Heidel, Jack - Department of Mathematics, University of Nebraska-Omaha

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Heidel, Jack - Department of Mathematics, University of Nebraska-Omaha

A Random Boolean Network Model and Deterministic Chaos
Asynchronous random Boolean network model based on elementary cellular automata Mihaela T. Matache*
Emergent decision-making in biological signal transduction networks
This article was published in an Elsevier journal. The attached copy is furnished to the author for non-commercial research and
A Mean Paradox John Konvalina, Jack Heidel, and Jim Rogers
WHEN CAN SIGMOIDAL DATA BE FIT TO A HILL CURVE?
SEPTEMBER 2010 NOTICES OF THE AMS 943 The Sky Is Not Falling, It's Just
Chaotic and Nonchaotic Behavior in Three-Dimensional Quadratic Systems: 5-1 Dissipative Cases
Finding Cycles in Synchronous Boolean Networks with Applications to Biochemical Systems
A Reverse Holder Type Inequality for the Logarithmic Mean
AN ANALYSIS OF A FRACTAL KINETICS CURVE OF SAVAGEAU
Nonlinearity 12 (1999) 617633. Printed in the UK PII: S0951-7715(99)97552-7 Nonchaotic behaviour in three-dimensional quadratic systems
Nonlinearity 10 (1997) 12891303. Printed in the UK PII: S0951-7715(97)78288-4 Non-chaotic behaviour in three-dimensional quadratic
Nonchaotic and chaotic Behavior in Three-Dimensional Quadratic Systems: Five-One Conservative Cases
COMBINATORIAL FRACTAL GEOMETRY WITH A BIOLOGICAL APPLICATION
AN ANALYSIS OF A FRACTAL MICHAELIS MENTEN CURVE
A Reverse Holder Type Inequality for the Logarithmic Mean
WHEN CAN SIGMOIDAL DATA BE FIT TO A HILL CURVE?
Far East Journal of Mathematical Sciences (FJMS) Volume ..., Number ..., 2010, Pages ...
AN ANALYSIS OF A FRACTAL MICHAELIS-MENTEN CURVE
Some open problems in chaos theory and dynamics 10000 open problems