This book consists of a collection of original, refereed research and expository articles on elliptic aspects of geometric analysis on manifolds, including singular, foliated and non-commutative spaces. The topics covered include the index of operators, torsion invariants, K-theory of operator algebras and L2-invariants. The results presented in this book, which is largely inspired and stimulated by the Atiyah-Singer index theorem, should be of interest to graduates and researchers in mathematical physics, differential topology and differential analysis
We study the twisted index theory of elliptic operators on orbifold covering spaces of compact good ...
We consider elliptic operators on stratified manifolds with stratification of arbitrary length. Unde...
We consider elliptic operators on stratified manifolds with stratification of arbitrary length. Unde...
A study was conducted to demonstrate index of nonlocal elliptic operators over C*-algebras. The elli...
A study was conducted to demonstrate index of nonlocal elliptic operators over C*-algebras. The elli...
We consider noncommutative elliptic operators over C*-algebras, associated with a discrete group of ...
The analysis and topology of elliptic operators on manifolds with singularities are much more compli...
We study differential operators with coefficients in noncommutative algebras. As an algebra of coeff...
We study differential operators with coefficients in noncommutative algebras. As an algebra of coeff...
Homotopy theory and C* algebras are central topics in contemporary mathematics. This book introduces...
We develop an elliptic theory for operators associated with a diffeomorphism of a closed smooth mani...
We develop an elliptic theory for operators associated with a diffeomorphism of a closed smooth mani...
© Copyright 2005 Geometry & TopologyAn index theory for projective families of elliptic pseudodiffer...
This is arguably one of the deepest and most beautiful results in modern geometry, and in my view is...
The Atiyah-Singer index theorem is a remarkable result that allows one to compute the space of solut...
We study the twisted index theory of elliptic operators on orbifold covering spaces of compact good ...
We consider elliptic operators on stratified manifolds with stratification of arbitrary length. Unde...
We consider elliptic operators on stratified manifolds with stratification of arbitrary length. Unde...
A study was conducted to demonstrate index of nonlocal elliptic operators over C*-algebras. The elli...
A study was conducted to demonstrate index of nonlocal elliptic operators over C*-algebras. The elli...
We consider noncommutative elliptic operators over C*-algebras, associated with a discrete group of ...
The analysis and topology of elliptic operators on manifolds with singularities are much more compli...
We study differential operators with coefficients in noncommutative algebras. As an algebra of coeff...
We study differential operators with coefficients in noncommutative algebras. As an algebra of coeff...
Homotopy theory and C* algebras are central topics in contemporary mathematics. This book introduces...
We develop an elliptic theory for operators associated with a diffeomorphism of a closed smooth mani...
We develop an elliptic theory for operators associated with a diffeomorphism of a closed smooth mani...
© Copyright 2005 Geometry & TopologyAn index theory for projective families of elliptic pseudodiffer...
This is arguably one of the deepest and most beautiful results in modern geometry, and in my view is...
The Atiyah-Singer index theorem is a remarkable result that allows one to compute the space of solut...
We study the twisted index theory of elliptic operators on orbifold covering spaces of compact good ...
We consider elliptic operators on stratified manifolds with stratification of arbitrary length. Unde...
We consider elliptic operators on stratified manifolds with stratification of arbitrary length. Unde...