Martin Raum
My major research interests are modular forms and their applications in mathematics and physics, in particular string theory. More specifically, I am interested real-analytic automorphic forms, Siegel and orthogonal modular forms, and explicit methods for autormorphic forms.
Showing 28 publications
A classification of polyharmonic Maaß forms via quiver representations
Imaginary Quadratic Fields With ℓ-Torsion-Free Class Groups and Specified Split Primes
FORMAL SIEGEL MODULAR FORMS FOR ARITHMETIC SUBGROUPS
SCARCITY OF CONGRUENCES FOR THE PARTITION FUNCTION
ON THE COMPUTATION OF GENERAL VECTOR-VALUED MODULAR FORMS
Scalar-valued depth two Eichler–Shimura integrals of cusp forms
Relations among Ramanujan-type congruences II: Ramanujan-type congruences in half-integral weights
A classification of harmonic weak Maaß forms of half-integral weight
Relations among Ramanujan-type congruences I
Congruences of Hurwitz class numbers on square classes
The maximal discrete extension of the Hermitian modular group
Nonholomorphic Ramanujan-type congruences for Hurwitz class numbers
All modular forms of weight 2 can be expressed by Eisenstein series
The skew-Maass lift I: The case of harmonic Maass-Jacobi forms
Harmonic Weak Siegel-Maass Forms I Preimages of Non-Holomorphic Saito-Kurokawa Lifts
Hyper-Algebras of Vector-Valued Modular Forms
Products of vector valued Eisenstein series
Spans of special cycles of codimension less than 5
Almost holomorphic Poincaré series corresponding to products of harmonic Siegel–Maass forms
Harmonic Maass-Jacobi forms of degree 1 with higher rank indices
Computing genus 1 Jacobi forms
Harmonic Maass-Jacobi forms with singularities and a theta-like decomposition
Sturm bounds for Siegel modular forms
Kudla's modularity conjecture and formal Fourier-Jacobi series
Formal Fourier Jacobi expansions and special cycles of codimension two
H-harmonic Maaß-Jacobi forms of degree 1
The structure of Siegel modular forms modulo pp and U(p) congruences
Download publication list
You can download this list to your computer.
Filter and download publication list
As logged in user (Chalmers employee) you find more export functions in MyResearch.
You may also import these directly to Zotero or Mendeley by using a browser plugin. These are found herer:
Zotero Connector
Mendeley Web Importer
The service SwePub offers export of contents from Research in other formats, such as Harvard and Oxford in .RIS, BibTex and RefWorks format.
Showing 3 research projects
Fourier coefficients of Siegel modular forms of block-diagonal index
Real-Analytic Orthogonal Modular Forms as Generating Series
Siegel modulära genererande funktioner