Cyclic Algebras 순환 대수학

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10.1002/mana.201900184

We show that the multiples of the backward shift operator on the spaces $\ell_{p}$, $1\leq p<\infty$, or $c_{0}$, when endowed with coordinatewise multiplication, do not possess frequently hypercyclic algebras.

공간 $\ell_{p}$, $1\leq p<\infty$ 또는 $c_{0}$에 대한 역방향 시프트 연산자의 배수는 좌표 곱셈이 부여될 때 자주 초순환 대수를 소유하지 않음을 보여줍니다. .

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10.1016/j.jmaa.2019.123595

We study the existence of hypercyclic algebras for convolution operators $\Phi(D)$ on the space of entire functions whose symbol $\Phi$ has unimodular constant term.

우리는 기호 $\Phi$가 단일 모듈 상수 항을 갖는 전체 함수의 공간에서 컨볼루션 연산자 $\Phi(D)$에 대한 초순환 대수학의 존재를 연구합니다.

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Separable Algebras Tate Algebras Function Algebras Evolution Algebras Nest Algebras Exterior Algebras Triangular Algebras Hecke Algebras C Algebras Neumann Algebras Real Algebras Commutative Algebras Implication Algebras Uniform Algebras Simple Algebras Hedge Algebras Nonassociative Algebras Nilpotent Algebras Banach Algebras Toeplitz Algebras Kac Moody Algebras Topological Algebras Extension Algebras Grassmann Algebras Nichols Algebras Symmetric Algebras Hall Algebras Color Algebras Lie Super Algebras Weyl Algebras Gorenstein Algebras Rees Algebras Clifford Algebras Virasoro Algebras Terwilliger Algebras 3 Lie Algebras Quadratic Algebras Witt Algebras Jordan Algebras Iwasawa Algebras On Algebras Regular Algebras Heyting Algebras Planar Algebras Composition Algebras Equality Algebras Quiver Algebras Poisson Algebras N Lie Algebras Multiplier Algebras Explore More

Cyclic Algebras 순환 대수학

Cyclic Algebras 순환 대수학

Encyclopedia 백과사전

Oct 15, 2024

Cyclic Algebras(순환 대수학)란 무엇입니까?

Cyclic Algebras 순환 대수학 - We show that the multiples of the backward shift operator on the spaces $\ell_{p}$, $1\leq p<\infty$, or $c_{0}$, when endowed with coordinatewise multiplication, do not possess frequently hypercyclic algebras. ^[1] We study the existence of hypercyclic algebras for convolution operators $\Phi(D)$ on the space of entire functions whose symbol $\Phi$ has unimodular constant term. ^[2]
공간 $\ell_{p}$, $1\leq p<\infty$ 또는 $c_{0}$에 대한 역방향 시프트 연산자의 배수는 좌표 곱셈이 부여될 때 자주 초순환 대수를 소유하지 않음을 보여줍니다. . ^[1] 우리는 기호 $\Phi$가 단일 모듈 상수 항을 갖는 전체 함수의 공간에서 컨볼루션 연산자 $\Phi(D)$에 대한 초순환 대수학의 존재를 연구합니다. ^[2]