Примеры использования Invertible на Английском языке и их переводы на Русский язык
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The stevedore knot is invertible but not amphichiral.
It is always nonzero, andthus all square Cauchy matrices are invertible.
Groups of invertible elements of the residue ring modulo m.
It can be checked that O(1)is in fact an invertible sheaf.
The Laplace transform is invertible on a large class of functions.
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After a five-minute partial ischemia reactive hyperemia occurs,changes are invertible.
Available in standard(EAD) and invertible versions EADI.
The number of invertible matrices can be computed via the Chinese Remainder Theorem.
The three-twist knotis a prime knot, and it is invertible but not amphichiral.
These steps can be any(invertible) mapping, leading to a more general lifting scheme.
This is only an upper bound because not every matrix is invertible and thus usable as a key.
A matrix is invertible modulo 26 if and only if it is invertible both modulo 2 and modulo 13.
From a uniform distribution, we can transform to any distribution with an invertible cumulative distribution function.
All twist knots are invertible, but the only amphichiral twist knots are the unknot and the figure-eight knot.
In general, S is an antihomomorphism, so S2 is a homomorphism,which is therefore an automorphism if S was invertible as may be required.
The general linear group GL(2, 7) consists of all invertible 2×2 matrices over F7, the finite field with 7 elements.
If W is any invertible matrix, and λ is an eigenvalue of A with generalized eigenvector v, then(W-1AW- λI)k W-kv 0.
The Smith normal form of a matrix is diagonal, and can be obtained from the original matrix by multiplying on the left and right by invertible square matrices.
For example, in the group GLn(n x n invertible matrices), the subgroup of invertible upper triangular matrices is a Borel subgroup.
Pre-multiplying it with y-1 and then taking the inverse,Bob gets K. In the original formulation of this protocol the group used was the group of invertible matrices over a finite field.
It is possible to define invertible elements: an element x is called invertible if there exists an element y such that x• y e and y• x e.
In typical models of smooth infinitesimal analysis, the infinitesimals are not invertible, and therefore the theory does not contain infinite numbers.
This invertible representation change then allows one to express quantum mechanics in phase space, as was appreciated in the 1940s by Hilbrand J. Groenewold and José Enrique Moyal.
The parameter-independent Yang-Baxter equation is an equation for R{\displaystyle R}, an invertible element of the tensor product A⊗ A{\displaystyle A\otimes A.
Thus the theorem guarantees that, for every point p{\displaystyle p} in R 2{\displaystyle\mathbb{R}^{2}}, there exists a neighborhood about p{\displaystyle p} over which F{\displaystyle F}is invertible.
A more abstract way to define an invertible knot is to say there is an orientation-preserving homeomorphism of the 3-sphere which takes the knot to itself but reverses the orientation along the knot.
In fact the Witt polynomials always give a homomorphism from the ring of Witt vectors to R N{\displaystyle R^{\mathbb{N}}},and if p is invertible this homomorphism is an isomorphism.
The set of all invertible n× n matrices is a group under matrix multiplication and the representation theory of groups analyzes a group by describing("representing") its elements in terms of invertible matrices.
The components of the matrix are the key,and should be random provided that the matrix is invertible in Z 26 n{\displaystyle\mathbb{Z}_{26}^{n}} to ensure decryption is possible.
The solution of the system of linear algebraic equations(12), with respect to the variables jz, presents no problem,since the restriction matrix in place is invertible and well- conditioned.