+publisher:"ETH Zürich" +contributor:("Salamon, Dietmar")

ETH Zürich

1. Antony, Charel. Gradient Trajectories Near Real And Complex A2-singularities.

Degree: 2018, ETH Zürich

URL: http://hdl.handle.net/20.500.11850/284182

► In this thesis, the existence and uniqueness of gradient trajectories near an A₂-singularity are analysed. The A₂-singularity is called a birth-death critical point in the… (more)

Subjects/Keywords: Birth-death; Critical point; Gradient flow; A_2 singularity; vanishing cycles; Whitney Lemma; Adiabatic Limit; Conley Index Pair; Existence and uniqueness of solutions; info:eu-repo/classification/ddc/510; Mathematics

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APA (6^th Edition):

Antony, C. (2018). Gradient Trajectories Near Real And Complex A2-singularities. (Doctoral Dissertation). ETH Zürich. Retrieved from http://hdl.handle.net/20.500.11850/284182

Chicago Manual of Style (16^th Edition):

Antony, Charel. “Gradient Trajectories Near Real And Complex A2-singularities.” 2018. Doctoral Dissertation, ETH Zürich. Accessed April 16, 2021. http://hdl.handle.net/20.500.11850/284182.

MLA Handbook (7^th Edition):

Antony, Charel. “Gradient Trajectories Near Real And Complex A2-singularities.” 2018. Web. 16 Apr 2021.

Vancouver:

Antony C. Gradient Trajectories Near Real And Complex A2-singularities. [Internet] [Doctoral dissertation]. ETH Zürich; 2018. [cited 2021 Apr 16]. Available from: http://hdl.handle.net/20.500.11850/284182.

Council of Science Editors:

Antony C. Gradient Trajectories Near Real And Complex A2-singularities. [Doctoral Dissertation]. ETH Zürich; 2018. Available from: http://hdl.handle.net/20.500.11850/284182

ETH Zürich

2. Trautwein, Samuel. Infinite dimensional GIT and moment maps in differential geometry.

Degree: 2018, ETH Zürich

URL: http://hdl.handle.net/20.500.11850/281862

► The starting point of this thesis is the following observation of Atiyah and Bott: The curvature of a connection on a bundle over a surface… (more)

▼ The starting point of this thesis is the following observation of Atiyah and Bott: The curvature of a connection on a bundle over a surface can be understood as a moment map for the action of the gauge group. Moreover, the moduli space of flat connections, or more generally of Yang – Mills connections, is closely related to the moduli space of holomorphic bundles obtained from geometric invariant theory. We discuss the various implications of this observation to the Yang – Mills equations and the symplectic vortex equations over Riemann surfaces. As main results, we obtain the analogue of the Ness uniqueness theorem, the Kempf-Ness theorem, the Hilbert-Mumford criterion and the moment-weight inequality in both settings. The main technical ingredients are long-time existence and convergence of the Yang – Mills and the Yang – Mills – Higgs heat flow. These are the parabolic flows associated to the corresponding moment map squared functionals in both setups. Donaldson introduced extensions of the Atiyah – Bott picture to actions of the diffeomorphism group. We begin with a self-contained exposition of his moment map framework and its applications to Teichmüller theory. This is the starting point for the following three projects, discussed in the remainder of this thesis. The first one generalizes Donaldson's construction of Teichmüller space to the moduli spaces of tuples of holomorphic differentials of mixed degree. These moduli spaces are closely related to Hitchin's higher Teichmüller components. A distant hope is, that this might lead to a new construction of the Hitchin component using the diffeomorphism group instead of the gauge group. The second project is joint work with Dietmar Salamon and Oscar Garcia-Prada. We show that the Ricci form yields a moment map for the action of the group of exact volume preserving diffeomorphisms on the space of almost complex structures. This yields an extended Weil – Petersson symplectic form on the Calabi – Yau Teichmüller space of isotopy classes of complex structures with first Chern class zero and nonempty Kähler cone. The third project is joint work with Oscar Garcia-Prada, Luis Alvarez-Consul and Mario Garcia-Fernandez. We investigate variants of the Hitchin equations where the complex structure is not fixed and the gauge group is extended by the Hamiltonian diffeomorphism group. This leads to moduli spaces which naturally fiber over Teichmüller space with fibre being the corresponding Hitchin moduli space. Advisors/Committee Members: Salamon, Dietmar, Garcia-Prada, Oscar, Biran, Paul.

Subjects/Keywords: differential geometry; moment map; geometric invariant theory; Yang-Mills equation; vortex equation; Teichmüller theory; info:eu-repo/classification/ddc/510; info:eu-repo/classification/ddc/510; Mathematics; Mathematics

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APA · Chicago · MLA · Vancouver · CSE | Export to Zotero / EndNote / Reference Manager

APA (6^th Edition):

Trautwein, S. (2018). Infinite dimensional GIT and moment maps in differential geometry. (Doctoral Dissertation). ETH Zürich. Retrieved from http://hdl.handle.net/20.500.11850/281862

Chicago Manual of Style (16^th Edition):

Trautwein, Samuel. “Infinite dimensional GIT and moment maps in differential geometry.” 2018. Doctoral Dissertation, ETH Zürich. Accessed April 16, 2021. http://hdl.handle.net/20.500.11850/281862.

MLA Handbook (7^th Edition):

Trautwein, Samuel. “Infinite dimensional GIT and moment maps in differential geometry.” 2018. Web. 16 Apr 2021.

Vancouver:

Trautwein S. Infinite dimensional GIT and moment maps in differential geometry. [Internet] [Doctoral dissertation]. ETH Zürich; 2018. [cited 2021 Apr 16]. Available from: http://hdl.handle.net/20.500.11850/281862.

