| 2008 |
|---|
| 12 | EE | Nicholas Freitag McPhee,
Brian Ohs,
Tyler Hutchison:
Semantic Building Blocks in Genetic Programming.
EuroGP 2008: 134-145 |
| 11 | EE | Riccardo Poli,
Nicholas Freitag McPhee:
A Linear Estimation-of-Distribution GP System.
EuroGP 2008: 206-217 |
| 2005 |
|---|
| 10 | EE | Nicholas Freitag McPhee,
Ellery Fussell Crane:
A theoretical analysis of the HIFF problem.
GECCO 2005: 1153-1160 |
| 2004 |
|---|
| 9 | EE | Nicholas Freitag McPhee,
Alex Jarvis,
Ellery Fussell Crane:
On the Strength of Size Limits in Linear Genetic Programming.
GECCO (2) 2004: 593-604 |
| 8 | EE | Riccardo Poli,
Nicholas Freitag McPhee,
Jonathan E. Rowe:
Exact Schema Theory and Markov Chain Models for Genetic Programming and Variable-length Genetic Algorithms with Homologous Crossover.
Genetic Programming and Evolvable Machines 5(1): 31-70 (2004) |
| 2003 |
|---|
| 7 | | Riccardo Poli,
Nicholas Freitag McPhee:
General Schema Theory for Genetic Programming with Subtree-Swapping Crossover: Part I.
Evolutionary Computation 11(1): 53-66 (2003) |
| 6 | | Riccardo Poli,
Nicholas Freitag McPhee:
General Schema Theory for Genetic Programming with Subtree-Swapping Crossover: Part II.
Evolutionary Computation 11(2): 169-206 (2003) |
| 2002 |
|---|
| 5 | | Nicholas Freitag McPhee,
Riccardo Poli:
Using Schema Theory To Explore Interactions Of Multiple Operators.
GECCO 2002: 853-860 |
| 2001 |
|---|
| 4 | EE | Nicholas Freitag McPhee,
Riccardo Poli:
A Schema Theory Analysis of the Evolution of Size in Genetic Programming with Linear Representations.
EuroGP 2001: 108-125 |
| 3 | EE | Riccardo Poli,
Nicholas Freitag McPhee:
Exact Schema Theorems for GP with One-Point and Standard Crossover Operating on Linear Structures and Their Application to the Study of the Evolution of Size.
EuroGP 2001: 126-142 |
| 1995 |
|---|
| 2 | | Nicholas Freitag McPhee,
Justin Darwin Miller:
Accurate Replication in Genetic Programming.
ICGA 1995: 303-309 |
| 1994 |
|---|
| 1 | | Nicholas Freitag McPhee,
Shang-Ching Chou,
Xiao-Shan Gao:
Mechanically Proving Geometry Theorems Using a Combination of Wu's Method and Collins' Method.
CADE 1994: 401-415 |
