  • [32] Andersson, L., Blue, P., “Uniform energy bound and asymptotics for the Maxwell field on a slowly rotating Kerr black hole exterior”, J. Hyperbolic Differ. Equ. Vol. 12, No. 4 (2015) 1-55.
  • [33] Andersson, L., Oliynyk, T., Schmidt, B. “Dynamical compact elastic bodies in general relativity'', Archive for Rational Mechanics and Analysis 220 (2015) 849-887.
  • [34] T. Buchert, M. Carfora, G.F.R. Ellis, E.W. Kolb, M.A.H. MacCallum, J.J. Ostrowski, S. Räsänen, B.F. Roukema, L. Andersson, A.A. Coley, D.L. Wiltshire “Is there proof that backreaction of inhomogeneities is irrelevant in cosmology?”, Class. Quantum Grav. 32 (2015) 215021
  • [35] Andersson, L. “Self-gravitating elastic bodies”, D. Puetzfeld et al. (eds.), Equations of Motion in Relativistic Gravity, Fundamental Theories of Physics 179, Springer, 2015, pp. 543-559
  • [36] Andersson, L., Bäckdahl, T., Blue, P. “Spin geometry and conservation laws in the Kerr spacetime”, L. Bieri, S.-T. Yau (eds) One hundred years of general relativity, Surveys in Differential Geometry, vol. 20, 2015, pp. 183-226
  • [37] Andersson, L., Oliynyk, T. “A transmission problem for quasi-linear wave equations”, Journal of Differential Equations 256 (2014) 2023-2078
  • [38] Andersson, L., Bäckdahl, T., Joudieaux, J. “Hertz potentials and asymptotic properties of massless fields”, Comm. Math. Phys., June 2014, doi: 10.1007/s00220-014-2078-x
  • [39] Andersson, L., Bäckdahl, T., Blue, P. “Second order symmetry operators”, Class. Quantum Grav. 31 (2014) 135015.
  • [40] Andersson, L., Beig, R., Schmidt, B. “Elastic deformations of compact stars”, Class. Quantum Grav. Class. 31 (2014) 185006.
  • [41] Andersson, L. “Cosmological models and stability”. J. Bicák, T. Ledvinka (eds.), General relativity, cosmology and astrophysics. Perspectives 100 years after Einstein's stay in Prague. Fundamental Theories of Physics, vol. 177, Springer 2014, pp. 277-303.
  • [42] Andersson, L., Blue, P., Nicholas, J.-P. “A decay estimate for a wave equation with trapping and a complex potential”, International Mathematics Research Notices 2013 (2013) 548-561.
  • [43] Aksteiner, S., Andersson, L. “Charges for linearized gravity”, Classical and Quantum Gravity 30, (2013) 155016.
  • [44] Andersson, L., Barbot, T., Beguin, F., Zeghib, A. “Cosmological time versus CMC time in spacetimes of constant curvature”. Asian Journal of Mathematics 16 (2012), 37-88.
  • [45] Lim, W. C., Andersson, L., Garfinkle, D., Pretorius, F. “Spiky mixmaster dynamics”, Proceedings of the Twelfth Marcel Grossmann Meeting on General Relativity, edited by Thibault Damour, Robert T. Jantzen and Remo Ruffini., Singapore: World Scientific, 2012, p.1362
  • [46] Allen, P., Andersson L., Restuccia, A., “Local well-posedness for membranes in the light cone gauge”, Comm. Math. Phys. 301 (2011), 383-410.
  • [47] Andersson, L., Moncrief, V. “Einstein spaces as attractors for the Einstein flow”, Journal of Differential Geometry 89 (2011), 1-47.
  • [48] Andersson, L., Coley, A. “EDITORIAL: Inhomogeneous cosmological models and averaging in cosmology: overview Inhomogeneous cosmological models and averaging in cosmology: overview”, Classical and Quantum Gravity 28 (2011) 160301
  • [49] Andersson, L., Oliynyk, T., Schmidt, B. “Dynamical elastic bodies in Newtonian gravity”, Classical and Quantum Gravity 28 (2011) 235006.
  • [50] Andersson, L., Eichmair, M., Metzger, J. “Jang's equation and its applications to marginally trapped surfaces”, Proceedings of CADS IV, pp. 13-46, edited by M. Agranowsky et al., Contemporary Mathematics vol. 554, AMS, Providence, R.I. 2011.
  • [51] Andersson, L., Beig, R., Schmidt, B. “Rotating elastic bodies in Einstein gravity”, Communications in Pure and Applied Mathematics, 63 (2010), 559-589.
  • [52] Andersson, L., Metzger, J. “Curvature estimates for stable marginally trapped surfaces”, Journal of Differential Geometry 84 (2010), 231-265.
