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Zeta-Functions of Modular Curves

2006
This work gives an exposition and a generalization of classical results due to M. Eichler [1] and G. Shimura [2], which give the expression of congruence-zeta-functions of some modular curves in terms of Hecke polynomials. The central point in these papers is the famous congruence relation which links the local factor of the Mellin transforms of ...
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Gene regulation by long non-coding RNAs and its biological functions

Nature Reviews Molecular Cell Biology, 2020
Luisa Statello   +2 more
exaly  

On modular functions

1996
For a lattice \(L\) and a group \(G\) a map \(\mu: L\to G\) is called a modular function if for all \(x,y\in L\), we have \(\mu(x\vee y)+ \mu(x\wedge y)= \mu(x)+ \mu(y)\). The important examples that provide much of the motivation for the study of modular functions are furnished by measures on Boolean algebras and linear operators on vector lattices ...
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The expanding regulatory mechanisms and cellular functions of circular RNAs

Nature Reviews Molecular Cell Biology, 2020
Ling-Ling Chen
exaly  

MODULAR FUNCTIONS

Journal of Experimental Biology, 2005
openaire   +1 more source

Covalent Organic Frameworks: Design, Synthesis, and Functions

Chemical Reviews, 2020
Keyu Geng, Ting He, Ruoyang Liu
exaly  

Risk assessment of microplastic particles

Nature Reviews Materials, 2022
Albert A Koelmans   +2 more
exaly  

The regulation and functions of DNA and RNA G-quadruplexes

Nature Reviews Molecular Cell Biology, 2020
Jochen Spiegel   +2 more
exaly  

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