I. Putnam

发表

$Z^{d}$-odometers and cohomology

T. Giordano, I. Putnam, Christian F. Skau, 2017, 1709.08585.

C*-Algebras from Smale Spaces

I. Putnam, 1996, Canadian Journal of Mathematics.

Topological orbit equivalence and C*-crossed products.

T. Giordano, I. Putnam, Christian F. Skau, 1995 .

Ordered Bratteli diagrams, dimension groups and topological dynamics

I. Putnam, Christian F. Skau, R. Herman, 1992 .

Cantor Minimal Systems

I. Putnam, 2018 .

Orbit equivalence of Cantor minimal systems: A survey and a new proof

I. Putnam, Ian F. Putnam, 2010 .

The C∗-algebras associated with minimal homeomorphisms of the Cantor set

I. Putnam, Ian F. Putnam, 1989 .

Classifiable $${\textrm{C}}^*$$-algebras from minimal $${\mathbb {Z}}$$-actions and their orbit-breaking subalgebras

Karen R. Strung, I. Putnam, R. Deeley, 2020, Mathematische Annalen.

CLASSIFIABLE C∗-ALGEBRAS FROM MINIMAL Z-ACTIONS AND THEIR ORBIT-BREAKING SUBALGEBRAS

Karen R. Strung, I. Putnam, 2020 .

CONSTRUCTIONS IN MINIMAL AMENABLE DYNAMICS AND APPLICATIONS TO THE CLASSIFICATION OF C∗-ALGEBRAS

Karen R. Strung, I. Putnam, 2019 .

Constructions in minimal amenable dynamics and applications to the classification of $\mathrm{C}^*$-algebras

Karen R. Strung, I. Putnam, R. Deeley, 2019, 1907.03851.

Constructing minimal homeomorphisms on point-like spaces and a dynamical presentation of the Jiang–Su algebra

Karen R. Strung, I. Putnam, R. Deeley, 2015, Journal für die reine und angewandte Mathematik (Crelles Journal).

Some classifiable groupoid $$C^{*}$$C∗-algebras with prescribed K-theory

I. Putnam, 2016, 1611.04649.

Orbit equivalence of Cantor minimal systems: Kyoto Winter School 2011

I. Putnam, 2011 .

Excision theorem for the K-theory of C*-algebras

I. Putnam, 1996 .

The invertible elements are dense in the irrational rotation C*-algebras.

I. Putnam, 1990 .

Subquotients of Hecke C*-algebras

Nadia S. Larsen, I. Raeburn, I. Putnam, 2003, Ergodic Theory and Dynamical Systems.

Topological Methods for Aperiodic Tilings

I. Putnam, L. Sadun, J. Kellendonk, 2005 .

A proof of the gap labeling conjecture

I. Putnam, J. Kaminker, 2002, math/0205102.

Orbit equivalence for Cantor minimal ℤd-systems

T. Giordano, I. Putnam, Christian F. Skau, 2009 .

Spectral triples for subshifts

I. Putnam, A. Julien, 2014, 1411.6800.

Z-odometers and cohomology

T. Giordano, I. Putnam, Christian F. Skau, 2017 .

Binary factors of shifts of finite type

I. Putnam, 2022, Ergodic Theory and Dynamical Systems.

K-Theoretic Duality for Shifts of Finite Type

I. Putnam, J. Kaminker, Ian Putnam, 1996, funct-an/9612010.

Full groups of Cantor minimal systems

T. Giordano, I. Putnam, Christian F. Skau, 1999 .

Order on the homology groups of Smale spaces

I. Putnam, M. Amini, Sarah Saeidi Gholikandi, 2017 .

A Homology Theory for Smale Spaces: A Summary

I. Putnam, 2008, 0801.3294.

Markov partitions and homology for $n/m$ -solenoids

I. Putnam, N. Burke, 2015, Ergodic Theory and Dynamical Systems.

A Homology Theory for Smale Spaces

I. Putnam, Ian F. Putnam, 2014 .

Homology for one-dimensional solenoids

I. Putnam, M. Amini, Sarah Saeidi Gholikandi, 2013, 1307.0977.

Trace asymptotics for C * -algebras from Smale spaces

I. Putnam, D. Killough, 2012, 1208.5013.

Ring and module structures on dimension groups associated with a shift of finite type

I. Putnam, D. Killough, 2011, Ergodic Theory and Dynamical Systems.

Bowen Measure From Heteroclinic Points

I. Putnam, D. Killough, 2011, Canadian Journal of Mathematics.

A homology theory for basic sets: a summary

I. Putnam, 2008 .

Families of type III KMS states on a class of C⁎-algebras containing On and QN

J. Phillips, I. Putnam, A. Rennie, 2011 .

Families of Type {\rm III KMS} States on a Class of $C^*$-Algebras containing $O_n$ and $\mathcal{Q}_\N$

I. Putnam, A. Rennie, A. Carey, 2010, 1001.0424.

Topological invariants for substitution tilings and their associated $C^\ast$-algebras

I. Putnam, Ian F. Putnam, Jared E. Anderson, 1998, Ergodic Theory and Dynamical Systems.

Orbit equivalence for Cantor minimal $\mathbb{Z}^{2}$-systems

T. Giordano, I. Putnam, Christian F. Skau, 2008, 0810.3957.

The Orbit Structure of Cantor Minimal Z2-Systems

T. Giordano, I. Putnam, Christian F. Skau, 2006 .

Tilings, C∗-algebras and K-theory

Johannes Kellendonk, I. Putnam, Ian F. Putnam, 2000 .

The Ordered K-Theory of C/*-Algebras¶Associated with Substitution Tilings

I. Putnam, 2000 .

COCYCLES FOR CANTOR MINIMAL ℤd-SYSTEMS

Thierry Giordano, T. Giordano, I. Putnam, 2009 .

Non-homogeneous extensions of Cantor minimal systems

Karen R. Strung, I. Putnam, R. Deeley, 2019, Proceedings of the American Mathematical Society.

Non-Commutative Methods for the K-Theory of C*-Algebras of Aperiodic Patterns from Cut-and-Project Systems

I. Putnam, 2010 .

The two-prime analogue of the Hecke C*-algebra of Bost and Connes

Nadia S. Larsen, I. Raeburn, I. Putnam, 2002 .

Orbit equivalence for Cantor minimal Z^2-systems

Thierry Giordano, Hiroki Matui, T. Giordano, 2006, math/0609668.

Models for minimal Cantor Z 2 -systems

T. Giordano, I. Putnam, Christian F. Skau, 2012 .

Minimal homeomorphisms and topological $K$-theory

Karen R. Strung, I. Putnam, R. Deeley, 2020, Groups, Geometry, and Dynamics.

The maximum unitary rank of some $C^*$-algebras.

I. Putnam, M. Rørdam, 1988 .