2010 | OriginalPaper | Chapter
Fourier-Deligne Transform
Activate our intelligent search to find suitable subject content or patents.
Select sections of text to find matching patents with Artificial Intelligence. powered by
Select sections of text to find additional relevant content using AI-assisted search. powered by
10.1.1. In addition to the orientation
h → h , h → h"
in 9.1.1, we shall consider a new orientation of our graph. Thus, we assume we are given two new maps
H → I
denoted
$$h \mapsto \prime h$$
and
$$h \mapsto \prime\prime h$$
,
such that for any
h
∈
H,
the subset [
h
] of
I
consists precisely of
h, "h.
Let
$${H_1} = \{ h \in H\left| {\prime h} \right.{\rm{ }} = {\rm{ }}h\prime{\rm{and}}h{\rm{ }} = {\rm{ }}h\} ;{H_2} = {\rm{ }}\{ h{\rm{ }} \in {\rm{ }}H\left| {\prime h} \right.{\rm{ }} = {\rm{ }}h{\rm{and}}h{\rm{ }} = {\rm{ }}h\prime\} .$$