Part I Papers by Plenary Speakers , Ryusuke Kon , Stable Bifurcations in Multi-Species Semelparous Population Models.- Christian Pötzsche, Dichotomy Spectra of Nonautonomous Linear Integrodifference Equations.- Sebastian J. Schreiber , A Dynamical Trichotomy for Structured Populations Experiencing Positive Density-Dependence in Stochastic Environments.- Petr Stehlík , Replicator Equations as Limits of Evolutionary Games on Complete Graphs.- Part II Contributed Papers, István Győri and László Horváth , Connection between Continuous and Discrete Delay and Halanay Type Inequalities.- Nobuyuki Higashimori, Hiroshi Fujiwara, and Yuusuke Iso, Convergence of Finite Difference Schemes Applied to the Cauchy Problems of Quasi-Linear Partial Differential Equations of the Normal Form.- Takashi Honda and Yukiko Iwata, Operator Theoretic Phenomena of the Markov Operators Which Are Induced by Stochastic Difference Equations.- Toshiyuki Kohno , On the Behavior of the Error in Numerical Iterative Method for PDE.- Jana Krejčová , Property B of the Four-Dimensional Neutral Difference System.- Mohammed-Tahar Laraba, Sorin Olaru and Silviu-Iulian Niculescu, On the Structure of Polyhedral Positive Invariant Sets with Respect to Delay Difference Equations.- Masakazu Onitsuka , On the Exponential Stability of Two-Dimensional Nonautonomous Difference Systems Which Have a Weighted Homogeneity of the Solution.- Mihály Pituk , A Corollary of a Theorem on Positive Solutions of Poincaré Difference Equations.- Youssef N. Raffoul , The Case for Large Contraction in Functional Difference Equations.- Mansoor Saburov and Khikmat Saburov, Reaching Consensus via Polynomial Stochastic A General Study.- Kaori Saito , On the Stability of an SIR Epidemic Discrete Model.- Jitsuro Sugie and Masahiko Tanaka , Nonoscillation of Second-Order Linear Equations Involving a Generalized Difference Operator.- Aiko Tanaka and Jun-ichi Itaya , An Evolutionary Game Model of Families' Voluntary Provision of Public Goods.- Wirot Tikjha and Evelina Lapierre, On the Periodic Behavior of a System of Piecewise Linear Difference Equations.