Council of Science Editors:

Trautwein S. Infinite dimensional GIT and moment maps in differential geometry. [Doctoral Dissertation]. ETH Zürich; 2018. Available from: http://hdl.handle.net/20.500.11850/281862

ETH Zürich

3. Gautschi, Ralf. Floer homology and surface diffeomorphisms.

Degree: 2002, ETH Zürich

URL: http://hdl.handle.net/20.500.11850/146167

Subjects/Keywords: SYMPLEKTISCHE MANNIGFALTIGKEITEN (DIFFERENTIALGEOMETRIE); MONODROMIEGRUPPEN (ALGEBRA); HOMOLOGIE TOPOLOGISCHER RÄUME UND STETIGER ABBILDUNGEN (ALGEBRAISCHE TOPOLOGIE); SINGULARITÄTEN ALGEBRAISCHER VARIETÄTEN (ALGEBRAISCHE GEOMETRIE); FLÄCHENKURVEN (DIFFERENTIALGEOMETRIE); SYMPLECTIC MANIFOLDS (DIFFERENTIAL GEOMETRY); MONODROMY GROUPS (ALGEBRA); HOMOLOGY OF TOPOLOGICAL SPACES AND CONTINUOUS MAPPINGS (ALGEBRAIC TOPOLOGY); SINGULARITIES OF ALGEBRAIC VARIETIES (ALGEBRAIC GEOMETRY); SURFACE CURVES (DIFFERENTIAL GEOMETRY); info:eu-repo/classification/ddc/510; Mathematics

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APA · Chicago · MLA · Vancouver · CSE | Export to Zotero / EndNote / Reference Manager

APA (6^th Edition):

Gautschi, R. (2002). Floer homology and surface diffeomorphisms. (Doctoral Dissertation). ETH Zürich. Retrieved from http://hdl.handle.net/20.500.11850/146167

Chicago Manual of Style (16^th Edition):

Gautschi, Ralf. “Floer homology and surface diffeomorphisms.” 2002. Doctoral Dissertation, ETH Zürich. Accessed April 16, 2021. http://hdl.handle.net/20.500.11850/146167.

MLA Handbook (7^th Edition):

Gautschi, Ralf. “Floer homology and surface diffeomorphisms.” 2002. Web. 16 Apr 2021.

Vancouver:

Gautschi R. Floer homology and surface diffeomorphisms. [Internet] [Doctoral dissertation]. ETH Zürich; 2002. [cited 2021 Apr 16]. Available from: http://hdl.handle.net/20.500.11850/146167.

Council of Science Editors:

Gautschi R. Floer homology and surface diffeomorphisms. [Doctoral Dissertation]. ETH Zürich; 2002. Available from: http://hdl.handle.net/20.500.11850/146167

ETH Zürich

4. Swoboda, Jan. The Yang-Mills gradient flow and loop groups.

Degree: 2009, ETH Zürich

URL: http://hdl.handle.net/20.500.11850/151201

Subjects/Keywords: YANG-MILLS-GLEICHUNGEN (TOPOLOGIE DER MANNIGFALTIGKEITEN); SCHLEIFEN (ALGEBRA); MODULRÄUME (ALGEBRAISCHE GEOMETRIE); MORSETHEORIE (TOPOLOGIE DER MANNIGFALTIGKEITEN); YANG-MILLS EQUATIONS (TOPOLOGY OF MANIFOLDS); LOOPS (ALGEBRA); MODULI SPACES (ALGEBRAIC GEOMETRY); MORSE THEORY (TOPOLOGY OF MANIFOLDS); info:eu-repo/classification/ddc/510; Mathematics

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APA · Chicago · MLA · Vancouver · CSE | Export to Zotero / EndNote / Reference Manager

APA (6^th Edition):

Swoboda, J. (2009). The Yang-Mills gradient flow and loop groups. (Doctoral Dissertation). ETH Zürich. Retrieved from http://hdl.handle.net/20.500.11850/151201

Chicago Manual of Style (16^th Edition):

Swoboda, Jan. “The Yang-Mills gradient flow and loop groups.” 2009. Doctoral Dissertation, ETH Zürich. Accessed April 16, 2021. http://hdl.handle.net/20.500.11850/151201.

MLA Handbook (7^th Edition):

Swoboda, Jan. “The Yang-Mills gradient flow and loop groups.” 2009. Web. 16 Apr 2021.

Vancouver:

Swoboda J. The Yang-Mills gradient flow and loop groups. [Internet] [Doctoral dissertation]. ETH Zürich; 2009. [cited 2021 Apr 16]. Available from: http://hdl.handle.net/20.500.11850/151201.

Council of Science Editors:

Swoboda J. The Yang-Mills gradient flow and loop groups. [Doctoral Dissertation]. ETH Zürich; 2009. Available from: http://hdl.handle.net/20.500.11850/151201

ETH Zürich

5. Haug, Luis. On Lagrangian quantum homology and Lagrangian cobordisms.

Degree: 2014, ETH Zürich

URL: http://hdl.handle.net/20.500.11850/154582

Subjects/Keywords: SYMPLEKTISCHE MANNIGFALTIGKEITEN (DIFFERENTIALGEOMETRIE); LAGRANGE-MANNIGFALTIGKEITEN (DIFFERENTIALGEOMETRIE); QUANTENKOHOMOLOGIE (ALGEBRAISCHE TOPOLOGIE); BORDISMUS + KOBORDISMUS (ALGEBRAISCHE TOPOLOGIE); SYMPLECTIC MANIFOLDS (DIFFERENTIAL GEOMETRY); LAGRANGE MANIFOLDS (DIFFERENTIAL GEOMETRY); QUANTUM COHOMOLOGY (ALGEBRAIC TOPOLOGY); BORDISM + COBORDISM (ALGEBRAIC TOPOLOGY); info:eu-repo/classification/ddc/510; Mathematics

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APA · Chicago · MLA · Vancouver · CSE | Export to Zotero / EndNote / Reference Manager

APA (6^th Edition):

Haug, L. (2014). On Lagrangian quantum homology and Lagrangian cobordisms. (Doctoral Dissertation). ETH Zürich. Retrieved from http://hdl.handle.net/20.500.11850/154582

Chicago Manual of Style (16^th Edition):

Haug, Luis. “On Lagrangian quantum homology and Lagrangian cobordisms.” 2014. Doctoral Dissertation, ETH Zürich. Accessed April 16, 2021. http://hdl.handle.net/20.500.11850/154582.

