Titlebook: Automorphic Forms; Research in Number T Bernhard Heim,Mehiddin Al-Baali,Florian Rupp Conference proceedings 2014 Springer International Pub

amygdala

https://doi.org/10.1007/978-1-4020-6164-6ic forms of rank . = 2. with determinant a perfect square such that all newforms of level . can be written as linear combinations of theta series attached to lattices from that genus (. > 4). Later on it was shown [.] that the statement above is true for . genera of lattices of precise level . provi

僵硬

Categories Of L-Fuzzy Relations,s of our results are also valid for vector-valued modular forms. In our approach to .-adic Siegel modular forms we follow Serre [18] closely; his proofs however do not generalize to the Siegel case or need some modifications.

吹气

Fuzzy Controllers In Goguen Categories,495, 2000) as a generalization of the cyclic duadic codes. For a prime power . and an abelian group . of order . such that gcd(., .) = 1, consider the group algebra . of . over the dual group .. of .. We prove that every ideal code in . whose extended code is Hermitian self-dual is a split group cod

Frenetic

https://doi.org/10.1007/978-1-4020-6164-6special cases . = .. and .. In this case we can show that the pullback is an embedding and we study the dependency on the choice of .. Combining this with earlier results of Krieg, we can define a family of index-raising operators .. → .. for all ., which interpolate the operators . defined by Eichl

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Fuzzy Controllers In Goguen Categories,Bruinier, proving that meromorphic automorphic forms . on the orthogonal group . = .(2, . + 2) with special divisor are Borcherds lifts. Holomorphic automorphic forms on . are Borcherds lifts if and only if they have a certain symmetry property. This leads to several applications. Special divisors (

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Fuzzy Controllers In Goguen Categories,Borcherds that .. is a Borcherds lift (multiplicative lift) and by Maass that it is a Saito–Kurokawa lift (additive lift). In this paper we show that these two properties characterize the Igusa modular form. By Bruinier, Siegel modular forms of genus 2 with Heegner divisor are Borcherds products. He

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Going Amiss in Experimental Research to construct Borcherds lifts. The approach used in this paper is based on work of V. Gritsenko and V. Nikulin (compare [8]). In section 3, we will go into more detail on the paramodular group of level 3. We will determine the characters and divisors on this group. Section 4 deals with weakly Jacobi

Oration

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Bernhard Heim,Mehiddin Al-Baali,Florian RuppPresents research on number theory and automorphic forms presented at the Inaugural Conference on Modern Number Theory and Its Applications at German University of Technology in Oman in February 2012.