  • [53] Andersson, L., Aksteiner, S. “Linearized gravity and gauge conditions”, Class. Quant. Grav., 28 (2010) 065001.
  • [54] Andersson, L., Metzger, J. “The area of horizons and the trapped region”, Comm. Math. Phys., 290 (2009), 941-972.
  • [55] Andersson, L., Mars, M., Metzger, J., Simon, W. “The time evolution of marginally trapped surfaces”, Classical and Quantum Gravity, 26 (2009) 085018.
  • [56] Andersson, L., Garfinkle, D., Lim, W.-C., Pretorius, F., “Spikes in the mixmaster regime of G2 cosmologies”, Phys. Rev. D., 79 (2009), 123526.
  • [57] Andersson, L., Schmidt, B. “Static self-gravitating many-body systems in Einstein gravity”, Classical and Quantum Gravity. Class.Quant.Grav., 26 (2009), 165007.
  • [58] Andersson, L. “The trapped region”, in Proceedings of the Spanish Relativity Meeting, Salamanca, 2008. AIP Conf. Proc. 1122, 3 (2009)
  • [59] Andersson, L. “Stability of doubly warped product spacetimes”, in proceedings of ICMP XV 2006, New trends in Mathematical Physics, eg. V. Sidoravicius, Springer 2009, pp. 23-32
  • [60] Andersson, L., Beig, R., Schmidt, B. “Static self-gravitating elastic bodies in Einstein gravity”, Communications in Pure and Applied Mathematics, 61 (2008), 988-1023.
  • [61] Andersson, L., Cai, M., Galloway, G. “Rigidity and positivity of mass for asymptotically hyperbolic manifolds”, Annales Henri Poincaré, 9 (2008), 1-33.
  • [62] Andersson, L., Mars, M., Simon, W. “Stability of marginally trapped surfaces and existence of marginally outer trapped tubes”, Advances in Theoretical and Mathematical Physics, 12 (2008), 853-888.
  • [63] Andersson, L., “Report on GRG18, Session A3: Mathematical Studies of the field equations”, Classical and Quantum Gravity, 25 (2008) 114016.
  • [64] Andersson, L., Bolejko, K. “Apparent and average acceleration of the Universe”, Journal of Cosmology and Astroparticle Physics, 10 (2008) 003.
  • [65] Andersson, L., Heinzle, M. “Eternal acceleration from M-theory”, Advances in Theoretical and Mathematical Physics 11(2007), 371-398.
  • [66] Andersson, L., Barbot, T., Benedetti, R., Bonsante, F., Goldman, W., Labourie, F., Schlenker, J.-M. “Notes on a paper of Mess”, Geometriae Dedicata 126 (2007), 47-70.
  • [67] Andersson, L. “On the relation between mathematical and numerical relativity”, Class.Quant.Grav. 23 (2006) S307-S318. Invited contribution to special issue on Numerical Relativity.
  • [68] Allen, P., Andersson, L., Isenberg, J., “Timelike minimal submanifolds of general co-dimension in Minkowski spacetime”, Journal of Hyperbolic Differential Equations. 3 (2006), 691-700.
  • [69] Andersson, L., “Geometric analysis and general relativity”, invited article for the Encyclopedia of Mathematical Physics, Elsevier, 2006, pp. 502-509.
  • [70] Andersson, L., Lim, W.-C., Uggla, C., van Elst, H. “Asymptotic silence of generic cosmological singularities”, Phys. Rev. Lett. 94 (2005) 051101.
  • [71] Andersson, L., Mars, M., Simon, W., “Local existence of dynamical and trapping horizons”, Phys. Rev. Lett. 95, 111102 (2005).
  • [72] Andersson, L. “Constant mean curvature foliations of simplicial spacetimes”, Comm. Anal. Geom. 13 (2005), pp. 1-17.
  • [73] Andersson, L., Uggla, C., van Elst, H., “Gowdy phenomenology in scalefree variables”, in “Spacetime Safari: Essays in Honor of Vincent Moncrief on the Classical Physics of Strong Gravitational Fields”, special issue of Classical and Quantum Gravity, eds. J. Isenberg and B. Berger; Class. Quant. Grav. vol. 21, pp. S29-S57, 2004.
  • [74] Andersson, L., “Bel-Robinson energy and constant mean curvature foliations”, Ann. Henri Poincaré. vol. 5, no. 2, pp. 235-244, 2004.
  • [75] Andersson, L., Moncrief, V. “Future complete vacuum spacetimes”, in “50 years of the Cauchy problem in General Relativity”, eds. Chrusciel and Friedrich, Birkhauser, Basel, 2004, pp. 299-330.
  • [76] Andersson, L. “On the global existence problem in General Relativity”, in “50 years of the Cauchy problem in General Relativity”, eds. Chrusciel and Friedrich, Birkhauser, Basel, 2004, pp. 71-120.