MLA Handbook (7^th Edition):

Haug, Luis. “On Lagrangian quantum homology and Lagrangian cobordisms.” 2014. Web. 16 Apr 2021.

Vancouver:

Haug L. On Lagrangian quantum homology and Lagrangian cobordisms. [Internet] [Doctoral dissertation]. ETH Zürich; 2014. [cited 2021 Apr 16]. Available from: http://hdl.handle.net/20.500.11850/154582.

Council of Science Editors:

Haug L. On Lagrangian quantum homology and Lagrangian cobordisms. [Doctoral Dissertation]. ETH Zürich; 2014. Available from: http://hdl.handle.net/20.500.11850/154582

ETH Zürich

6. Akveld, Meike. Hofer geometry for Lagrangian loops, a Legendrian knot and a travelling wave.

Degree: 2000, ETH Zürich

URL: http://hdl.handle.net/20.500.11850/145152

Subjects/Keywords: INVARIANTE OBJEKTE IN RIEMANNSCHEN RÄUMEN (DIFFERENTIALGEOMETRIE); ISOTOPIETHEORIE (ALGEBRAISCHE TOPOLOGIE); SYMPLEKTISCHE MANNIGFALTIGKEITEN (DIFFERENTIALGEOMETRIE); INVARIANT OBJECTS IN RIEMANNIAN SPACES (DIFFERENTIAL GEOMETRY); ISOTOPY THEORY (ALGEBRAIC TOPOLOGY); SYMPLECTIC MANIFOLDS (DIFFERENTIAL GEOMETRY); info:eu-repo/classification/ddc/510; Mathematics

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APA · Chicago · MLA · Vancouver · CSE | Export to Zotero / EndNote / Reference Manager

APA (6^th Edition):

Akveld, M. (2000). Hofer geometry for Lagrangian loops, a Legendrian knot and a travelling wave. (Doctoral Dissertation). ETH Zürich. Retrieved from http://hdl.handle.net/20.500.11850/145152

Chicago Manual of Style (16^th Edition):

Akveld, Meike. “Hofer geometry for Lagrangian loops, a Legendrian knot and a travelling wave.” 2000. Doctoral Dissertation, ETH Zürich. Accessed April 16, 2021. http://hdl.handle.net/20.500.11850/145152.

MLA Handbook (7^th Edition):

Akveld, Meike. “Hofer geometry for Lagrangian loops, a Legendrian knot and a travelling wave.” 2000. Web. 16 Apr 2021.

Vancouver:

Akveld M. Hofer geometry for Lagrangian loops, a Legendrian knot and a travelling wave. [Internet] [Doctoral dissertation]. ETH Zürich; 2000. [cited 2021 Apr 16]. Available from: http://hdl.handle.net/20.500.11850/145152.

Council of Science Editors:

Akveld M. Hofer geometry for Lagrangian loops, a Legendrian knot and a travelling wave. [Doctoral Dissertation]. ETH Zürich; 2000. Available from: http://hdl.handle.net/20.500.11850/145152

ETH Zürich

7. Frauenfelder, Urs. Floer homology of symplectic quotients and the Arnold-Givental conjecture.

Degree: 2003, ETH Zürich

URL: http://hdl.handle.net/20.500.11850/147212

Subjects/Keywords: HOMOLOGIEGRUPPEN + KOHOMOLOGIEGRUPPEN (ALGEBRAISCHE TOPOLOGIE); LAGRANGE-MANNIGFALTIGKEITEN (DIFFERENTIALGEOMETRIE); HOMOLOGY GROUPS + COHOMOLOGY GROUPS (ALGEBRAIC TOPOLOGY); LAGRANGE MANIFOLDS (DIFFERENTIAL GEOMETRY); info:eu-repo/classification/ddc/510; Mathematics

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APA · Chicago · MLA · Vancouver · CSE | Export to Zotero / EndNote / Reference Manager

APA (6^th Edition):

Frauenfelder, U. (2003). Floer homology of symplectic quotients and the Arnold-Givental conjecture. (Doctoral Dissertation). ETH Zürich. Retrieved from http://hdl.handle.net/20.500.11850/147212

Chicago Manual of Style (16^th Edition):

Frauenfelder, Urs. “Floer homology of symplectic quotients and the Arnold-Givental conjecture.” 2003. Doctoral Dissertation, ETH Zürich. Accessed April 16, 2021. http://hdl.handle.net/20.500.11850/147212.

MLA Handbook (7^th Edition):

Frauenfelder, Urs. “Floer homology of symplectic quotients and the Arnold-Givental conjecture.” 2003. Web. 16 Apr 2021.

Vancouver:

Frauenfelder U. Floer homology of symplectic quotients and the Arnold-Givental conjecture. [Internet] [Doctoral dissertation]. ETH Zürich; 2003. [cited 2021 Apr 16]. Available from: http://hdl.handle.net/20.500.11850/147212.

