On a Variation of Schur Numbers. - Arie Bialostocki; Daniel Schaal (Graphs Comb., 2000)

Rado Numbers for the Equation ∑i = 1m - 1 xi + c = xm, for Negative Values of c. - Wojciech Kosek; Daniel Schaal (Adv. Appl. Math., 2001)

Off-Diagonal Generalized Schur Numbers. - Aaron Robertson; Daniel Schaal (Adv. Appl. Math., 2001)

A note on disjunctive Rado numbers. - Wojciech Kosek; Daniel Schaal (Adv. Appl. Math., 2003)

A zero-sum theorem. - Arie Bialostocki; Guy Bialostocki; Daniel Schaal (J. Comb. Theory A, 2003)

Two-color Rado numbers for x+y+c=kz. - Scott Jones; Daniel Schaal (Discret. Math., 2004)

On Rado numbers for ∑i=1m-1aixi=xm. - Brian Hopkins 001; Daniel Schaal (Adv. Appl. Math., 2005)

Disjunctive Rado numbers. - Brenda Johnson; Daniel Schaal (J. Comb. Theory A, 2005)

On Generalized Schur Numbers for x1+x2+c = kx3. - Bernie Martinelli; Daniel Schaal (Ars Comb., 2007)

On a Zero-Sum Generalization of a Variation of Schur's Equation. - Arie Bialostocki; Rasheed Sabar; Daniel Schaal (Graphs Comb., 2008)

Multiplicity of monochromatic solutions to x+yz. - Wojciech Kosek; Aaron Robertson; Dusty Sabo; Daniel Schaal (J. Comb. Theory A, 2010)

Distinct Rado Numbers for x1 + x2 + c = x3. - Donna Flint; Bradley Lowery; Daniel Schaal (Ars Comb., 2013)

Disjunctive Rado Numbers for ax1+x2=x3 and bx1+x2=x3. - Liz Lane-Harvard; Daniel Schaal (Integers, 2013)

On Generalized Schur Numbers. - Tanbir Ahmed; Daniel Schaal (Exp. Math., 2016)