Matthews, Gretchen L. - Department of Mathematical Sciences, Clemson University

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Matthews, Gretchen L. - Department of Mathematical Sciences, Clemson University

CODES FROM THE SUZUKI FUNCTION FIELD GRETCHEN L. MATTHEWS
On comparing two chains of numerical semigroups and detecting Arf semigroups
On comparing two chains of numerical semigroups and detecting Arf semigroups
VIEWING MULTIPOINT CODES AS SUBCODES OF ONE-POINT CODES
Acyclic Colorings of Products of Cycles Robert E. Jamison # Gretchen L. Matthews +#
Explicit bases for Riemann-Roch spaces of the extended norm-trace function field, with
ONEPOINT CODES USING PLACES OF HIGHER DEGREE GRETCHEN L. MATTHEWS AND TODD W. MICHEL
Minimal generating sets of Weierstrass semigroups of certain m-tuples on the norm-trace function field
ACYCLIC COLORINGS OF PRODUCTS OF TREES ROBERT E. JAMISON a , GRETCHEN L. MATTHEWS a,# , AND JOHN VILLALPANDO b
WEIERSTRASS SEMIGROUPS AND CODES FROM A QUOTIENT OF THE HERMITIAN CURVE
RIEMANN-ROCH SPACES OF THE HERMITIAN FUNCTION FIELD WITH APPLICATIONS TO
WEIERSTRASS PAIRS AND MINIMUM DISTANCE OF GOPPA GRETCHEN L. MATTHEWS
On the floor and the ceiling of a divisor Hiren Maharaj # and Gretchen L. Matthews 1
RIEMANNROCH SPACES OF THE HERMITIAN FUNCTION FIELD WITH APPLICATIONS TO
The Weierstrass semigroup of an m-tuple of collinear points on a Hermitian curve
ON A QUESTION OF WILF CONCERNING NUMERICAL David E. Dobbs Gretchen L. Matthews
ON INTEGERS NONREPRESENTABLE BY A GENERALIZED ARITHMETIC PROGRESSION
A VARIANT OF THE FROBENIUS PROBLEM AND GENERALIZED SUZUKI SEMIGROUPS
Contemporary Mathematics Some computational tools for estimating the parameters of
WEIERSTRASS PAIRS AND MINIMUM DISTANCE OF GOPPA GRETCHEN L. MATTHEWS
ON NUMERICAL SEMIGROUPS GENERATED BY GENERALIZED ARITHMETIC SEQUENCES
The Weierstrass semigroup of an mtuple of collinear points on a Hermitian curve
ON TRIPLYGENERATED TELESCOPIC SEMIGROUPS AND CHAINS OF SEMIGROUPS
MINIMUM DISTANCE DECODING OF GENERAL ALGEBRAIC GEOMETRY CODES VIA LISTS
On Weierstrass semigroups of some triples on norm-trace curves
PARAMETER CHOICES AND A BETTER BOUND ON THE LIST SIZE IN THE GURUSWAMI-SUDAN ALGORITHM FOR
ON A QUESTION OF WILF CONCERNING NUMERICAL David E. Dobbs Gretchen L. Matthews
ON NUMERICAL SEMIGROUPS GENERATED BY GENERALIZED ARITHMETIC SEQUENCES
On the acyclic chromatic number of Hamming graphs Robert E. Jamison1
ONE-POINT CODES USING PLACES OF HIGHER DEGREE GRETCHEN L. MATTHEWS AND TODD W. MICHEL
DISTANCE k COLORINGS OF HAMMING GRAPHS ROBERT E. JAMISON AND GRETCHEN L. MATTHEWS #
Frobenius numbers of generalized Fibonacci semigroups Gretchen L. Matthews 1
Acyclic Colorings of Products of Cycles Robert E. Jamison
On the floor and the ceiling of a divisor Hiren Maharaj and Gretchen L. Matthews 1
DISTANCE k COLORINGS OF HAMMING GRAPHS ROBERT E. JAMISON AND GRETCHEN L. MATTHEWS
WEIERSTRASS SEMIGROUPS AND CODES FROM A QUOTIENT OF THE HERMITIAN CURVE
ON TRIPLY-GENERATED TELESCOPIC SEMIGROUPS AND CHAINS OF SEMIGROUPS
A VARIANT OF THE FROBENIUS PROBLEM AND GENERALIZED SUZUKI SEMIGROUPS
ACYCLIC COLORINGS OF PRODUCTS OF TREES ROBERT E. JAMISONa, GRETCHEN L. MATTHEWSa,, AND JOHN VILLALPANDOb
ON INTEGERS NONREPRESENTABLE BY A GENERALIZED ARITHMETIC PROGRESSION
Contemporary Mathematics Some computational tools for estimating the parameters of