Council of Science Editors:

Frauenfelder U. Floer homology of symplectic quotients and the Arnold-Givental conjecture. [Doctoral Dissertation]. ETH Zürich; 2003. Available from: http://hdl.handle.net/20.500.11850/147212

ETH Zürich

8. Schlenk, Felix. Embedding problems in symplectic geometry.

Degree: 2001, ETH Zürich

URL: http://hdl.handle.net/20.500.11850/145430

Subjects/Keywords: SYMPLEKTISCHE GEOMETRIE; GLATTE UND STÜCKWEISE LINEARE EINBETTUNGEN (TOPOLOGIE DER MANNIGFALTIGKEITEN); ELLIPSOIDE (GEOMETRIE); SYMPLECTIC GEOMETRY; SMOOTH AND PIECEWISE LINEAR EMBEDDINGS (TOPOLOGY OF MANIFOLDS); ELLIPSOIDS (GEOMETRY); info:eu-repo/classification/ddc/510; Mathematics

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APA · Chicago · MLA · Vancouver · CSE | Export to Zotero / EndNote / Reference Manager

APA (6^th Edition):

Schlenk, F. (2001). Embedding problems in symplectic geometry. (Doctoral Dissertation). ETH Zürich. Retrieved from http://hdl.handle.net/20.500.11850/145430

Chicago Manual of Style (16^th Edition):

Schlenk, Felix. “Embedding problems in symplectic geometry.” 2001. Doctoral Dissertation, ETH Zürich. Accessed April 16, 2021. http://hdl.handle.net/20.500.11850/145430.

MLA Handbook (7^th Edition):

Schlenk, Felix. “Embedding problems in symplectic geometry.” 2001. Web. 16 Apr 2021.

Vancouver:

Schlenk F. Embedding problems in symplectic geometry. [Internet] [Doctoral dissertation]. ETH Zürich; 2001. [cited 2021 Apr 16]. Available from: http://hdl.handle.net/20.500.11850/145430.

Council of Science Editors:

Schlenk F. Embedding problems in symplectic geometry. [Doctoral Dissertation]. ETH Zürich; 2001. Available from: http://hdl.handle.net/20.500.11850/145430

ETH Zürich

9. Wehrheim, Katrin. Anti-self-dual instantons with Lagrangian boundary conditions.

Degree: 2002, ETH Zürich

URL: http://hdl.handle.net/20.500.11850/146991

Subjects/Keywords: VIERDIMENSIONALE MANNIGFALTIGKEITEN (TOPOLOGIE); INSTANTON (THEORETISCHE PHYSIK); HOMOLOGIETHEORIE + DUALITÄTSTHEOREME (ALGEBRAISCHE TOPOLOGIE); CAUCHY-RIEMANNSCHE DIFFERENTIALGLEICHUNGEN (ANALYSIS); NORMIERTE RÄUME + BANACHRÄUME + HILBERTRÄUME (FUNKTIONALANALYSIS); FOUR-DIMENSIONAL MANIFOLDS (TOPOLOGY); INSTANTON (THEORETICAL PHYSICS); HOMOLOGY THEORY + DUALITY THEOREMS (ALGEBRAIC TOPOLOGY); CAUCHY-RIEMANN DIFFERENTIAL EQUATIONS (MATHEMATICAL ANALYSIS); NORMED SPACES + BANACH SPACES + HILBERT SPACES (FUNCTIONAL ANALYSIS); info:eu-repo/classification/ddc/510; Mathematics

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APA · Chicago · MLA · Vancouver · CSE | Export to Zotero / EndNote / Reference Manager

APA (6^th Edition):

Wehrheim, K. (2002). Anti-self-dual instantons with Lagrangian boundary conditions. (Doctoral Dissertation). ETH Zürich. Retrieved from http://hdl.handle.net/20.500.11850/146991

Chicago Manual of Style (16^th Edition):

Wehrheim, Katrin. “Anti-self-dual instantons with Lagrangian boundary conditions.” 2002. Doctoral Dissertation, ETH Zürich. Accessed April 16, 2021. http://hdl.handle.net/20.500.11850/146991.

MLA Handbook (7^th Edition):

Wehrheim, Katrin. “Anti-self-dual instantons with Lagrangian boundary conditions.” 2002. Web. 16 Apr 2021.

Vancouver:

Wehrheim K. Anti-self-dual instantons with Lagrangian boundary conditions. [Internet] [Doctoral dissertation]. ETH Zürich; 2002. [cited 2021 Apr 16]. Available from: http://hdl.handle.net/20.500.11850/146991.

Council of Science Editors:

Wehrheim K. Anti-self-dual instantons with Lagrangian boundary conditions. [Doctoral Dissertation]. ETH Zürich; 2002. Available from: http://hdl.handle.net/20.500.11850/146991

ETH Zürich

10. Ziltener, Fabian. Symplectic vortices on the complex plane and quantum cohomology.

Degree: 2006, ETH Zürich

URL: http://hdl.handle.net/20.500.11850/149209

Subjects/Keywords: SYMPLEKTISCHE MANNIGFALTIGKEITEN (DIFFERENTIALGEOMETRIE); KOMPAKTE LIE-GRUPPEN UND KOMPAKTE LIE-ALGEBREN; QUANTENKOHOMOLOGIE (ALGEBRAISCHE TOPOLOGIE); SYMPLECTIC MANIFOLDS (DIFFERENTIAL GEOMETRY); COMPACT LIE GROUPS AND COMPACT LIE ALGEBRAS; QUANTUM COHOMOLOGY (ALGEBRAIC TOPOLOGY); info:eu-repo/classification/ddc/510; Mathematics

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APA · Chicago · MLA · Vancouver · CSE | Export to Zotero / EndNote / Reference Manager

APA (6^th Edition):

Ziltener, F. (2006). Symplectic vortices on the complex plane and quantum cohomology. (Doctoral Dissertation). ETH Zürich. Retrieved from http://hdl.handle.net/20.500.11850/149209

Chicago Manual of Style (16^th Edition):

Ziltener, Fabian. “Symplectic vortices on the complex plane and quantum cohomology.” 2006. Doctoral Dissertation, ETH Zürich. Accessed April 16, 2021. http://hdl.handle.net/20.500.11850/149209.

