Lennart Meier, Viktoriya Ozornova
Among topological modular forms with level structure, TMF0(7) at the prime 3 is the first example that had not been understood yet. We provide a splitting of TMF0(7) at the prime 3 as TMF-module into two shifted copies of TMF and two shifted copies of TMF1(2). This gives evidence to a much more general splitting conjecture. Along the way, we develop several new results on the algebraic side. For example, we show the normality of rings of modular forms of level n and introduce cubical versions of moduli stacks of elliptic curves with level structure.
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