Kenneth S. Berenhaut

发表

Using swarming agents for scalable security in large network environments

Glenn A. Fink, Michael B. Crouse, Jacob L. White, 2011, 2011 IEEE 54th International Midwest Symposium on Circuits and Systems (MWSCAS).

Cluster-based network proximities for arbitrary nodal subsets

Kenneth S. Berenhaut, Peter S. Barr, Alyssa M. Kogel, 2018, Scientific Reports.

On the rational recursive sequence yn = A + yn-1/yn-m for small A

Kenneth S. Berenhaut, Katherine M. Donadio, John D. Foley, 2008, Appl. Math. Lett..

Directional Bias and Pheromone for Discovery and Coverage on Networks

Glenn A. Fink, Christopher S. Oehmen, Kenneth S. Berenhaut, 2012, 2012 IEEE Sixth International Conference on Self-Adaptive and Self-Organizing Systems.

A new look at clustering coefficients with generalization to weighted and multi-faction networks

Kenneth S. Berenhaut, Rebecca C. Kotsonis, Hongyi Jiang, 2018, Soc. Networks.

Deterministic walks with choice

Joshua N. Cooper, Kenneth S. Berenhaut, Peter S. Barr, 2014, Discret. Appl. Math..

Boundedness character of positive solutions of a higher order difference equation

Stevo Stevic, Kenneth S. Berenhaut, John D. Foley, 2010, Int. J. Comput. Math..

Bounds for Inverses of Triangular Toeplitz Matrices

Kenneth S. Berenhaut, Daniel C. Morton, Preston T. Fletcher, 2005, SIAM J. Matrix Anal. Appl..

The global attractivity of the rational difference equation yn = (yn-k + yn-m) / (1 + yn-k yn-m)

Stevo Stevic, Kenneth S. Berenhaut, John D. Foley, 2007, Appl. Math. Lett..

Hotspot detection in pancreatic neuroendocrine images using local depth

Metin Nafi Gürcan, Kenneth S. Berenhaut, Muhammad Khalid Khan Niazi, 2020, Medical Imaging: Digital Pathology.

The degree-wise effect of a second step for a random walk on a graph

Kenneth S. Berenhaut, Hongyi Jiang, Katelyn M. McNab, 2018, J. Appl. Probab..

Analysis of network address shuffling as a moving target defense

Thomas E. Carroll, Michael B. Crouse, Errin W. Fulp, 2014, 2014 IEEE International Conference on Communications (ICC).

Bounds for fourth-order [0, 1] difference equations

Kenneth S. Berenhaut, Benjamin G. Gibson, Jonathan H. Newman, 2007, Comput. Math. Appl..

Symmetry in Domination for Hypergraphs with Choice

Kenneth S. Berenhaut, K. P. Webb, Brendan P. Lidral-Porter, 2017, Symmetry.

Quantitative bounds for the recursive sequence yn = A + yn / (yn-k)

Stevo Stevic, Kenneth S. Berenhaut, John D. Foley, 2006, Appl. Math. Lett..

Score tests for heterogeneity and overdispersion in zero‐inflated Poisson and binomial regression models

Kenneth S. Berenhaut, Daniel B. Hall, D. Hall, 2002 .

The global attractivity of the rational difference equation $y_n=A+\left(\frac{y_{n-k}}{y_{n-m}}\right)^p$

Kenneth S. Berenhaut, Stevo Stević, John D. Foley, 2008 .

THE GLOBAL ATTRACTIVITY OF THE RATIONAL DIFFERENCE EQUATION yn = A+ (yn-k/yn-m)p

Kenneth S. Berenhaut, Stevo Stević, John D. Foley, 2007 .

The difference equation xn+1=α+xn−k∑i=0k−1cixn−i has solutions converging to zero

Kenneth S. Berenhaut, Stevo Stević, 2007 .

A note on positive non-oscillatory solutions of the difference equation

Kenneth S. Berenhaut, Stevo Stević, K. Berenhaut, 2006 .

Advanced Calculus with Applications in Statistics

Kenneth S. Berenhaut, K. Berenhaut, 2004 .

The behaviour of the positive solutions of the difference equation

Kenneth S. Berenhaut, Stevo Stević, K. Berenhaut, 2006 .

The global attractivity of the rational difference equation _{}=1+\frac{_{-}}_{-}

Kenneth S. Berenhaut, Stevo Stević, John D. Foley, 2007 .

The global attractivity of a higher order rational difference equation

Kenneth S. Berenhaut, Stevo Stević, K. Berenhaut, 2007 .

Boundedness character of positive solutions of a max difference equation

Kenneth S. Berenhaut, Stevo Stević, John D. Foley, 2006 .

Bounds on coefficients of reciprocals of formal power series with rapidly decreasing coefficients

Kenneth S. Berenhaut, Edward E. Allen, K. Berenhaut, 2006 .