MLA Handbook (7^th Edition):

Ziltener, Fabian. “Symplectic vortices on the complex plane and quantum cohomology.” 2006. Web. 16 Apr 2021.

Vancouver:

Ziltener F. Symplectic vortices on the complex plane and quantum cohomology. [Internet] [Doctoral dissertation]. ETH Zürich; 2006. [cited 2021 Apr 16]. Available from: http://hdl.handle.net/20.500.11850/149209.

Council of Science Editors:

Ziltener F. Symplectic vortices on the complex plane and quantum cohomology. [Doctoral Dissertation]. ETH Zürich; 2006. Available from: http://hdl.handle.net/20.500.11850/149209

ETH Zürich

11. Ott, Andreas Michael Johannes. The non-local sympletic vortex equations and gauged Gromov-Witten invariants.

Degree: 2010, ETH Zürich

URL: http://hdl.handle.net/20.500.11850/152597

Subjects/Keywords: SYMPLEKTISCHE MANNIGFALTIGKEITEN (DIFFERENTIALGEOMETRIE); KOMPAKTE LIE-GRUPPEN UND KOMPAKTE LIE-ALGEBREN; GRUPPENOPERATIONEN (ALGEBRA); INVARIANTENTHEORIE (ALGEBRAISCHE GEOMETRIE); SYMPLECTIC MANIFOLDS (DIFFERENTIAL GEOMETRY); COMPACT LIE GROUPS AND COMPACT LIE ALGEBRAS; GROUP ACTIONS (ALGEBRA); INVARIANT THEORY (ALGEBRAIC GEOMETRY); info:eu-repo/classification/ddc/510; Mathematics

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APA (6^th Edition):

Ott, A. M. J. (2010). The non-local sympletic vortex equations and gauged Gromov-Witten invariants. (Doctoral Dissertation). ETH Zürich. Retrieved from http://hdl.handle.net/20.500.11850/152597

Chicago Manual of Style (16^th Edition):

Ott, Andreas Michael Johannes. “The non-local sympletic vortex equations and gauged Gromov-Witten invariants.” 2010. Doctoral Dissertation, ETH Zürich. Accessed April 16, 2021. http://hdl.handle.net/20.500.11850/152597.

MLA Handbook (7^th Edition):

Ott, Andreas Michael Johannes. “The non-local sympletic vortex equations and gauged Gromov-Witten invariants.” 2010. Web. 16 Apr 2021.

Vancouver:

Ott AMJ. The non-local sympletic vortex equations and gauged Gromov-Witten invariants. [Internet] [Doctoral dissertation]. ETH Zürich; 2010. [cited 2021 Apr 16]. Available from: http://hdl.handle.net/20.500.11850/152597.

Council of Science Editors:

Ott AMJ. The non-local sympletic vortex equations and gauged Gromov-Witten invariants. [Doctoral Dissertation]. ETH Zürich; 2010. Available from: http://hdl.handle.net/20.500.11850/152597

ETH Zürich

12. Jerby, Yochai. Deformation and duality from the symplectic point of view.

Degree: 2012, ETH Zürich

URL: http://hdl.handle.net/20.500.11850/153324

Subjects/Keywords: SYMPLEKTISCHE MANNIGFALTIGKEITEN (DIFFERENTIALGEOMETRIE); KÄHLER-MANNIGFALTIGKEITEN (TOPOLOGIE); HOMOLOGIETHEORIE + DUALITÄTSTHEOREME (ALGEBRAISCHE TOPOLOGIE); SYMPLECTIC MANIFOLDS (DIFFERENTIAL GEOMETRY); KÄHLER MANIFOLDS (TOPOLOGY); HOMOLOGY THEORY + DUALITY THEOREMS (ALGEBRAIC TOPOLOGY); info:eu-repo/classification/ddc/510; Mathematics

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APA · Chicago · MLA · Vancouver · CSE | Export to Zotero / EndNote / Reference Manager

APA (6^th Edition):

Jerby, Y. (2012). Deformation and duality from the symplectic point of view. (Doctoral Dissertation). ETH Zürich. Retrieved from http://hdl.handle.net/20.500.11850/153324

Chicago Manual of Style (16^th Edition):

Jerby, Yochai. “Deformation and duality from the symplectic point of view.” 2012. Doctoral Dissertation, ETH Zürich. Accessed April 16, 2021. http://hdl.handle.net/20.500.11850/153324.

MLA Handbook (7^th Edition):

Jerby, Yochai. “Deformation and duality from the symplectic point of view.” 2012. Web. 16 Apr 2021.

Vancouver:

Jerby Y. Deformation and duality from the symplectic point of view. [Internet] [Doctoral dissertation]. ETH Zürich; 2012. [cited 2021 Apr 16]. Available from: http://hdl.handle.net/20.500.11850/153324.

Council of Science Editors:

Jerby Y. Deformation and duality from the symplectic point of view. [Doctoral Dissertation]. ETH Zürich; 2012. Available from: http://hdl.handle.net/20.500.11850/153324

ETH Zürich

13. Komani, Driton. Continuation maps in Morse theory.

Degree: 2012, ETH Zürich

URL: http://hdl.handle.net/20.500.11850/153918

Subjects/Keywords: MORSETHEORIE (TOPOLOGIE DER MANNIGFALTIGKEITEN); MORSE THEORY (TOPOLOGY OF MANIFOLDS); info:eu-repo/classification/ddc/510; Mathematics

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APA · Chicago · MLA · Vancouver · CSE | Export to Zotero / EndNote / Reference Manager

APA (6^th Edition):

Komani, D. (2012). Continuation maps in Morse theory. (Doctoral Dissertation). ETH Zürich. Retrieved from http://hdl.handle.net/20.500.11850/153918

Chicago Manual of Style (16^th Edition):

Komani, Driton. “Continuation maps in Morse theory.” 2012. Doctoral Dissertation, ETH Zürich. Accessed April 16, 2021. http://hdl.handle.net/20.500.11850/153918.

