Add to ORKGStructured spaces or differential spaces are a generalization of the concept of smooth manifolds. Let
We study the structured condition number of differentiable maps between smooth matrix manifolds, dev...
Let M be a finite-dimensional differentiable manifold. We will denote the space of smooth vector fie...
AbstractThe space of all solutions for a first-order differential equation can be regarded as a mani...
Contains fulltext : 128981.pdf (publisher's version ) (Open Access
AbstractIn topos models for synthetic differential geometry we study connections between smooth spac...
This book offers an introduction to the theory of smooth manifolds, helping students to familiarize ...
The book provides an introduction to stratification theory leading the reader up to modern research ...
Diffeological and differential spaces are generalisations of smooth structures on manifolds. We show...
Smooth manifolds are found everywhere: they appear in several branches of mathematics (beginning at ...
This survey paper highlights a series of results in recent research on topology, geometry and catego...
Differential Topology provides an elementary and intuitive introduction to the study of smooth manif...
A 'Chen space' is a set X equipped with a collection of 'plots', i.e., maps from convex sets to X, s...
In order to give an intrinsic and axiomatic formulation of continuum physics, the differential opera...
AbstractIt is shown that a linear differentiation-invariant subspace of a C∞-trajectory space is dif...
AbstractWe construct continuous linear operators without non-trivial invariant subspaces on several ...
We study the structured condition number of differentiable maps between smooth matrix manifolds, dev...
Let M be a finite-dimensional differentiable manifold. We will denote the space of smooth vector fie...
AbstractThe space of all solutions for a first-order differential equation can be regarded as a mani...
Contains fulltext : 128981.pdf (publisher's version ) (Open Access
AbstractIn topos models for synthetic differential geometry we study connections between smooth spac...
This book offers an introduction to the theory of smooth manifolds, helping students to familiarize ...
The book provides an introduction to stratification theory leading the reader up to modern research ...
Diffeological and differential spaces are generalisations of smooth structures on manifolds. We show...
Smooth manifolds are found everywhere: they appear in several branches of mathematics (beginning at ...
This survey paper highlights a series of results in recent research on topology, geometry and catego...
Differential Topology provides an elementary and intuitive introduction to the study of smooth manif...
A 'Chen space' is a set X equipped with a collection of 'plots', i.e., maps from convex sets to X, s...
In order to give an intrinsic and axiomatic formulation of continuum physics, the differential opera...
AbstractIt is shown that a linear differentiation-invariant subspace of a C∞-trajectory space is dif...
AbstractWe construct continuous linear operators without non-trivial invariant subspaces on several ...
We study the structured condition number of differentiable maps between smooth matrix manifolds, dev...
Let M be a finite-dimensional differentiable manifold. We will denote the space of smooth vector fie...
AbstractThe space of all solutions for a first-order differential equation can be regarded as a mani...