Hilbert parallelotope - определение. Что такое Hilbert parallelotope
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Что (кто) такое Hilbert parallelotope - определение

WIKIMEDIA DISAMBIGUATION PAGE
Parallelotope (disambiguation)

Hilbert series and Hilbert polynomial         
POLYNOMIAL FUNCTION WITH RATIONAL COEFFICIENTS WHOSE VALUES AGREE, FOR SUFFICIENTLY LARGE ARGUMENT, WITH THE DIMENSIONS OF GRADED COMPONENTS OF A GRADED ALGEBRA
Hilbert function; Hilbert series; Hilbert regularity; Hilbert polynomial; Hilbert characteristic function
In commutative algebra, the Hilbert function, the Hilbert polynomial, and the Hilbert series of a graded commutative algebra finitely generated over a field are three strongly related notions which measure the growth of the dimension of the homogeneous components of the algebra.
Riemann–Hilbert problem         
CLASS OF PROBLEMS THAT ARISE IN THE STUDY OF DIFFERENTIAL EQUATIONS IN THE COMPLEX PLANE
Riemann-Hilbert problem; Riemann-Hilbert factorization; Riemann-Hilbert; Riemann–Hilbert; Riemann–Hilbert problems; Riemann-Hilbert problems; Riemann–Hilbert factorization
In mathematics, Riemann–Hilbert problems, named after Bernhard Riemann and David Hilbert, are a class of problems that arise in the study of differential equations in the complex plane. Several existence theorems for Riemann–Hilbert problems have been produced by Mark Krein, Israel Gohberg and others (see the book by Clancey and Gohberg (1981)).
Einstein–Hilbert action         
ACTION THAT YIELDS THE EINSTEIN FIELD EQUATIONS THROUGH THE PRINCIPLE OF LEAST ACTION
Einstein-Hilbert term; Einstein-Hilbert Lagrangian; Hilbert action; Einstein-Hilbert action; Matter action; Einstein–Hilbert etkisi; Einstein-Hilbert etkisi; Einstein–Hilbert Lagrangian
The Einstein–Hilbert action (also referred to as Hilbert action) in general relativity is the action that yields the Einstein field equations through the stationary-action principle. With the metric signature, the gravitational part of the action is given as

Википедия

Parallelotope

In geometry, a parallelotope may refer to:

  • A generalization of a parallelepiped and parallelogram
  • A generalization of a parallelohedron and parallelogon, this includes all parallelohedra in the first sense