MLA Handbook (7^th Edition):

Komani, Driton. “Continuation maps in Morse theory.” 2012. Web. 16 Apr 2021.

Vancouver:

Komani D. Continuation maps in Morse theory. [Internet] [Doctoral dissertation]. ETH Zürich; 2012. [cited 2021 Apr 16]. Available from: http://hdl.handle.net/20.500.11850/153918.

Council of Science Editors:

Komani D. Continuation maps in Morse theory. [Doctoral Dissertation]. ETH Zürich; 2012. Available from: http://hdl.handle.net/20.500.11850/153918

ETH Zürich

14. Membrez, Cedric. Quantum invariants and Lagrangian topology.

Degree: 2014, ETH Zürich

URL: http://hdl.handle.net/20.500.11850/97458

Subjects/Keywords: HOMOLOGIETHEORIE + DUALITÄTSTHEOREME (ALGEBRAISCHE TOPOLOGIE); TOPOLOGIE (MATHEMATIK); TOPOLOGY (MATHEMATICS); DIFFERENTIALGEOMETRIE IN SYMPLEKTISCHEN RÄUMEN; HOMOLOGY THEORY + DUALITY THEOREMS (ALGEBRAIC TOPOLOGY); DIFFERENTIAL GEOMETRY IN SYMPLECTIC SPACES; info:eu-repo/classification/ddc/510; Mathematics

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APA (6^th Edition):

Membrez, C. (2014). Quantum invariants and Lagrangian topology. (Doctoral Dissertation). ETH Zürich. Retrieved from http://hdl.handle.net/20.500.11850/97458

Chicago Manual of Style (16^th Edition):

Membrez, Cedric. “Quantum invariants and Lagrangian topology.” 2014. Doctoral Dissertation, ETH Zürich. Accessed April 16, 2021. http://hdl.handle.net/20.500.11850/97458.

MLA Handbook (7^th Edition):

Membrez, Cedric. “Quantum invariants and Lagrangian topology.” 2014. Web. 16 Apr 2021.

Vancouver:

Membrez C. Quantum invariants and Lagrangian topology. [Internet] [Doctoral dissertation]. ETH Zürich; 2014. [cited 2021 Apr 16]. Available from: http://hdl.handle.net/20.500.11850/97458.

Council of Science Editors:

Membrez C. Quantum invariants and Lagrangian topology. [Doctoral Dissertation]. ETH Zürich; 2014. Available from: http://hdl.handle.net/20.500.11850/97458

ETH Zürich

15. Simčević, Tatjana. A Hardy Space Approach to Lagrangian Floer gluing.

Degree: 2014, ETH Zürich

URL: http://hdl.handle.net/20.500.11850/91495

Subjects/Keywords: INTERSECTION THEORY (ALGEBRAIC GEOMETRY); HOMOLOGY GROUPS + COHOMOLOGY GROUPS (ALGEBRAIC TOPOLOGY); SCHNITT-THEORIE (ALGEBRAISCHE GEOMETRIE); MODULI SPACES (ALGEBRAIC GEOMETRY); HARDYRÄUME + HARDYKLASSEN (FUNKTIONALANALYSIS); HARDY SPACES + HARDY CLASSES (FUNCTIONAL ANALYSIS); MODULRÄUME (ALGEBRAISCHE GEOMETRIE); HOMOLOGIEGRUPPEN + KOHOMOLOGIEGRUPPEN (ALGEBRAISCHE TOPOLOGIE); info:eu-repo/classification/ddc/510; Mathematics

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APA (6^th Edition):

Simčević, T. (2014). A Hardy Space Approach to Lagrangian Floer gluing. (Doctoral Dissertation). ETH Zürich. Retrieved from http://hdl.handle.net/20.500.11850/91495

Chicago Manual of Style (16^th Edition):

Simčević, Tatjana. “A Hardy Space Approach to Lagrangian Floer gluing.” 2014. Doctoral Dissertation, ETH Zürich. Accessed April 16, 2021. http://hdl.handle.net/20.500.11850/91495.

MLA Handbook (7^th Edition):

Simčević, Tatjana. “A Hardy Space Approach to Lagrangian Floer gluing.” 2014. Web. 16 Apr 2021.

Vancouver:

Simčević T. A Hardy Space Approach to Lagrangian Floer gluing. [Internet] [Doctoral dissertation]. ETH Zürich; 2014. [cited 2021 Apr 16]. Available from: http://hdl.handle.net/20.500.11850/91495.

Council of Science Editors:

Simčević T. A Hardy Space Approach to Lagrangian Floer gluing. [Doctoral Dissertation]. ETH Zürich; 2014. Available from: http://hdl.handle.net/20.500.11850/91495

16. Uljarevic, Igor. A symplectic homology theory for automorphisms of Liouville domains.

Degree: 2016, ETH Zürich

URL: http://hdl.handle.net/20.500.11850/116784

Subjects/Keywords: SYMPLEKTISCHE MANNIGFALTIGKEITEN (DIFFERENTIALGEOMETRIE); HOMOLOGY GROUPS + COHOMOLOGY GROUPS (ALGEBRAIC TOPOLOGY); HOMOLOGIEGRUPPEN + KOHOMOLOGIEGRUPPEN (ALGEBRAISCHE TOPOLOGIE); SYMPLECTIC MANIFOLDS (DIFFERENTIAL GEOMETRY); info:eu-repo/classification/ddc/510; Mathematics

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APA · Chicago · MLA · Vancouver · CSE | Export to Zotero / EndNote / Reference Manager

APA (6^th Edition):

Uljarevic, I. (2016). A symplectic homology theory for automorphisms of Liouville domains. (Doctoral Dissertation). ETH Zürich. Retrieved from http://hdl.handle.net/20.500.11850/116784

Chicago Manual of Style (16^th Edition):

Uljarevic, Igor. “A symplectic homology theory for automorphisms of Liouville domains.” 2016. Doctoral Dissertation, ETH Zürich. Accessed April 16, 2021. http://hdl.handle.net/20.500.11850/116784.