  • [77] Andersson, L., Moncrief, V. “Elliptic-hyperbolic systems and the Einstein equations”, Ann. Henri Poincaré, vol. 4, pp. 1-34, 2003.
  • [78] Andersson, L. “Constant mean curvature foliations of flat space—times”, Comm. Anal. Geom. vol. 10, pp. 1094-1115, 2002.
  • [79] Andersson, L., Galloway, G. “dS/CFT and spacetime topology”, Adv. Theor. Math. Phys. Vol. 6, pp. 307-328, 2002.
  • [80] Andersson, L., Rendall, Alan D. “Quiescent cosmological singularities”, Comm. Math. Phys. vol. 288, pp 479-511, 2001.
  • [81] Andersson, L. “Quiescent cosmological singularities”, in Proceedings of XIII International Congress on Mathematical Physics. (London, 2000), Int. Press, Boston, MA, 2001, pp. 251-256.
  • [82] Andersson, L. “Construction of hyperboloidal initial data”, in proceedings of the conference on The Conformal Structure of Space--Times, Tubingen, 2001, edited by Jörg Frauendiener and Helmut Friedrich. Lect.Notes Phys. 604 (2002), pp. 183-194.
  • [83] Andersson, L. “Report on GR16, Session A3: Mathematical Studies of the Field Equations”, in Proceedings of the 16th international conference of the society of general relativity and gravitation, Durban, 2001. (Eds.) N. T. Bishop and S. D. Maharaj, World Scientific, 2002, pp. 363-373.
  • [84] Andersson, L., Driver, B., “Finite dimensional approximations to Wiener measure and path integral formulas on manifolds”, J. Funct. Anal. vol. 165, pp. 430–498, 1999.
  • [85] Andersson, L., Iriondo, M., “Existence of Hypersurfaces of Constant Mean Curvature in Asymptotically Flat Spacetimes”, Ann. Glob. Anal. Geom. vol. 17, pp. 503–538, 1999.
  • [86] Andersson, L., Dahl, M., “Scalar Curvature Rigidity for asymptotically locally hyperbolic manifolds”, Ann. Glob. Anal. Geom., vol.16, pp. 1-27, 1998.
  • [87] Andersson, L., Galloway, G. J., Howard, R., “A Strong Maximum Principle for Weak Solutions of Quasi-Linear Elliptic Equations with Applications to Lorentzian Geometry”. Comm. Pure and Appl. Math., vol. 51, pp. 581–624, 1998.
  • [88] Andersson, L., Galloway, G. J., Howard, R., “The Cosmological Time Function”. Class. Quant. Grav. vol. 15, pp. 309–322, 1998.
  • [89] Andersson, L., Howard, R., “Comparison and Rigidity Theorems for Riemannian and semi-Riemannian manifolds”, Comm. Anal. Geom. vol. 6, pp. 819–877, 1998.
  • [90] Andersson, L., Moncrief, V., Tromba, A. J., “On the global evolution problem in 2+1 gravity”, J. Geom. Phys., vol. 23, pp. 191–205, 1997
  • [91] Ingri, N., Andersson, I., Petterson, L., Yagasaki, A., Andersson, L., Holmström, K., “The LAKE program - General Feature, Multimethod Data Treatment, and a Case Study with Combined Potentiometric and NMR Data”, Technical Report UMINORG--LAKE1--97, Department of Inorganic Chemistry, Umeå University, 1997.
  • [92] Andersson, L., Chrusciel, P. “On the Asymptotic Behaviour of Solutions of Constraint equations in general relativity satisfying hyperboloidal boundary conditions”, Dissertationes Mathematicae, vol. 355, 1996.
  • [93] Ingri, N., Andersson, I., Petterson, L., Yagasaki, A., Andersson, L., Holmström, K., “LAKE –A program system for equilibrium analytical treatment of multimethod data, especially combined potentiometric and NMR data”, Acta Chem. Scand, vol. 50, pp. 717–734, 1996.
  • [94] Andersson, L., Dahl, M., Howard, R., “Boundary and Lens Rigidity of Lorentzian Surfaces”, Tr. A.M.S., vol. 348, pp. 2307–2329, 1996.
  • [95] Andersson, L., Chrusciel, P. “On ‘hyperboloidal' Cauchy data for vacuum Einstein equations and obstructions to smoothness of Scri”, Comm. Math. Phys., vol. 161, pp. 533–568, 1994.
  • [96] Andersson, L., Jawerth, B., Mitrea, M. “The Cauchy Singular Integral Operator and Clifford Wavelets”, in Wavelets--Mathematics and applications in Wavelets–Mathematics and applications, J. J. Benedetto, M. W. Frazier (eds.) CRC Press, 1994, pp. 525-546.
