Operator details
Operator <%= oper.nn; %> <% if(oper.aesz != null) { %> (AESZ: <%= oper.aesz; %>) <% } %>
Description and remarks
<%= oper.description; %>
Operator
\(<%= oper.operator_tex.replace(/ /g,"\\ ") %>\)
Riemann symbol
<%= texRiemann(oper.riemann); %>
Invariants
<% for(const key of ["c3", "c2h", "h3", "dim_h"]) { %>
<%= keylabels[key]; %>
<%= oper[key]; %>
<% } %>
Discriminant
\(<%= oper.discriminant_tex; %>\)
Normalized instanton numbers
<%= oper.inst_list.join(", "); %>
Holomorphic solution
<% for(let key of ["sol_list", "sol_explicit_tex"]) { %><%= keylabels[key]; %>
<% if(key.includes("_tex")) { %> \( <%= oper[key]; %> \) <% } else if(key.includes("_list")) { %> <%= oper[key].join(", "); %> <% } else { %> <%= oper[key]; %> <% } %>
<% } %>Mirror map \( z(q)\)
<%= texSeries(oper.zq_list, "q"); %>
Inverse Mirror map \( q(z)\)
<%= texSeries(oper.qz_list, "z"); %>
Yukawa coupling
Yukawa coupling expansion
<%= texSeries(oper.yuk_list, "q"); %>
<%= keylabels.yuk_alg; %>
<%= oper.yuk_alg; %>
<%= keylabels.attractor_points; %>
<%= tex(oper.attractor_points); %>
Extremal elliptic surfaces
Fibres
Pencil eq.
Mordell-Weil
Monodromy
$A$
$B$
$(BA)^{-1}$
<% for(const s of oper.surfaces) { %>
$<%= s.kodaira_fibres; %>$
$<%= s.pencil_eq; %>$
$<%= s.mordell_weil; %>$
$<%= s.monodromy.name; %>$
\(<%= texMatrix(s.monodromy.gens[0]); %>\)
\(<%= texMatrix(s.monodromy.gens[1]); %>\)
\(<%= texMatrix(s.monodromy.gens[2]); %>\)
<% } %>