Titlebook: Recent Developments in Mathematical, Statistical and Computational Sciences; The V AMMCS Internat D. Marc Kilgour,Herb Kunze,Xu Wang Confer

CLAM

Spontaneous Symmetry-Breaking in Deterministic Queueing Models with Delayed Informationly. Waiting times in emergency rooms of hospitals, telephone call centers, and various rides in theme parks are some examples where delayed information is provided to the customers. This time delay has an impact on the dynamics of the queues and therefore has the capacity to affect the decision of a

雄辯

Algebraic Structure of the Varikon Boxhe Varikon Box, with the goal of providing a heuristic that would help a human solve it while minimizing the number of moves. First, we show by a parity argument which configurations of the puzzle are reachable. We define a generating set based on the three dimensions of movement, which generates a

Spangle

Spatial Iterated Prisoner’s Dilemma as?a?Transformation Semigrouplf-interested agents. In this work, we formulate a spatial iterated PD as a discrete-event dynamical system where agents play the game in each time-step and analyse it algebraically using Krohn-Rhodes algebraic automata theory using a computational implementation of the holonomy decomposition of tra

wall-stress

Oscillations and Periodic Solutions in a Two-Dimensional Differential Delay Modeliodic solutions are established. The instability of the unique equilibrium together with the one-sided boundedness of one of the two nonlinearities lead to the existence of periodic solutions. Systems of this type appear in various applications in engineering and natural sciences, in particular in m

緯線

Exploring Tetris as a Transformation Semigroupto view the game through the lens of Krohn-Rhodes theory. In a variation of the game upon which it restarts if the player loses, we find permutation group structures, including the symmetric group . which contains a non-abelian simple group as a subgroup. This implies, at least in a simple case, tha

清醒

Differential Equations Using Generalized Derivatives on Fractalsthis paper, we extend this approach to the definition of a weak derivative which provides a framework for solving variational problems with respect to fractal measures. We apply our method to a specific boundary value problem, namely a 1D eigenvalue problem over a fractal measure.

公豬

deciduous

vasospasm

Etching

Comparing Regularization Techniques Applied to a Perceptrone capability to train larger networks with many free parameters. As a result there is a pressing need to develop and explore different techniques to reduce overfitting; we explore the impact of different regularization terms, and their combinations, in the training phase of a single-perceptron neura