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ORCIDDaniel Schaal
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2010 – 2019
- 2016
[j14]Tanbir Ahmed, Daniel Schaal:
On Generalized Schur Numbers. Exp. Math. 25(2): 213-218 (2016)- 2013
- [j13]Donna Flint, Bradley Lowery, Daniel Schaal:
Distinct Rado Numbers for x1 + x2 + c = x3. Ars Comb. 110: 331-342 (2013) - [j12]Liz Lane-Harvard, Daniel Schaal:
Disjunctive Rado Numbers for ax1+x2=x3 and bx1+x2=x3. Integers 13: A62 (2013) - 2010
- [j11]Wojciech Kosek, Aaron Robertson, Dusty Sabo, Daniel Schaal:
Multiplicity of monochromatic solutions to x+yz. J. Comb. Theory A 117(8): 1127-1135 (2010)
2000 – 2009
- 2008
- [j10]Arie Bialostocki, Rasheed Sabar, Daniel Schaal:
On a Zero-Sum Generalization of a Variation of Schur's Equation. Graphs Comb. 24(6): 511-518 (2008) - 2007
- [j9]Bernie Martinelli, Daniel Schaal:
On Generalized Schur Numbers for x1+x2+c = kx3. Ars Comb. 85 (2007) - 2005
- [j8]Brian Hopkins, Daniel Schaal:
On Rado numbers for ∑i=1m-1aixi=xm. Adv. Appl. Math. 35(4): 433-441 (2005) - [j7]Brenda Johnson, Daniel Schaal:
Disjunctive Rado numbers. J. Comb. Theory A 112(2): 263-276 (2005) - 2004
- [j6]Scott Jones, Daniel Schaal:
Two-color Rado numbers for x+y+c=kz. Discret. Math. 289(1-3): 63-69 (2004) - 2003
- [j5]Wojciech Kosek, Daniel Schaal:
A note on disjunctive Rado numbers. Adv. Appl. Math. 31(2): 433-439 (2003) - [j4]Arie Bialostocki, Guy Bialostocki, Daniel Schaal:
A zero-sum theorem. J. Comb. Theory A 101(1): 147-152 (2003) - 2001
- [j3]Aaron Robertson, Daniel Schaal:
Off-Diagonal Generalized Schur Numbers. Adv. Appl. Math. 26(3): 252-257 (2001) - [j2]Wojciech Kosek, Daniel Schaal:
Rado Numbers for the Equation ∑i = 1m - 1 xi + c = xm, for Negative Values of c. Adv. Appl. Math. 27(4): 805-815 (2001) - 2000
- [j1]Arie Bialostocki, Daniel Schaal:
On a Variation of Schur Numbers. Graphs Comb. 16(2): 139-147 (2000)
Coauthor Index
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