Source: https://www.mathematik.tu-darmstadt.de/fb/personal/details/anna_maria_pippich.en.jsp
Timestamp: 2019-04-26 13:54:01+00:00

Document:
Herrero, S. and von Pippich, A.-M.: Mock modular forms whose shadows are Eisenstein series of integral weight. Math. Res. Lett., to appear, arXiv:1809.05690 [math.NT].
Bringmann, K., Kane, B. and v. Pippich, A.-M.: Regularized inner products of meromorphic modular forms and higher Green's functions. Commun. Contemp. Math., to appear, arXiv:1505.02812 [math.NT].
Freixas. G. and v. Pippich, A.-M.: Riemann-Roch isometries in the non-compact orbifold setting. J. Eur. Math. Soc., to appear, arXiv:1604.00284 [math.NT].
Herrero, S., Imamoglu, Ö., v. Pippich, A.-M. and Toth, A.: A Jensen-Rohrlich type formula for the hyperbolic 3-space. Trans. Amer. Math. Soc., to appear, arXiv:1804.07930 [math.NT].
Grados, M. and v. Pippich, A.-M.: On scattering constants of congruence subgroups. In: J. H. Bruinier, W. Kohnen (eds.), L-functions and automorphic forms. Contributions in Mathematical and Computational Sciences, vol 10. Springer International Publishing, 2017, 115-137.
Jorgenson, J., Smajlovic, L. and v. Pippich, A.-M.: Applications of Kronecker's limit formula for elliptic Eisenstein series. Ann. Math. Québec (2017), 1-26.
Jorgenson, J., Smajlovic, L. and v. Pippich, A.-M.: On the wave representation of hyperbolic, elliptic, and parabolic Eisenstein series. Adv. Math. 288 (2016), 887-921.
Kramer, J. and v. Pippich, A.-M.: Elliptic Eisenstein Series for PSL_2(Z). In: D. Goldfeld, J. Jorgenson, P. Jones, D. Ramakrishnan, K.A. Ribet, J. Tate (eds.), Number Theory, Analysis, and Geometry. In Memory of Serge Lang. Springer-Verlag New York, 2012, 397-435.
Jorgenson, J., Kramer, J. and v. Pippich, A.-M.: On the spectral expansion of hyperbolic Eisenstein series. Math. Ann. 346 (2010), no. 4, 931-947.
Garbin, D. and v. Pippich, A.-M.: On the behaviour of Eisenstein series through elliptic degeneration. Comm. Math. Phys. 292 (2009), no. 2, 511-528.
Kramer, J. and v. Pippich, A.-M.: From natural numbers to quaternions. Springer Undergraduate Mathematics Series. Springer International Publishing, S. x+285, 2017.
Kramer, J. and v. Pippich, A.-M.: Von den natürlichen Zahlen zu den Quaternionen. Basiswissen Zahlbereiche und Algebra. Springer Spektrum, Wiesbaden, S. viii+229, 2013.
v. Pippich, A.-M.: A Kronecker limit type formula for elliptic Eisenstein series. arXiv:1604.00811 [math.NT].
v. Pippich, A.-M., Schwagenscheidt, M. and Völz, F.: Kronecker limit formulas for parabolic, hyperbolic, and elliptic Eisenstein series via Borcherds products. arXiv:1702.06507 [math.NT].
Grados, M. and von Pippich, A.-M.: Self-intersection of the relative dualizing sheaf on modular curves X(N). Preprint.
Jung, B. und von Pippich, A.-M.: The arithmetic volume of the moduli space of abelian surfaces. In preparation.
Kramer, J. and v. Pippich, A.-M.: Logarithm and dilogarithm. Elem. Math. 74.1 (2019), 10-23.
von Pippich, A.-M.: An analytic class number type formula for PSL_2(Z). Oberwolfach rep. 14 (2017), no. 3, 2517--2519. Report from the workshop on automorphic forms and arithmetic, organised by V. Blomer, E. Kowalski, Ph. Michel. Report No. 40/2017.
von Pippich, A.-M.: Riemann--Roch isometries in the non-compact orbifold setting. Oberwolfach rep. 13 (2016), no. 2, 1297-1299. Report from the workshop on moduli spaces and modular forms, organised by J. H. Bruinier, G. van der Geer, V. Gritsenko. Report No. 23/2016.
Kramer, J. and v. Pippich, A.-M.: Special values of zeta functions and areas of triangles, Snapshot of modern mathematics from Oberwolfach, No. 10, 2015. Auch publiziert in den Notices Am. Math. Soc. 63 (2016), no. 8, 917-922.
Kramer, J. and v. Pippich, A.-M.: Irrationality of √2 and Arakelov geometry. National Symposium on Mathematical Methods and Applications (NSMMA 2010). Dept. Math., Indian Institute of Technology Madras, Chennai, 2010, 58-65.
v. Pippich, A.-M.: The arithmetic of elliptic Eisenstein series. Dissertation, Humboldt-Universität zu Berlin (2010).
v. Pippich, A.-M.: Elliptische Eisensteinreihen. Diplomarbeit, Humboldt-Universität zu Berlin (2005).
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