MLA Handbook (7^th Edition):

Uljarevic, Igor. “A symplectic homology theory for automorphisms of Liouville domains.” 2016. Web. 16 Apr 2021.

Vancouver:

Uljarevic I. A symplectic homology theory for automorphisms of Liouville domains. [Internet] [Doctoral dissertation]. ETH Zürich; 2016. [cited 2021 Apr 16]. Available from: http://hdl.handle.net/20.500.11850/116784.

Council of Science Editors:

Uljarevic I. A symplectic homology theory for automorphisms of Liouville domains. [Doctoral Dissertation]. ETH Zürich; 2016. Available from: http://hdl.handle.net/20.500.11850/116784

ETH Zürich

17. Borer, Franziska. Weak Solutions for the Ricci Flow on Closed Surfaces and Prescribed Curvature Problems.

Degree: 2016, ETH Zürich

URL: http://hdl.handle.net/20.500.11850/122445

Subjects/Keywords: RIEMANNIAN MANIFOLDS (TOPOLOGY); KRÜMMUNGSFLUSS (DIFFERENTIALGEOMETRIE); RIEMANNSCHE MANNIGFALTIGKEITEN (TOPOLOGIE); HARMONISCHE FUNKTIONEN AUF RIEMANNSCHEN MANNIGFALTIGKEITEN (ANALYSIS); HARMONIC FUNCTIONS ON RIEMANNIAN MANIFOLDS (MATHEMATICAL ANALYSIS); CURVE SHORTENING FLOW (DIFFERENTIAL GEOMETRY); info:eu-repo/classification/ddc/510; Mathematics

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APA · Chicago · MLA · Vancouver · CSE | Export to Zotero / EndNote / Reference Manager

APA (6^th Edition):

Borer, F. (2016). Weak Solutions for the Ricci Flow on Closed Surfaces and Prescribed Curvature Problems. (Doctoral Dissertation). ETH Zürich. Retrieved from http://hdl.handle.net/20.500.11850/122445

Chicago Manual of Style (16^th Edition):

Borer, Franziska. “Weak Solutions for the Ricci Flow on Closed Surfaces and Prescribed Curvature Problems.” 2016. Doctoral Dissertation, ETH Zürich. Accessed April 16, 2021. http://hdl.handle.net/20.500.11850/122445.

MLA Handbook (7^th Edition):

Borer, Franziska. “Weak Solutions for the Ricci Flow on Closed Surfaces and Prescribed Curvature Problems.” 2016. Web. 16 Apr 2021.

Vancouver:

Borer F. Weak Solutions for the Ricci Flow on Closed Surfaces and Prescribed Curvature Problems. [Internet] [Doctoral dissertation]. ETH Zürich; 2016. [cited 2021 Apr 16]. Available from: http://hdl.handle.net/20.500.11850/122445.

Council of Science Editors:

Borer F. Weak Solutions for the Ricci Flow on Closed Surfaces and Prescribed Curvature Problems. [Doctoral Dissertation]. ETH Zürich; 2016. Available from: http://hdl.handle.net/20.500.11850/122445

18. Krom, Robin Sebastian. The Donaldson Geometric Flow.

Degree: 2016, ETH Zürich

URL: http://hdl.handle.net/20.500.11850/115920

Subjects/Keywords: FOUR-DIMENSIONAL MANIFOLDS (TOPOLOGY); VIERDIMENSIONALE MANNIGFALTIGKEITEN (TOPOLOGIE); SYMPLEKTISCHE MANNIGFALTIGKEITEN (DIFFERENTIALGEOMETRIE); SYMPLECTIC MANIFOLDS (DIFFERENTIAL GEOMETRY); FLUSS (DYNAMISCHE SYSTEME); FLOW (DYNAMICAL SYSTEMS); info:eu-repo/classification/ddc/510; Mathematics

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APA · Chicago · MLA · Vancouver · CSE | Export to Zotero / EndNote / Reference Manager

APA (6^th Edition):

Krom, R. S. (2016). The Donaldson Geometric Flow. (Doctoral Dissertation). ETH Zürich. Retrieved from http://hdl.handle.net/20.500.11850/115920

Chicago Manual of Style (16^th Edition):

Krom, Robin Sebastian. “The Donaldson Geometric Flow.” 2016. Doctoral Dissertation, ETH Zürich. Accessed April 16, 2021. http://hdl.handle.net/20.500.11850/115920.

MLA Handbook (7^th Edition):

Krom, Robin Sebastian. “The Donaldson Geometric Flow.” 2016. Web. 16 Apr 2021.

Vancouver:

Krom RS. The Donaldson Geometric Flow. [Internet] [Doctoral dissertation]. ETH Zürich; 2016. [cited 2021 Apr 16]. Available from: http://hdl.handle.net/20.500.11850/115920.

