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restoed 'Illustrative Example' title

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Hugh Burton 2020-11-17 09:53:45 +00:00
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Manuscript/EPAWTFT.out
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\BOOKMARK [1][-]{section*.1}{Abstract}{section*.2}% 1 \BOOKMARK [1][-]{section*.1}{Abstract}{section*.2}% 1
\BOOKMARK [1][-]{section*.3}{Introduction}{section*.2}% 3 \BOOKMARK [1][-]{section*.3}{Introduction}{section*.2}% 3
\BOOKMARK [2][-]{section*.4}{Background}{section*.3}% 4 \BOOKMARK [2][-]{section*.4}{Background}{section*.3}% 4
\BOOKMARK [2][-]{section*.5}{Exact Exceptional Points}{section*.3}% 5 \BOOKMARK [2][-]{section*.5}{Illustrative Example}{section*.3}% 5
\BOOKMARK [1][-]{section*.7}{Perturbation theory}{section*.2}% 6 \BOOKMARK [1][-]{section*.7}{Perturbation theory}{section*.2}% 6
\BOOKMARK [2][-]{section*.8}{Rayleigh-Schr\366dinger perturbation theory}{section*.7}% 7 \BOOKMARK [2][-]{section*.8}{Rayleigh-Schr\366dinger perturbation theory}{section*.7}% 7
\BOOKMARK [2][-]{section*.9}{The Hartree-Fock Hamiltonian}{section*.7}% 8 \BOOKMARK [2][-]{section*.9}{The Hartree-Fock Hamiltonian}{section*.7}% 8

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Manuscript/EPAWTFT.tex
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@ -175,7 +175,7 @@ More dramatically, whilst eigenvectors remain orthogonal at conical intersection
More importantly here, although EPs usually lie off the real axis, these singular points are intimately related to the convergence properties of perturbative methods and avoided crossing on the real axis are indicative of singularities in the complex plane. \cite{BenderBook,Olsen_1996,Olsen_2000,Olsen_2019,Mihalka_2017a,Mihalka_2017b,Mihalka_2019} More importantly here, although EPs usually lie off the real axis, these singular points are intimately related to the convergence properties of perturbative methods and avoided crossing on the real axis are indicative of singularities in the complex plane. \cite{BenderBook,Olsen_1996,Olsen_2000,Olsen_2019,Mihalka_2017a,Mihalka_2017b,Mihalka_2019}
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\subsection{\hugh{Exact Exceptional Points}} \subsection{Illustrative Example}
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%%% FIG 1 %%% %%% FIG 1 %%%