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The
Hermitian conjugate is not usually denoted by the overbar, the standard notation is the dagger or the star. The overbar is used to denote complex conjugation. I don't know exactly why it is used in the literature in this case, but I guess that the reason is something like the following: Q and
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Comparing this article to Mirror
Symmetry by Kentaro Hori et al., pages 283, 288, 289, this article seems to be plain wrong in several regards. If there are no objections I will rewrite the entire article and also cover the N=(2,2) and N=(0,2) cases based on this
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are real. The overbar for Q hints to this. Nevertheless, I don't want to say that this overbar notation is the best possible one...
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definitely isn't the hermitian conjugate of Q, because 2(H+P) definitely isn't the hermitian conjugate of 2(H-P). Both Q and
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on
Knowledge. If you would like to participate, please visit the project page, where you can join
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239:{\displaystyle {\overline {Q}}}
197:{\displaystyle {\overline {Q}}}
170:{\displaystyle {\overline {Q}}}
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349:{\displaystyle x-i\tau }
320:{\displaystyle x+i\tau }
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