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ID="log6366895" TYPE="section" LABEL="List of Figures" ORDER="2"/><mets:div ID="log6366898" TYPE="section" LABEL="1 Introduction" ORDER="3"/><mets:div ID="log6366905" TYPE="section" LABEL="I Foundations" ORDER="4"><mets:div ID="log6366908" TYPE="section" LABEL="2 Lattice QCD and Differential Equations" ORDER="1"><mets:div ID="log6366910" TYPE="section" LABEL="2.1 Gauge Fields in Lattice QCD" ORDER="1"><mets:div ID="log6366911" TYPE="section" LABEL="2.1.1 Lattice Gauge Fields" ORDER="1"/><mets:div ID="log6366913" TYPE="section" LABEL="2.1.2 Plaquettes, Staples and Gauge Invariance" ORDER="2"/></mets:div><mets:div ID="log6366916" TYPE="section" LABEL="2.2 Hamiltonian Equations of Motion" ORDER="2"><mets:div ID="log6366917" TYPE="section" LABEL="2.2.1 The Hamiltonian" ORDER="1"/><mets:div ID="log6366920" TYPE="section" LABEL="2.2.2 Hamiltonian Equations of Motion." ORDER="2"/><mets:div ID="log6366922" TYPE="section" LABEL="2.2.3 Derivation of the Hamiltonian Equations of Motion" ORDER="3"/><mets:div ID="log6366928" TYPE="section" LABEL="2.2.4 Structure of the Hamiltonian Equations of Motion." ORDER="4"/></mets:div><mets:div ID="log6366931" TYPE="section" LABEL="2.3 Hybrid Monte Carlo Method" ORDER="3"/><mets:div ID="log6366936" TYPE="section" LABEL="2.4 The Wilson Flow" ORDER="4"/><mets:div ID="log6366940" TYPE="section" LABEL="2.5 Summary" ORDER="5"/></mets:div><mets:div ID="log6366944" TYPE="section" LABEL="3 Numerical Integration of Differential Equations on Lie Groups" ORDER="2"><mets:div ID="log6366946" TYPE="section" LABEL="3.1 Foundations" ORDER="1"><mets:div ID="log6366947" TYPE="section" LABEL="3.1.1 Differential Equations on Lie Groups" ORDER="1"/><mets:div ID="log6366949" TYPE="section" LABEL="3.1.2 Numerical Integration via Local Parameterization" ORDER="2"/><mets:div ID="log6366953" TYPE="section" LABEL="3.1.3 Runge-Kutta Methods in the Abelian Case" ORDER="3"/></mets:div><mets:div ID="log6366957" TYPE="section" LABEL="3.2 Runge-Kutta Methods for Lie Groups" ORDER="2"><mets:div ID="log6366959" TYPE="section" LABEL="3.2.1 Lie-Euler" ORDER="1"/><mets:div ID="log6366961" TYPE="section" LABEL="3.2.2 Crouch-Grossmann Runge-Kutta" ORDER="2"/><mets:div ID="log6366964" TYPE="section" LABEL="3.2.3 Munthe-Kaas Runge-Kutta" ORDER="3"/></mets:div><mets:div ID="log6366970" TYPE="section" LABEL="3.3 Summary" ORDER="3"/></mets:div></mets:div><mets:div ID="log6366974" TYPE="section" LABEL="II Developments in Lie Group Methods" ORDER="5"><mets:div ID="log6366977" TYPE="section" LABEL="4 Runge-Kutta Methods for Lie Groups" ORDER="1"><mets:div ID="log6366978" TYPE="section" LABEL="4.1 Step Size Control" ORDER="1"><mets:div ID="log6366980" TYPE="section" LABEL="4.1.1 Step Size Prediction for the Abelian Case" ORDER="1"/><mets:div ID="log6366983" TYPE="section" LABEL="4.1.2 Step Size Control for Munthe-Kaas Runge-Kutta Schemes" ORDER="2"/></mets:div><mets:div ID="log6366988" TYPE="section" LABEL="4.2 The Cayley Transform" ORDER="2"><mets:div ID="log6366990" TYPE="section" LABEL="4.2.1 The Cayley Transform as Local Parameterization" ORDER="1"/><mets:div ID="log6366992" TYPE="section" LABEL="4.2.2 Numerical Integration with the Cayley Mapping" ORDER="2"/></mets:div><mets:div ID="log6366995" TYPE="section" LABEL="4.3 Summary" ORDER="3"/></mets:div><mets:div ID="log6366999" TYPE="section" LABEL="5 Geometric Numerical Integration" ORDER="2"><mets:div ID="log6367001" TYPE="section" LABEL="5.1 Geometric Integration" ORDER="1"/><mets:div ID="log6367005" TYPE="section" LABEL="5.2 Störmer-Verlet