  • [97] Andersson, L., Hall, N., Jawerth, B., Peters, G. “Wavelets on Closed Subsets of the Real Line”, in Recent Advances in Wavelet Analysis, L. L. Schumaker, G. Webb (eds.), Academic Press, 1994, pp. 1–61.
  • [98] Andersson, L., Chrusciel, P. “On ‘hyperboloidal' Cauchy data for vacuum Einsteins Equations and obstructions to smoothness of ‘null infinity' ”, Phys. Rev. Letters, vol. 70, pp. 2829-2832, May 1993. gr-qc/9304019
  • [99] Andersson, L., “Elliptic Systems on manifolds with Asymptotically Negative Curvature”, Indiana U. Math. J., vol. 42, pp. 1359–1388, 1993.
  • [100] Andersson, L., Chrusciel, P. and Friedrich, H. “On the regularity of solutions to the Yamabe Equation and the existence of smooth hyperboloidal initial data for Einsteins equations”, Comm. Math. Phys., vol. 149, pp. 587-612, 1992.
  • [101] Andersson, L. and Peters, G. “Geometric Quantization on Wiener Manifolds”, in “Stochastic Analysis and Applications”, Progress in Probability, vol. 26, eds. A.-B. Cruzeiro and J.-C. Zambrini, Birkhauser, 1991.
  • [102] Andersson, L., “On the Space of Asymptotically Euclidean Metrics,” Compositio Mathematica, vol. 69, pp. 61-81, 1989.
  • [103] Andersson, L., “On the Space of Asymptotically Flat Solutions of Einstein's Equations,” in Proceedings of the Fifth Marcel Grossmann Meeting, D.G. Blair and M.J. Buckingham, eds, World Scientific 1989
  • [104] Andersson, L., “Invariant Lagrangian Subspaces,” Proc. A.M.S., vol. 103, pp. 1113-1119, 1988.
  • [105] Andersson, L., “Momenta and Reduction for General Relativity II: The Level Sets”, in Proceedings of the Miniconference on Mathematical Relativity, Canberra, 1988, ed. R. Bartnik.
  • [106] Andersson, L., “Functional Integration and Geometric Quantization”, in “Stochastic Analysis, Dynamics and Path Integration”, eds J.-C. Zambrini and K.D. Elworthy, Pitman Res. Notes in Math., vol. 200., 1988
  • [107] Andersson, L. and Holmström, K., “Algorithms for the computation of Formation Constants in Solution Chemistry”, Report UMINF-140.88, 1988
  • [108] Andersson, L., “Prequantization of Infinite Dimensional Dynamical Systems,” J. Funct. Anal., vol. 75, pp. 58-91, 1987.
  • [109] Andersson, L., “Momenta and Reduction for General Relativity,” J, Geom. Phys., vol. 4, pp. 289-314, 1987.
  • [110] Andersson, L., Holmström, K., and Ruhe, A., “Complex Formation Constants, a Challenging Data Fitting Problem from Solution Chemistry”, in “Algorithms for Approximation”, ed. Cox, M.G., Clarendon Press, Oxford, 1987
  • [111] Andersson, L., “The Bonnet-Myers Theorem is True for Riemannian Hilbert Manifolds,” Math. Scand., vol. 58, pp. 236-238, 1986.
  • [112] Andersson, L., “Best Approximations from Hilbert Submanifolds,” J. Approx. Theory, 1985.
  • [113] Andersson, L., Bäckdahl, T., Blue, P., Ma, S. “Stability for linearized gravity on the Kerr spacetime", submitted to Annals of Mathematics, arXiv:1903.03859
  • [114] Andersson, L., Blue, P., Wyatt, Z., Yau, S.-T. “Global stability of spacetimes with supersymmetric compactifications", submitted to Analysis and PDE, arXiv:2006.00824
  • [115] Zhang, H., Andersson, L. “On the rough solutions of 3D compressible Euler equations: an alternative proof", submitted to Archive for Rational Mechanics and Analysis, arXiv:2104.12299
  • [116] Andersson, L., Bäckdahl, T., Blue, P., Ma, S. “Nonlinear radiation gauge for near Kerr spacetimes", submitted to Comm. Math. Phys., arXiv:2108.03148
  • [117] Shah, A., Whiting, B., Aksteiner, S., Andersson, L., Bäckdahl, T. “Gauge-invariant perturbations of Schwarzschild spacetime", arXiv:1611.08291
  • [118] Oancea, M., Paganini, C., Joudioux, J., Andersson, L. “An overview of the gravitational spin Hall effect" arXiv:1904.09963
  • [119] Andersson, L. “Mathematical Physics”, invited article for the Swedish National Encyclopedia
  • [120] Andersson, L. “On the global existence problem in 3+1 Gravity”, Preprint IHES/M/00/18, grqc/0001047

 

Update Time: 2024-12-10 10:05:12