diff --git a/include/cantera/transport/MixTransport.h b/include/cantera/transport/MixTransport.h
index de2a4878a..51c6aec4c 100644
--- a/include/cantera/transport/MixTransport.h
+++ b/include/cantera/transport/MixTransport.h
@@ -17,8 +17,9 @@ namespace Cantera
 {
 //! Class MixTransport implements mixture-averaged transport properties for ideal gas mixtures.
 /*!
- * The model is based on that described by Kee, Coltrin, and Glarborg,
- * "Theoretical and Practical Aspects of Chemically Reacting Flow Modeling."
+ * The model is based on that described in: R. J. Kee, M. J. Coltrin, and P.
+ * Glarborg, "Chemically Reacting Flow: Theory & Practice", John Wiley & Sons,
+ * 2003.
  *
  * The viscosity is computed using the Wilke mixture rule (kg /m /s)
  *
diff --git a/include/cantera/transport/MultiTransport.h b/include/cantera/transport/MultiTransport.h
index 4c8a861d9..815215525 100644
--- a/include/cantera/transport/MultiTransport.h
+++ b/include/cantera/transport/MultiTransport.h
@@ -17,9 +17,9 @@ namespace Cantera
 //! Class MultiTransport implements multicomponent transport properties for
 //! ideal gas mixtures.
 /*!
- * The implementation generally follows the procedure outlined in Kee,
- * Coltrin, and Glarborg, "Theoretical and Practical Aspects of Chemically
- * Reacting Flow Modeling," Wiley Interscience.
+ * The implementation generally follows the procedure outlined in: R. J. Kee, M.
+ * J. Coltrin, and P. Glarborg, "Chemically Reacting Flow: Theory & Practice",
+ * John Wiley & Sons, 2003.
  *
  * @ingroup tranprops
  */
diff --git a/samples/matlab/tut6.m b/samples/matlab/tut6.m
index 4c284298d..c48f9819e 100644
--- a/samples/matlab/tut6.m
+++ b/samples/matlab/tut6.m
@@ -19,7 +19,7 @@
 
 % Currently, two models are implemented. Both are based on kinetic
 % theory expressions, and follow the approach described in Dixon-Lewis
-% (1968) and Kee, Coltrin, and Glarborg (2002). The first is a full
+% (1968) and Kee, Coltrin, and Glarborg (2003). The first is a full
 % multicomponent formulation, and the second is a simplification that
 % uses expressions derived for mixtures with a small number of species
 % (1 to 3), using approximate mixture rules to average over