Monks, Kenneth - Department of Mathematics, University of Scranton

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Monks, Kenneth - Department of Mathematics, University of Scranton

GROEBNER BASES AND THE COHOMOLOGY OF GRASSMANN MANIFOLDS WITH APPLICATION TO IMMERSION
Discrete Mathematics and Theoretical Computer Science (subm.), by the authors, 1--rev 3x + 1 Minus the +
CYCLES FOR THE 3X+1 MAP ON THE GAUSSIAN INTEGERS GINA I. KUCINSKI
A Visual Representation of Sequence Space Marc Fusaro
GROEBNER BASES AND THE COHOMOLOGY OF GRASSMANN MANIFOLDS WITH APPLICATION TO IMMERSION
THE AUTOCONJUGACY OF THE 3x + 1 FUNCTION KENNETH G. MONKS AND JONATHAN YAZINSKI
NILPOTENCE IN THE STEENROD ALGEBRA Kenneth G. Monks
CHANGE OF BASIS, MONOMIAL RELATIONS, AND PtsBASES FOR THE STEENROD ALGEBRA
Fractal Themes at Every Level Kenneth G. Monks
A Chaotic Extension of the 3x + 1 Function to Z 2[i]
PSEUDOPERIODICITY AND THE 3x + 1 CONJUGACY FUNCTION JONATHAN YAZINSKI
HUTCHINSON OPERATORS IN R3 CARLA M. RIGGI
INTEGRAL-FREE ANTIDERIVATIVES KENNETH G. MONKS
CYCLES FOR THE 3X+1 MAP ON THE GAUSSIAN INTEGERS GINA I. KUCINSKI
The Elimination of a Family of Periodic Parity Vectors in the 3x+1 Problem
Conjugacy and the 3x + 1 Conjecture Michael Fraboni
FEBRUARY 2005 NOTICES OF THE AMS 297 Bowling Green,
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Endomorphisms of the shift dynamical system, discrete derivatives, and applications
A CATEGORY OF TOPOGICAL SPACES CLASSIFYING ACYCLIC SET THEORETIC DYNAMICS
PSEUDOPERIODICITY AND THE 3x + 1 CONJUGACY FUNCTION JONATHAN YAZINSKI
HUTCHINSON OPERATORS IN R3 CARLA M. RIGGI
THE AUTOCONJUGACY OF THE 3x + 1 FUNCTION KENNETH G. MONKS AND JONATHAN YAZINSKI
Discrete Mathematics 310 (2010) 18751883 Contents lists available at ScienceDirect
THE SUFFICIENCY OF ARITHMETIC PROGRESSIONS FOR THE 3x + 1 KENNETH M. MONKS
NILPOTENCE IN THE STEENROD ALGEBRA Kenneth G. Monks
Group Explorer Assistant!!! By: Ken Monks