1 | P. Zograf, A spectral proof of Rademacher's conjecture for congruence subgroups of the modular group, J. reine und angewandte Math. 414 (1991), 113-116. |
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Irreducible Representations of SL(2,<TEX>$\mathbb{R}$</TEX>)
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DOI |
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A spectral proof of Rademacher's conjecture for congruence subgroups of the modular group
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Automorphic forms on adele groups
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Selberg's Eigenvalue Conjecture
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Spaces of holomorphic functions equivalent to the even Maass cusp forms
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DOI ScienceOn |
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Invariant differential operators on SP₂× <TEX>$\mathbb{R}^ {(1,2)}$</TEX>
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Unitary Representations of Group Extensions 1
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DOI |
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On cusp forms
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DOI |
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On Selberg's eigenvalue conjecture
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DOI |
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Automorphic forms on semi-simple Lie groups
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On the generalized Ramanujan eigenvalue conjecture for GL(n), Automorphic forms, automorphic representations and arithmetic
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Fourier coefficient of cusp forms
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DOI |
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21 |
The Method of Orgbits for Real Lie Groups
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과학기술학회마을 |
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On the estimation of Fourier coefficients of modular forms
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Lattice representations of Heisenberg groups
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DOI |
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Differential operators on homogeneous spaces
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DOI |
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Maass-Jacobi forms
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DOI ScienceOn |
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Approximation of Maass forms by analytic modular forms(Russian)
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29 |
On Automorphic Forms for the jacobi Group
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31 |
Uber eine neue Art von nichtanalytischen automorphen Funktionen und die Bestimmung Dirichlescher Reihen durch Funktionalgleichung
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DOI |
32 |
Jacobi Forms and Discrete Series Representations of the Jacobi Group
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DOI |
33 |
A relation between automorphic representations on GL(2) and GL(3)
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DOI |
34 |
Cusp Forms and higher rank
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35 |
Automorphic forms and automorphic representations
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36 |
Hamonic analysis and discontinuous groups in weakly symmetric Riemannian spaces with applications to Dirichlet series
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37 |
On the cuspidal spectrum for finite volume symmetric spaces
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DOI |
38 |
The Continuous Part of L²(<TEX>$Γ^ J$</TEX>\<TEX>$G^ J$</TEX>) for the Jacobi Group <TEX>$G^ J$</TEX>
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DOI |
39 |
Introduction to the spectral theory of automorphic forms
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40 |
Elements of the Representation Theory of the Jacobi Group
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