Continued Fractions and Modular Functions W. Duke

First Page		Document Content
$Modular forms / Q-analogs / Srinivasa Ramanujan / Mathematical identities / Group theory / Rogers–Ramanujan continued fraction / Congruence subgroup / Symbol / Rogers–Ramanujan identities / Mathematical analysis / Mathematics / Abstract algebra$ Date: 2004-09-26 15:32:12 Modular forms Q-analogs Srinivasa Ramanujan Mathematical identities Group theory Rogers–Ramanujan continued fraction Congruence subgroup Symbol Rogers–Ramanujan identities Mathematical analysis Mathematics Abstract algebra		Continued Fractions and Modular Functions W. Duke Add to Reading List Source URL: www.math.ucla.edu Download Document from Source Website File Size: 500,69 KB Share Document on Facebook

	www.oeaw.ac.at Diagonals of rational functions, pullbacked 2F1 hypergeometric functions and modular forms DocID: 1vdDc - View Document
	MOCK MODULAR FORMS AND GEOMETRIC THETA FUNCTIONS FOR INDEFINITE QUADRATIC FORMS JENS FUNKE AND STEPHEN S. KUDLA Abstract. Mock modular forms are central objects in the recent discoveries of new instances of Moonshine. In DocID: 1v4D4 - View Document
	CYCLES IN HYPERBOLIC MANIFOLDS OF NON-COMPACT TYPE AND FOURIER COEFFICIENTS OF SIEGEL MODULAR FORMS JENS FUNKE* AND JOHN MILLSON** Abstract. Using the theta correspondence, we study a lift from (not necessarily rapidly d DocID: 1v3aG - View Document
	Mock theta functions and quantum modular forms Larry Rolen University of Cologne This research was supported by the University of Cologne and the DFG. DocID: 1v37m - View Document
	Dedekind-eta function References Computations with Dedekind-eta Functions and Modular Forms DocID: 1uXkU - View Document