Council of Science Editors:

Krom RS. The Donaldson Geometric Flow. [Doctoral Dissertation]. ETH Zürich; 2016. Available from: http://hdl.handle.net/20.500.11850/115920

ETH Zürich

19. Janner, Remi. Morse homology of the loop space on the moduli space of flat connections and Yang-Mills theory.

Degree: 2010, ETH Zürich

URL: http://hdl.handle.net/20.500.11850/152095

Subjects/Keywords: MORSETHEORIE (TOPOLOGIE DER MANNIGFALTIGKEITEN); GEODÄTISCHE FLÜSSE (DIFFERENTIALGEOMETRIE); RÄUME MIT MULTIPLIKATION (ALGEBRAISCHE TOPOLOGIE); MODULRÄUME (ALGEBRAISCHE GEOMETRIE); YANG-MILLS-GLEICHUNGEN (TOPOLOGIE DER MANNIGFALTIGKEITEN); MORSE THEORY (TOPOLOGY OF MANIFOLDS); GEODESIC FLOWS (DIFFERENTIAL GEOMETRY); SPACES WITH MULTIPLICATION (ALGEBRAIC TOPOLOGY); MODULI SPACES (ALGEBRAIC GEOMETRY); YANG-MILLS EQUATIONS (TOPOLOGY OF MANIFOLDS); info:eu-repo/classification/ddc/510; Mathematics

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APA · Chicago · MLA · Vancouver · CSE | Export to Zotero / EndNote / Reference Manager

APA (6^th Edition):

Janner, R. (2010). Morse homology of the loop space on the moduli space of flat connections and Yang-Mills theory. (Doctoral Dissertation). ETH Zürich. Retrieved from http://hdl.handle.net/20.500.11850/152095

Chicago Manual of Style (16^th Edition):

Janner, Remi. “Morse homology of the loop space on the moduli space of flat connections and Yang-Mills theory.” 2010. Doctoral Dissertation, ETH Zürich. Accessed April 16, 2021. http://hdl.handle.net/20.500.11850/152095.

MLA Handbook (7^th Edition):

Janner, Remi. “Morse homology of the loop space on the moduli space of flat connections and Yang-Mills theory.” 2010. Web. 16 Apr 2021.

Vancouver:

Janner R. Morse homology of the loop space on the moduli space of flat connections and Yang-Mills theory. [Internet] [Doctoral dissertation]. ETH Zürich; 2010. [cited 2021 Apr 16]. Available from: http://hdl.handle.net/20.500.11850/152095.

Council of Science Editors:

Janner R. Morse homology of the loop space on the moduli space of flat connections and Yang-Mills theory. [Doctoral Dissertation]. ETH Zürich; 2010. Available from: http://hdl.handle.net/20.500.11850/152095

20. Hensel, Felix. Stability Conditions and Lagrangian Cobordisms.

Degree: 2018, ETH Zürich

URL: http://hdl.handle.net/20.500.11850/281401

Subjects/Keywords: Symplectic geometry; Lagrangian cobordisms; info:eu-repo/classification/ddc/510; Mathematics

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APA · Chicago · MLA · Vancouver · CSE | Export to Zotero / EndNote / Reference Manager

APA (6^th Edition):

Hensel, F. (2018). Stability Conditions and Lagrangian Cobordisms. (Doctoral Dissertation). ETH Zürich. Retrieved from http://hdl.handle.net/20.500.11850/281401

Chicago Manual of Style (16^th Edition):

Hensel, Felix. “Stability Conditions and Lagrangian Cobordisms.” 2018. Doctoral Dissertation, ETH Zürich. Accessed April 16, 2021. http://hdl.handle.net/20.500.11850/281401.

MLA Handbook (7^th Edition):

Hensel, Felix. “Stability Conditions and Lagrangian Cobordisms.” 2018. Web. 16 Apr 2021.

Vancouver:

Hensel F. Stability Conditions and Lagrangian Cobordisms. [Internet] [Doctoral dissertation]. ETH Zürich; 2018. [cited 2021 Apr 16]. Available from: http://hdl.handle.net/20.500.11850/281401.

Council of Science Editors:

Hensel F. Stability Conditions and Lagrangian Cobordisms. [Doctoral Dissertation]. ETH Zürich; 2018. Available from: http://hdl.handle.net/20.500.11850/281401

ETH Zürich

21. Georgoulas, Valentina Maria. A differential geometric approach to GIT and stability.

Degree: 2016, ETH Zürich

URL: http://hdl.handle.net/20.500.11850/155993

Subjects/Keywords: ALGEBRAISCHE VARIETÄTEN (PROJEKTIVE GEOMETRIE); REDUZIERBARE GRUPPEN (ALGEBRAISCHE GEOMETRIE); GRUPPENOPERATIONEN (ALGEBRA); HOLOMORPHE VEKTORBÜNDEL (ANALYTISCHE RÄUME); ALGEBRAIC VARIETIES (PROJECTIVE GEOMETRY); REDUCTIVE GROUPS (ALGEBRAIC GEOMETRY); GROUP ACTIONS (ALGEBRA); HOLOMORPHIC VECTOR BUNDLES (ANALYTIC SPACES); info:eu-repo/classification/ddc/510; Mathematics

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APA · Chicago · MLA · Vancouver · CSE | Export to Zotero / EndNote / Reference Manager

APA (6^th Edition):

Georgoulas, V. M. (2016). A differential geometric approach to GIT and stability. (Doctoral Dissertation). ETH Zürich. Retrieved from http://hdl.handle.net/20.500.11850/155993

Chicago Manual of Style (16^th Edition):

Georgoulas, Valentina Maria. “A differential geometric approach to GIT and stability.” 2016. Doctoral Dissertation, ETH Zürich. Accessed April 16, 2021. http://hdl.handle.net/20.500.11850/155993.

MLA Handbook (7^th Edition):

Georgoulas, Valentina Maria. “A differential geometric approach to GIT and stability.” 2016. Web. 16 Apr 2021.

Vancouver:

Georgoulas VM. A differential geometric approach to GIT and stability. [Internet] [Doctoral dissertation]. ETH Zürich; 2016. [cited 2021 Apr 16]. Available from: http://hdl.handle.net/20.500.11850/155993.

Council of Science Editors:

Georgoulas VM. A differential geometric approach to GIT and stability. [Doctoral Dissertation]. ETH Zürich; 2016. Available from: http://hdl.handle.net/20.500.11850/155993

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