Übersetzung für 'modular form' von Englisch nach Deutsch

modular form

Modulform {f}math.

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Siegel modular form

Siegel'sche Modulform {f}math.

Siegelsche Modulform {f} [alt]math.

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Werbung

modular {adj}

in Bausteinen

bausteinförmig

nach dem Baukastenprinzip [nachgestellt]

modular

zusammensetzbar [modular]tech.

modular concept

Prinzip {n} der Modularbauweise

modular design

Modularbauweise {f}

Modulbauweise {f}

modular system

Modularsystem {n}

modular organization

Modulaufbau {m}

modular unit

Baueinheit {f}tech.

modular programming

modulare Programmierung {f}

modular plug

Modulstecker {m}

modular terminal

Anreihklemme {f}

modular furniture

Anbaumöbel {n}furn.

Baukastenmöbel {n}furn.

modular expandability

modulare Erweiterbarkeit {f}tech.

modular lattice

modularer Verband {m}math.

modular building

modulares Bauen {n}archi.

modular structure

modularer Aufbau {m}tech.

• Weil also showed that the conductor of the elliptic curve should be the level of the corresponding modular form.
• Following the successful development of GAD-about in Greenwich, a clone prototype project was developed for London Transport which was then handed over in a modular form to allow easy implementation and scaling up.
• In mathematics, the Dedekind eta function, named after Richard Dedekind, is a modular form of weight 1/2 and is a function defined on the upper half-plane of complex numbers, where the imaginary part is positive.
• This is the problem underlying Siegel modular form theory.
• In mathematics, a modular form is a (complex) analytic function on the upper half-plane satisfying a certain kind of functional equation with respect to the group action of the modular group, and also satisfying a growth condition.

• Note that modularity has a different and unrelated meaning in the context of complex functions; see modular form.
• Here the central extension involved is well known in modular form theory, in the case of forms of weight [...].
• Around 1955, Japanese mathematicians Goro Shimura and Yutaka Taniyama observed a possible link between two apparently completely distinct, branches of mathematics, elliptic curves and modular forms.
• This congruence (and others like it that Ramanujan proved) inspired Jean-Pierre Serre (1954 Fields Medalist) to conjecture that there is a theory of Galois representations that "explains" these congruences and more generally all modular forms.
• Amongst his most original contributions were: his "Conjecture II" (still open) on Galois cohomology; his use of group actions on trees (with Hyman Bass); the Borel–Serre compactification; results on the number of points of curves over finite fields; Galois representations in ℓ-adic cohomology and the proof that these representations have often a "large" image; the concept of p-adic modular form; and the Serre conjecture (now a theorem) on mod-"p" representations that made Fermat's Last Theorem a connected part of mainstream arithmetic geometry.