2009 |
22 | EE | George Barmpalias,
Anthony Morphett:
Non-cupping, measure and computably enumerable splittings.
Mathematical Structures in Computer Science 19(1): 25-43 (2009) |
2008 |
21 | EE | George Barmpalias,
Andrew E. M. Lewis,
Frank Stephan:
I classes, LR degrees and Turing degrees.
Ann. Pure Appl. Logic 156(1): 21-38 (2008) |
20 | EE | George Barmpalias,
Paul Brodhead,
Douglas A. Cenzer,
Jeffrey B. Remmel,
Rebecca Weber:
Algorithmic randomness of continuous functions.
Arch. Math. Log. 46(7-8): 533-546 (2008) |
2007 |
19 | EE | George Barmpalias,
Douglas A. Cenzer,
Jeffrey B. Remmel,
Rebecca Weber:
K -Trivial Closed Sets and Continuous Functions.
CiE 2007: 135-145 |
18 | EE | George Barmpalias,
Andrew E. M. Lewis,
Mariya Ivanova Soskova:
Working with the LR Degrees.
TAMC 2007: 89-99 |
17 | EE | Andrew E. M. Lewis,
George Barmpalias:
Randomness and the linear degrees of computability.
Ann. Pure Appl. Logic 145(3): 252-257 (2007) |
16 | EE | George Barmpalias,
Antonio Montalbán:
A Cappable Almost Everywhere Dominating Computably Enumerable Degree.
Electr. Notes Theor. Comput. Sci. 167: 17-31 (2007) |
15 | EE | Bahareh Afshari,
George Barmpalias,
S. Barry Cooper,
Frank Stephan:
Post's Programme for the Ershov Hierarchy.
J. Log. Comput. 17(6): 1025-1040 (2007) |
14 | EE | George Barmpalias,
Paul Brodhead,
Douglas Cenzer,
Seyyed Dashti,
Rebecca Weber:
Algorithmic Randomness of Closed Sets.
J. Log. Comput. 17(6): 1041-1062 (2007) |
2006 |
13 | EE | Bahareh Afshari,
George Barmpalias,
S. Barry Cooper:
Immunity Properties and the n-C.E. Hierarchy.
TAMC 2006: 694-703 |
12 | EE | George Barmpalias,
Andrew E. M. Lewis:
The ibT degrees of computably enumerable sets are not dense.
Ann. Pure Appl. Logic 141(1-2): 51-60 (2006) |
11 | EE | George Barmpalias:
Random non-cupping revisited.
J. Complexity 22(6): 850-857 (2006) |
10 | EE | Andrew E. M. Lewis,
George Barmpalias:
Random reals and Lipschitz continuity.
Mathematical Structures in Computer Science 16(5): 737-749 (2006) |
2005 |
9 | EE | George Barmpalias:
Computably Enumerable Sets in the Solovay and the Strong Weak Truth Table Degrees.
CiE 2005: 8-17 |
8 | EE | George Barmpalias:
Hypersimplicity and semicomputability in the weak truth table degrees.
Arch. Math. Log. 44(8): 1045-1065 (2005) |
7 | EE | Xizhong Zheng,
Robert Rettinger,
George Barmpalias:
h-monotonically computable real numbers.
Math. Log. Q. 51(2): 157-170 (2005) |
2004 |
6 | EE | George Barmpalias:
Approximation Representations for ?2 Reals.
Arch. Math. Log. 43(8): 947-964 (2004) |
5 | EE | George Barmpalias:
Approximation representations for reals and their wtt-degrees.
Math. Log. Q. 50(4-5): 370-380 (2004) |
2003 |
4 | EE | Xizhong Zheng,
George Barmpalias:
On the Monotonic Computability of Semi-computable Real Numbers.
DMTCS 2003: 290-300 |
3 | | George Barmpalias:
The approximation structure of a computably approximable real.
J. Symb. Log. 68(3): 885-922 (2003) |
2 | EE | George Barmpalias:
A transfinite hierarchy of reals.
Math. Log. Q. 49(2): 163-172 (2003) |
2002 |
1 | EE | George Barmpalias:
On 0'-computable Reals.
Electr. Notes Theor. Comput. Sci. 66(1): (2002) |