uso dei moduli - Definition. Was ist uso dei moduli
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Was (wer) ist uso dei moduli - definition

GEOMETRIC SPACE WHOSE POINTS REPRESENT ALGEBRO-GEOMETRIC OBJECTS OF SOME FIXED KIND
Moduli problem; Moduli theory; Moduli spaces; Fine moduli space; Moduli of vector bundles; Moduli stack; Moduli stacks; Modulus pace; Moduli functor
  • Constructing '''P'''<sup>1</sup>('''R''') by varying 0&nbsp;≤&nbsp;θ&nbsp;<&nbsp;π or as a quotient space of '''S'''<sup>1</sup>.

George Dei         
Dei, George
George Jerry Sefa Dei is a professor at Ontario Institute for Studies in Education of the University of Toronto. He is known for his anti-racist research, particularly on anti-racist approaches to education.
Moduli (physics)         
CONTINUOUS PARAMETER OF A PHYSICAL THEORY, OFTEN SET AS THE VACUUM EXPECTATION VALUE OF A SCALAR FIELD (EITHER ELEMENTARY OR COMPOSITE) ALONG THE MINIMA OF ITS POTENTIAL
Moduli field; Vacuum manifold; Moduli space of vacua
In quantum field theory, the term moduli (or more properly moduli fields) is sometimes used to refer to scalar fields whose potential energy function has continuous families of global minima. Such potential functions frequently occur in supersymmetric systems.
Vacuum manifold         
CONTINUOUS PARAMETER OF A PHYSICAL THEORY, OFTEN SET AS THE VACUUM EXPECTATION VALUE OF A SCALAR FIELD (EITHER ELEMENTARY OR COMPOSITE) ALONG THE MINIMA OF ITS POTENTIAL
Moduli field; Vacuum manifold; Moduli space of vacua
In quantum field theory, the vacuum state may be degenerate. Each pure vacuum state generates its own superselection sector.

Wikipedia

Moduli space

In mathematics, in particular algebraic geometry, a moduli space is a geometric space (usually a scheme or an algebraic stack) whose points represent algebro-geometric objects of some fixed kind, or isomorphism classes of such objects. Such spaces frequently arise as solutions to classification problems: If one can show that a collection of interesting objects (e.g., the smooth algebraic curves of a fixed genus) can be given the structure of a geometric space, then one can parametrize such objects by introducing coordinates on the resulting space. In this context, the term "modulus" is used synonymously with "parameter"; moduli spaces were first understood as spaces of parameters rather than as spaces of objects. A variant of moduli spaces is formal moduli. Bernhard Riemann first used the term "moduli" in 1857.