Publications associées à Densely defined operator

Multigraded algebras and multigraded linear series

Leonid Monin, Fatemeh Mohammadi, Yairon Cid Ruiz

This paper is devoted to the study of multigraded algebras and multigraded linear series. For an Ns

\mathbb {N}s

-graded algebra A

A

, we define and study its volume function FA:N+s -> R

F_A:\mathbb {N}_+s\rightarrow \mathbb {R}

, which computes the ...

Wiley2024

Characterization of image spaces of Riemann-Liouville fractional integral operators on Sobolev spaces W-m,W-p (omega)

Jan Sickmann Hesthaven, Lijing Zhao

Fractional operators are widely used in mathematical models describing abnormal and nonlocal phenomena. Although there are extensive numerical methods for solving the corresponding model problems, theoretical analysis such as the regularity result, or the ...

SCIENCE PRESS2020

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Consider a nonparametric representation of acoustic wave fields that consists of observing the sound pressure along a straight line or a smooth contour L defined in space. The observed data contains implicit information of the surrounding acoustic scene, b ...

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Construction Of Self-Dual Integral Normal Bases In Abelian Extensions Of Finite And Local Fields

Erik Jarl Pickett

Let

F/E

be a finite Galois extension of fields with abelian Galois group

\Gamma

. A self-dual normal basis for

F/E

is a normal basis with the additional property that

Tr_{F/E}(g(x),h(x))=\delta_{g,h}

for

g,h\in\Gamma

. Bayer-Fluckiger and Lenstra h ...

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Multigraded algebras and multigraded linear series

Leonid Monin, Fatemeh Mohammadi, Yairon Cid Ruiz

This paper is devoted to the study of multigraded algebras and multigraded linear series. For an Ns

\mathbb {N}s

-graded algebra A

A

, we define and study its volume function FA:N+s -> R

F_A:\mathbb {N}_+s\rightarrow \mathbb {R}

, which computes the ...

Wiley2024

Construction Of Self-Dual Integral Normal Bases In Abelian Extensions Of Finite And Local Fields

Erik Jarl Pickett

Let

F/E

be a finite Galois extension of fields with abelian Galois group

\Gamma

. A self-dual normal basis for

F/E

is a normal basis with the additional property that

Tr_{F/E}(g(x),h(x))=\delta_{g,h}

for

g,h\in\Gamma

. Bayer-Fluckiger and Lenstra h ...

2010

Densely defined operator

Multigraded algebras and multigraded linear series

Homotopical relations between 2-dimensional categories and their infinity-analogues

Characterization of image spaces of Riemann-Liouville fractional integral operators on Sobolev spaces W-m,W-p (omega)

A Generalized Representer Theorem for Hilbert Space - Valued Functions

Kernel methods and Model predictive approaches for Learning and Control

Hermitian Categories, Extension Of Scalars And Systems Of Sesquilinear Forms

Widgets and Spaces

Wavelets on graphs via spectral graph theory

Space/time-frequency processing of acoustic wave fields: theory, algorithms, and applications

Construction Of Self-Dual Integral Normal Bases In Abelian Extensions Of Finite And Local Fields

Graph Chatbot

Chattez avec Graph Search

Homotopical relations between 2-dimensional categories and their infinity-analogues

Kernel methods and Model predictive approaches for Learning and Control

A Generalized Representer Theorem for Hilbert Space - Valued Functions

Space/time-frequency processing of acoustic wave fields: theory, algorithms, and applications

Multigraded algebras and multigraded linear series

Characterization of image spaces of Riemann-Liouville fractional integral operators on Sobolev spaces W-m,W-p (omega)

Hermitian Categories, Extension Of Scalars And Systems Of Sesquilinear Forms

Widgets and Spaces

Construction Of Self-Dual Integral Normal Bases In Abelian Extensions Of Finite And Local Fields

Wavelets on graphs via spectral graph theory