EPAWTFT/Notebooks/HughHubbarrdDimer.nb
2020-11-18 12:42:08 +00:00

64953 lines
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Directive[
EdgeForm[
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GrayLevel[0]]],
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ImagePadding -> Automatic,
BaselinePosition -> (Scaled[-0.051309523809523805`] ->
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GridBoxDividers -> {
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GridBoxSpacings -> {
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GrayLevel[0],
RectangleBox[{1, -1}]}, {
RGBColor[0,
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RowBox[{"0", ",",
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Not[
AbsoluteCurrentValue["Deployed"]],
SelectionMove[Typeset`box$, All, Expression];
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FrontEnd`Private`$ColorSelectorInitialColor =
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FrontEnd`Private`$ColorSelectorUseMakeBoxes = True;
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AbsoluteCurrentValue[Magnification]}]],
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RowBox[{"RGBColor", "[",
RowBox[{"1", ",", "0", ",", "0"}], "]"}], NumberMarks ->
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BaselinePosition -> Baseline, DefaultBaseStyle -> {},
ButtonFunction :> With[{Typeset`box$ = EvaluationBox[]},
If[
Not[
AbsoluteCurrentValue["Deployed"]],
SelectionMove[Typeset`box$, All, Expression];
FrontEnd`Private`$ColorSelectorInitialAlpha = 1;
FrontEnd`Private`$ColorSelectorInitialColor =
RGBColor[1, 0, 0];
FrontEnd`Private`$ColorSelectorUseMakeBoxes = True;
MathLink`CallFrontEnd[
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FrontEndResource["RGBColorValueSelector"], {
0, {Left, Bottom}}, {Left, Top},
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FrontEnd`Private`$ColorSelectorInitialColor =
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exceptional point this close to the radius of convergence gives an \
increasingly slow convergence of the UMP series, but it will converge \
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correcting the spin-contamination in the wave function.\n\nOn the other hand, \
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symmetry-broken UHF wave function can retain a convergent ground-state \
perturbation series\nat the expense of a divergent excited-state perturbation \
series. (Note: the orbitals are not optimised for excited-state here).\nIn \
contrast, the RMP expansion was always convergent for the open-shell excited \
state (which was a single CSF) while\nthe radius of convergence for the \
doubly-excited state was identical to the ground-state as this was the only \
exceptional point.",
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StyleBox["This important question can be paraphrased as \
\[OpenCurlyDoubleQuote]does the ground-state EP ever fall within the radius \
of convergence?\[CloseCurlyDoubleQuote]. \nTo answer this, we can consider \
the fixed FCI point on the corresponding Riemann surface\n\nFirstly the \
nature of the symmetry-breaking in UHF will always give an energy that is an \
increasingly accurate estimate of the exact energy. \nThis is because UHF can \
capture the strong correlation effects by spatially separating the two \
electrons.\nAt the fixed point \[Lambda]=1, the energies of the states will \
always be the FCI energy, and this is independent of the reference orbitals.\n\
\nIf the ground-state is a good FCI estimate, it will cross from \[Lambda]=0 \
to 1 in a \[OpenCurlyDoubleQuote]flat\[CloseCurlyDoubleQuote] fashion. This \
makes it far less likely to interact with \na higher energy state, so it is \
less likely to encounter an exceptional point. Equally, the first excited \
state will tend towards the \nexact first-excited singlet FCI energy. It is \
possible for these states to cross on the real-\[Lambda] line, but any \
crossing must occur\nbeyond \[Lambda]=1 because otherwise they would not \
connect to the correct fixed point.\n\n",
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StyleBox["So what happens to the RMP exceptional point?",
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StyleBox["\n\nIn the RMP case, the convergence is controlled by an \
exceptional point between the ground- and doubly-excited RHF configurations.\n\
These two states interact strongly in the \[Lambda] expansion in the large \
U/t limit because the ground RHF state is heavily \ncontaminated by the 3rd \
FCI singlet state. It is this strong interaction that causes the exceptional \
point, and ultimately\nthe divergence. \n\nIn the UMP case, this \
\[OpenCurlyDoubleQuote]energetic\[CloseCurlyDoubleQuote] contamination from \
the 3rd FCI state is reduced (removed?) by replacing it with triplet \
contamination.\nThe strong interaction is then shifted from the ground \
configuration to the \
\[OpenCurlyDoubleQuote]open-shell\[CloseCurlyDoubleQuote] configurations in \
the UHF framework, \nsince the 3rd FCI singlet state contributions are \
rotated into the virtual orbitals.\nThis explains why we see the severe \
excited-state exceptional point in the UMP Riemann surface.\nIn a way, we can \
think of this as the \
\[OpenCurlyDoubleQuote]open-shell\[CloseCurlyDoubleQuote] configurations \
\[OpenCurlyDoubleQuote]shielding\[CloseCurlyDoubleQuote] the ground-state \
from the strong interaction (and\nexceptional point), hence we have more \
robust convergence in ground-state, but less robust convergence in \
excited-state.",
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StyleBox["In this notebook, we have investigated the convergence of the RMP \
and UMP series in the Hubbard dimer through visualisation \non Riemann \
surfaces. \n\n",
FontColor->RGBColor[1, 0, 0]],
StyleBox["Our main conclusions:",
FontWeight->"Bold",
FontColor->RGBColor[1, 0, 0]],
StyleBox["\n1) Exact FCI problem has intrinsic exceptional points in the U/t \
complex plane, corresponding to an avoided crossing on the real axis.\n2) \
When RMP converges, it does so fast. Both the ground- and excited-states have \
the same radius of convergence as they are controlled\n by the same \
exceptional point. However, this exceptional point is prone to moving within \
the radius of convergence, causing divergence.\n3) Allowing the orbitals to \
break symmetry in UMP gives a more robust convergence for ground-state by \
removing energetic contamination\n in the reference at the expense of \
adding triplet contamination. This convergence is at the expense of a \
massively divergent excited-state\n perturbation series.\n \n",
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StyleBox["Moving Forwards...",
FontWeight->"Bold",
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StyleBox["\nOne of the more significant ideas could be the effect of orbital \
optimisation on the radius of convergence. In the UHF case we saw that \n\
ground-state orbital optimisation massively improved the robustness of the \
ground-state MP expansion. ",
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StyleBox["Would excited-state\norbital optimisation would do the same for \
excited-state MP expansions at the expense of ground-state convergence? \n",
FontWeight->"Bold",
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StyleBox["If so, this would provide reassurance in the computation of \
dynamic correlation for state-specific excited states, and would suggest\n\
that we should expect reliable behaviour in orbital-optimised coupled-cluster \
expansions.",
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"\n"
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