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Showing 1 to 10 of 10 for “"Complex multiplication"”.

  1. Elliptic curves with complex multiplication and {u039B}-structures

    … the relationship between elliptic curves with complex multiplication and Lambda structures. Our main result is to show that the moduli stack of elliptic curves with complex multiplication, and the universal elliptic curve with complex multiplication over it, both admit Lambda structures and …

    aus-cath Repository record for Elliptic curves with complex multiplication and {u039B}-structures (opens in a new tab)

  2. Elliptic curves with complex multiplication and {u039B}-structures

    … the relationship between elliptic curves with complex multiplication and Lambda structures. Our main result is to show that the moduli stack of elliptic curves with complex multiplication, and the universal elliptic curve with complex multiplication over it, both admit Lambda structures and …

    anu Repository record for Elliptic curves with complex multiplication and {u039B}-structures (opens in a new tab)

  3. Orbifold points on Teichmüller curves and Jacobians with complex multiplication

    For each integer D >/= 5 with D =/- 0 or 1 mod 4, the Weierstrass curve WD is an algebraic curve and a finite volume hyperbolic orbifold which admits an algebraic and isometric immersion into the moduli space of genus two Riemann surfaces. The Weierstrass curves are the main examples of Teichmüller …

    mit Repository record for Orbifold points on Teichmüller curves and Jacobians with complex multiplication (opens in a new tab)

  4. Strings on complex multiplication tori and rational conformal field theory with matrix level

    lethbridge

  5. On the main conjectures of Iwasawa theory for certain elliptic curves with complex multiplication

    … in $\mathbb{C}$, and suppose that $E$ has complex multiplication by the ring of integers of $K$. Let us assume the complex $L$-series $L(E/K,s)$ of $E$ over $K$ does not vanish at $s=1$. K. Rubin showed, using Iwasawa theory, that the $p$-part of Birch and Swinnerton-Dyer conjecture holds …

    cambridge Repository record for On the main conjectures of Iwasawa theory for certain elliptic curves with complex multiplication (opens in a new tab)

  6. Average lang-trotter conjecture for 2 elliptic curves

    Let E 1 and E 2 be two elliptic curves without complex multiplication over the rationals. For primes p of good reduction, let a p ( E 1 ) and a p ( E 2 ) be the traces of the Frobenius morphism of E 1 and E 2 respectively. By Hasse's theorem, we know that a p ( E i ), i = 1,2, are integers and …

    concordia Repository record for Average lang-trotter conjecture for 2 elliptic curves (opens in a new tab)

  7. Plectic arithmetic of Hilbert modular varieties

    … and orient ourselves by the main theorem of complex multiplication over the rationals to define the plectic action on CM points. Moreover, we use a description of the set of connected components as a zero-dimensional Shimura variety and then employ class field theoretic techniques to prove …

    cambridge Repository record for Plectic arithmetic of Hilbert modular varieties (opens in a new tab)

  8. Iwasawa theory of p-adic Lie extensions

    … of an elliptic curve defined over k without complex multiplication. The strategy consists in considering the Selmer Group or other cohomology groups which 'live' above the p-adic Lie extension as a module over the (non-commutative) group algebra R of G with coefficients in the p-adic …

    heid-diss Repository record for Iwasawa theory of p-adic Lie extensions (opens in a new tab)

  9. Compact Digital Predistortion for Multi-band and Wide-band RF Transmitters

    … information. The number of training samples and complex multiplication operations required for coefficients estimation can be reduced by more than ten times without additional calculation resource. Thirdly, based on the proposed theory, this thesis proves that theoretically a DPD system using …

    maynooth Repository record for Compact Digital Predistortion for Multi-band and Wide-band RF Transmitters (opens in a new tab)

  10. Um algoritmo de criptografia de chave pública semanticamente seguro baseado em curvas elípticas

    Esta dissertação apresenta o desenvolvimento de um novo algoritmo de criptografia de chave pública. Este algoritmo apresenta duas características que o tornam único, e que foram tomadas como guia para a sua concepção. A primeira característica é que ele é semanticamente seguro. Isto significa que …

    brazil-ufrgs Repository record for Um algoritmo de criptografia de chave pública semanticamente seguro baseado em curvas elípticas (opens in a new tab)