Publications

• J. Weber
  The heat flow and the homology of the loop space
  Book in preparation  
  
  
• J. Weber
  Lecture Notes on Morse and Conley theory
  In progress
  
  
• J. Weber
  Global stable foliations for the heat flow
  In preparation
  

Books

• J. Weber
  Topological Methods in the Quest for Periodic Orbits
  31o Colóquio Brasileiro de Matemática, IMPA (2017), 248+vii pages.
  CBM-31
  

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• J. Weber
  Stable foliations and semi-flow Morse homology
  Ann. Sc. Norm. Super. Pisa Cl. Sci. (3) Vol. XVII (2017), ..-..   to appear
  doi: 10.2422/2036-2145.201510_017   arXiv:1408.3842
  
  
• J. Weber
  Classical Morse theory revisited I – Backward λ-Lemma and homotopy type
  Topol. Methods Nonlinear Anal. 47 no.2 (2016), 641–646.
  doi: 10.12775/⁠TMNA.2016.020   arXiv:1410.0995
  
  
• J. Weber
  Contraction method and Lambda-Lemma
  São Paulo J. Math. Sci. 9 no.2 (2015), 263–298.
  doi: 10.1007/s40863-015-0014-4   arXiv:1507.01028
  
  
• J. Weber
  The Backward λ-Lemma and Morse Filtrations
  Progress in Nonlinear Differential Equations and Their Applications 85 (2014), 457–466.
  doi: 10.1007/978-3-319-04214-5_27   book   arXiv:1211.2180
  
  
• J. Weber
  A backward λ-Lemma for the forward heat flow
  Math. Ann. 359 no.3 (2014), 929–967.
  doi: 10.1007/s00208-014-1026-6   arXiv:1210.3897
  
  
• J. Weber
  Morse homology for the heat flow
  Math. Z. 275 no.1 (2013), 1–54.
  doi: 10.1007/s00209-012-1121-x   Preprint, IME USP, Nov. 2011   cf. arXiv:1003.4350
  

• J. Weber
  Morse homology for the heat flow -- Linear theory
  Math. Nachr. 286 no.1 (2013), 88–104.
  doi: 10.1002/mana.201100319   Preprint, IME USP, Nov. 2011
  
  
• P. Salomão and J. Weber
  An almost existence theorem for non-contractible periodic orbits in cotangent bundles
  São Paulo J. Math. Sci. 6 no.2 (2012), 385–94.
  doi: 10.11606/issn.2316-9028.v6i2p385-394   Article   arXiv:1302.7282
  
  
• J. Weber
  The heat flow and the homology of the loop space
  Habilitationsschrift, HU Berlin, 08 February 2010, 1–139.
  Habilitation monograph
  
  
• J. Weber
  A product estimate, the parabolic Weyl lemma and applications
  Preprint, HU Berlin, Sep. 2009   arXiv:0910.2739
  
  
• J. Weber
  Noncontractible periodic orbits in cotangent bundles and Floer homology
  Duke Math. J. 133 no.3 (2006), 527–568.
  doi: 10.1215/S0012-7094-06-13334-3   Preprint, ETHZ, Apr. 2004, revised Oct. 2005   math.SG/0410609
  
  
• D. Salamon and J. Weber
  Floer homology and the heat  flow
  GAFA 16 no.5 (2006), 1050–1138.
  doi: 10.1007/s00039-006-0577-4   Preprint, ETHZ, Apr. 2003, revised Oct. 2005   math.SG/0304383  
  
  
• J. Weber
  The Morse-Witten complex via dynamical systems
  Expo. Math. 24 (2006), 127–159.
  doi: 10.1016/j.exmath.2005.09.001   Preprint, Univ. München, Nov. 2004, revised Oct. 2005   math.GT/0411465  
  
  
• J. Weber
  Three approaches towards Floer homology of cotangent bundles
  J. Symplectic Geom. 3 no.4 (2005), 671–701.    
  doi: 10.4310/JSG.2005.v3.n4.a7   Preprint, Univ. München, Feb. 2005, revised Jan. 2006   math.SG/0602230
  
  
• J. Weber
  Noncontractible periodic orbits in cotangent bundles
  Oberwolfach Rep. 2 no.3 (2005), 1787–1789.
  doi: EMS   published report
  
  
• J. Weber
  Perturbed closed geodesics are periodic orbits: Index and Transversality
  Math. Z. 241 no.1 (2002), 45–81
  doi:10.1007/s002090100406   Preprint, ETHZ, May 2001   math.SG/0105153
  
  
• J. Weber
  J-holomorphic curves in cotangent bundles and the heat flow
  Dissertation (PhD thesis), TU Berlin, 1999, 1–215.
  
  
• J. Weber
  Morse-Ungleichungen, Supersymmetrie, und quasiklassischer Limes
  Diplomarbeit (Master's thesis), Fachbereich Physik, TU Berlin, 1995, 1–105.
  
  
• J. Weber
  Der Morse-Witten Komplex
  Diplomarbeit (Master's thesis), Fachbereich Mathematik, TU Berlin, 1993, 1–111.