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ZEROS OF A QUASI-MODULAR FORM OF WEIGHT 2 FOR Gamma(+)(0) (N)

Authors
Choi, SoYoungIm, Bo-Hae
Issue Date
Oct-2015
Publisher
MATHEMATICAL SOC REP CHINA
Keywords
Quasi-modular form; The Fricke involution
Citation
TAIWANESE JOURNAL OF MATHEMATICS, v.19, no.5, pp 1369 - 1386
Pages
18
Journal Title
TAIWANESE JOURNAL OF MATHEMATICS
Volume
19
Number
5
Start Page
1369
End Page
1386
URI
https://scholarworks.bwise.kr/cau/handle/2019.sw.cau/64462
DOI
10.11650/tjm.19.2015.5067
ISSN
1027-5487
2224-6851
Abstract
Basraoui and Sebbar showed that the Eisenstein series E-2 has infinitely many SL2(Z)-inequivalent zeros in the upper half-plane H, yet none in the standard fundamental domain F. They also found infinitely many such regions containing a zero of E-2 and infinitely many regions which do not have any zeros of E-2. In this paper we study the zeros of the quasi-modular form E-2(z) + NE2(Nz) of weight 2 for Gamma(+)(0) (N).
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