or Leapfrog Method" ORDER="2"><mets:div ID="log6367006" TYPE="section" LABEL="5.2.1 The Abelian Case" ORDER="1"/><mets:div ID="log6367009" TYPE="section" LABEL="5.2.2 Leapfrog for Lie Groups" ORDER="2"/><mets:div ID="log6367012" TYPE="section" LABEL="5.2.3 Leapfrog using the Cayley Mapping" ORDER="3"/></mets:div><mets:div ID="log6367014" TYPE="section" LABEL="5.3 Symmetric Partitioned Runge-Kutta Methods" ORDER="3"><mets:div ID="log6367016" TYPE="section" LABEL="5.3.1 The Abelian Case" ORDER="1"/><mets:div ID="log6367018" TYPE="section" LABEL="5.3.2 The Non-Abelian Case" ORDER="2"/></mets:div><mets:div ID="log6367026" TYPE="section" LABEL="5.4 Time-reversible Projection Schemes" ORDER="4"><mets:div ID="log6367028" TYPE="section" LABEL="5.4.1 Projection Schemes for the Abelian Case" ORDER="1"/><mets:div ID="log6367033" TYPE="section" LABEL="5.4.2 Projection Schemes for the Non-Abelian Case" ORDER="2"/></mets:div><mets:div ID="log6367036" TYPE="section" LABEL="5.5 Summary" ORDER="5"/></mets:div><mets:div ID="log6367040" TYPE="section" LABEL="6 Exponential Smoothing Splines" ORDER="3"><mets:div ID="log6367041" TYPE="section" LABEL="6.1 Minimization Problem" ORDER="1"/><mets:div ID="log6367043" TYPE="section" LABEL="6.2 Relation to Other Splines" ORDER="2"/><mets:div ID="log6367045" TYPE="section" LABEL="6.3 The Exponential Smoothing Spline and its Coefficients" ORDER="3"/><mets:div ID="log6367048" TYPE="section" LABEL="6.4 Lagrange Parameter" ORDER="4"/><mets:div ID="log6367050" TYPE="section" LABEL="6.5 Example" ORDER="5"/><mets:div ID="log6367052" TYPE="section" LABEL="6.6 Summary" ORDER="6"/></mets:div></mets:div><mets:div ID="log6367055" TYPE="section" LABEL="III Simulation" ORDER="6"><mets:div ID="log6367058" TYPE="section" LABEL="7 HMC in Lattice QCD" ORDER="1"><mets:div ID="log6367059" TYPE="section" LABEL="7.1 HMC Simulations on Lattice Gauge Fields" ORDER="1"><mets:div ID="log6367060" TYPE="section" LABEL="7.1.1 HMC" ORDER="1"/><mets:div ID="log6367065" TYPE="section" LABEL="7.1.2 Tests for Geometric Integration" ORDER="2"/></mets:div><mets:div ID="log6367070" TYPE="section" LABEL="7.2 Geometric Integration Methods" ORDER="2"><mets:div ID="log6367071" TYPE="section" LABEL="7.2.1 Leapfrog Method" ORDER="1"/><mets:div ID="log6367073" TYPE="section" LABEL="7.2.2 The Cayley-Leapfrog Method" ORDER="2"/><mets:div ID="log6367077" TYPE="section" LABEL="7.2.3 The Symmetric Partitioned Runge-Kutta Method" ORDER="3"/><mets:div ID="log6367083" TYPE="section" LABEL="7.2.4 The Time-Reversible Projection Method" ORDER="4"/></mets:div><mets:div ID="log6367086" TYPE="section" LABEL="7.3 Summary" ORDER="3"/></mets:div><mets:div ID="log6367090" TYPE="section" LABEL="8 The Wilson Flow and Finite Temperature QCD" ORDER="2"><mets:div ID="log6367091" TYPE="section" LABEL="8.1 The Model" ORDER="1"/><mets:div ID="log6367094" TYPE="section" LABEL="8.2 Step Size Control for Munthe-Kaas Runge-Kutta Methods" ORDER="2"/><mets:div ID="log6367098" TYPE="section" LABEL="8.3 Energy Difference Method for the Critical Temperature" ORDER="3"/><mets:div ID="log6367108" TYPE="section" LABEL="8.4 Summary" ORDER="4"/></mets:div><mets:div ID="log6367111" TYPE="section" LABEL="9 Conclusion and Outlook" ORDER="3"><mets:div ID="log6367112" TYPE="section" LABEL="9.1 Conclusion" ORDER="1"/><mets:div ID="log6367117" TYPE="section" LABEL="9.2 Outlook" ORDER="2"/></mets:div><mets:div ID="log6367126" TYPE="section" LABEL="Acknowledgements" ORDER="4"/><mets:div ID="log6367129" TYPE="section" LABEL="10 Appendix" 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