Add to ORKGThe classical polynomial interpolation problem in several variables can be generalized to the case of points with greater multiplicities. What is known so far is essentially concentrated in the Alexander-Hirschowitz Theorem which says that a general collection of double points in P^r gives independent conditions on the linear system L of the hypersurfaces of degree d, with a well known list of exceptions. We present a new proof of this theorem which consists in performing degenerations of P^r and analyzing how L degenerates.status: publishe
AbstractThe Alexander–Hirschowitz theorem says that a general collection of k double points in Pn im...
These are notes of the lectures given by the authors during the school/workshop "Polynomial Interpol...
These are notes of the lectures given by the authors during the school/workshop "Polynomial Interpol...
The classical polynomial interpolation problem in several variables can be generalized to the case o...
The classical polynomial interpolation problem in several variables can be generalized to the case o...
The classical polynomial interpolation problem in several variables can be generalized to the case o...
The Alexander-Hirschowitz theorem says that a general collection of k double points in Pn imposes in...
The Alexander-Hirschowitz theorem says that a general collection of k double points in Pn imposes in...
The Alexander-Hirschowitz theorem says that a general collection of k double points in Pn imposes in...
The Alexander-Hirschowitz theorem says that a general collection of k double points in Pn imposes in...
The Alexander-Hirschowitz theorem says that a general collection of k double points in Pn imposes in...
AbstractThe Alexander–Hirschowitz theorem says that a general collection of k double points in Pn im...
We give configurations of points which are proven to be univsolvent for polynomial interpolation
Department Head: Gerhard Dangelmayr.2010 Spring.Includes bibliographical references (pages 67-68).Th...
This thesis studies two aspects of polynomial interpolation theory. The first part sets forth explic...
AbstractThe Alexander–Hirschowitz theorem says that a general collection of k double points in Pn im...
These are notes of the lectures given by the authors during the school/workshop "Polynomial Interpol...
These are notes of the lectures given by the authors during the school/workshop "Polynomial Interpol...
The classical polynomial interpolation problem in several variables can be generalized to the case o...
The classical polynomial interpolation problem in several variables can be generalized to the case o...
The classical polynomial interpolation problem in several variables can be generalized to the case o...
The Alexander-Hirschowitz theorem says that a general collection of k double points in Pn imposes in...
The Alexander-Hirschowitz theorem says that a general collection of k double points in Pn imposes in...
The Alexander-Hirschowitz theorem says that a general collection of k double points in Pn imposes in...
The Alexander-Hirschowitz theorem says that a general collection of k double points in Pn imposes in...
The Alexander-Hirschowitz theorem says that a general collection of k double points in Pn imposes in...
AbstractThe Alexander–Hirschowitz theorem says that a general collection of k double points in Pn im...
We give configurations of points which are proven to be univsolvent for polynomial interpolation
Department Head: Gerhard Dangelmayr.2010 Spring.Includes bibliographical references (pages 67-68).Th...
This thesis studies two aspects of polynomial interpolation theory. The first part sets forth explic...
AbstractThe Alexander–Hirschowitz theorem says that a general collection of k double points in Pn im...
These are notes of the lectures given by the authors during the school/workshop "Polynomial Interpol...
These are notes of the lectures given by the authors during the school/workshop "Polynomial Interpol...