summary:Among all $C^\infty$-algebras we characterize those which are algebras of $C^\infty$-functions on second countable Hausdorff $C^\infty$-manifolds
What is the correct noncommutative generalization of the functor $C_0(X) \mapsto \ell^\inft...
What is the correct noncommutative generalization of the functor $C_0(X) \mapsto \ell^\inft...
We investigate how a C*-algebra could consist of functions on a noncommutative set: a discretization...
summary:Among all $C^\infty$-algebras we characterize those which are algebras of $C^\infty$-functio...
summary:Among all $C^\infty$-algebras we characterize those which are algebras of $C^\infty$-functio...
If $X$ is a smooth manifold then the $\mathbb R$-algebra $C^\infty(X)$ of smooth functions $c:X\to\m...
If $X$ is a smooth manifold then the $\mathbb R$-algebra $C^\infty(X)$ of smooth functions $c:X\to\m...
summary:A $C^{\infty}$-Hopf algebra is a $C^{\infty}$-algebra which is also a convenient Hopf algebr...
summary:The theory of product preserving functors and Weil functors is partly extended to infinite d...
If X is a smooth manifold then the R-algebra C^\infty(X) of smooth functions c : X --> R is a "C-inf...
If X is a smooth manifold then the R-algebra C^\infty(X) of smooth functions c : X --> R is a "C-...
There are many kinds of equivalence relations of maps and functions, e.g. $C^{\infty}
This book covers fundamental techniques in the theory of C^{\infty }-imbeddings and C^{\infty }-imme...
summary:For a domain $\Omega \subset {\mathbb{C}}^n$ let $H(\Omega )$ be the holomorphic functions o...
In this review we give a detailed introduction to the theory of (curved) $L_\infty$-algebras and $L_...
What is the correct noncommutative generalization of the functor $C_0(X) \mapsto \ell^\inft...
What is the correct noncommutative generalization of the functor $C_0(X) \mapsto \ell^\inft...
We investigate how a C*-algebra could consist of functions on a noncommutative set: a discretization...
summary:Among all $C^\infty$-algebras we characterize those which are algebras of $C^\infty$-functio...
summary:Among all $C^\infty$-algebras we characterize those which are algebras of $C^\infty$-functio...
If $X$ is a smooth manifold then the $\mathbb R$-algebra $C^\infty(X)$ of smooth functions $c:X\to\m...
If $X$ is a smooth manifold then the $\mathbb R$-algebra $C^\infty(X)$ of smooth functions $c:X\to\m...
summary:A $C^{\infty}$-Hopf algebra is a $C^{\infty}$-algebra which is also a convenient Hopf algebr...
summary:The theory of product preserving functors and Weil functors is partly extended to infinite d...
If X is a smooth manifold then the R-algebra C^\infty(X) of smooth functions c : X --> R is a "C-inf...
If X is a smooth manifold then the R-algebra C^\infty(X) of smooth functions c : X --> R is a "C-...
There are many kinds of equivalence relations of maps and functions, e.g. $C^{\infty}
This book covers fundamental techniques in the theory of C^{\infty }-imbeddings and C^{\infty }-imme...
summary:For a domain $\Omega \subset {\mathbb{C}}^n$ let $H(\Omega )$ be the holomorphic functions o...
In this review we give a detailed introduction to the theory of (curved) $L_\infty$-algebras and $L_...
What is the correct noncommutative generalization of the functor $C_0(X) \mapsto \ell^\inft...
What is the correct noncommutative generalization of the functor $C_0(X) \mapsto \ell^\inft...
We investigate how a C*-algebra could consist of functions on a noncommutative set: a discretization...
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