
We characterize the functional space of the planar mixed automorphic forms with respect to an equivariant pair and given lattice as the image of the Landau automorphic forms (involving special multiplier) by an appropriate isomorphic transform.
Economics, Modular Forms, Macroeconomics, Equivariant map, Study of Finite Groups and Graphs, Space (punctuation), Automorphic Forms, Mathematics - Spectral Theory, Algebraic Geometry and Moduli Theory, QA1-939, FOS: Mathematics, Discrete Mathematics and Combinatorics, Number Theory (math.NT), Complex Variables (math.CV), Spectral Theory (math.SP), Mathematical Physics, Mathematics - Number Theory, Landau automorphic forms, Mathematics - Complex Variables, Computer graphics (images), Pure mathematics, Automorphic forms, one variable, Automorphic form, Linguistics, Automorphic L-function, mixed automorphic forms, Computer science, FOS: Philosophy, ethics and religion, Philosophy, Physical Sciences, FOS: Languages and literature, Proofs of Langlands Conjectures for GL(n), Planar, Geometry and Topology, Multiplier (economics), Mathematics
Economics, Modular Forms, Macroeconomics, Equivariant map, Study of Finite Groups and Graphs, Space (punctuation), Automorphic Forms, Mathematics - Spectral Theory, Algebraic Geometry and Moduli Theory, QA1-939, FOS: Mathematics, Discrete Mathematics and Combinatorics, Number Theory (math.NT), Complex Variables (math.CV), Spectral Theory (math.SP), Mathematical Physics, Mathematics - Number Theory, Landau automorphic forms, Mathematics - Complex Variables, Computer graphics (images), Pure mathematics, Automorphic forms, one variable, Automorphic form, Linguistics, Automorphic L-function, mixed automorphic forms, Computer science, FOS: Philosophy, ethics and religion, Philosophy, Physical Sciences, FOS: Languages and literature, Proofs of Langlands Conjectures for GL(n), Planar, Geometry and Topology, Multiplier (economics), Mathematics
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