1. Mathematical Modeling and Simulation in Mechanics and Dynamic Systems.
- Author
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Scutaru, Maria Luminița, Pruncu, Catalin I., and Scutaru, Maria Luminița
- Subjects
Mathematics & science ,Research & information: general ,"holographic implementations" ,ABAQUS ,ANN ,Artificial Neural Network (ANN) ,COVID-19 ,Catalonia ,Computational Fluid Dynamics (CFD) ,Convolutional Neural Network (CNN) ,Deep Learning (DL) ,Euler-Poincaré equation ,HT-PEMFC ,Lagrange-d'Alembert principle ,Lie group ,Monte Carlo simulation ,PEM fuel cell ,SARS-CoV-2 ,SDL ,SEIRD (Susceptible, Exposed, Infected and Recovered and Death) ,SL (2R) group ,Sine-Gordon equations ,T-stress ,X-FEM ,actual systems ,apolar transport ,artificial neural network ,autonomous feature extraction ,code-based modelling approach ,complex system dynamics ,computational solutions ,computer simulations ,control ,crack ,cubics ,deep learning ,differentiability ,dimensional analysis ,double Lorentzian spectrum ,ecological analysis ,ecological coefficient of performance ,exergy analysis ,extended finite element method ,extended iso-geometric analysis ,finite time thermodynamic optimization ,fractal Schrödinger regimes ,fractal hydrodynamic regimes ,fractal kink ,fractal soliton ,geometric analogy ,harmonic mapping ,harmonic mapping principle ,heat transfer ,helicopter model ,hidden symmetries ,high temperature proton exchange membrane fuel cell ,interphase section ,irreversibility ,machine learning ,mechanics ,model law ,modeling ,n/a ,nanowire cantilever ,non-conservative dynamical system ,notch ,numerical analysis ,partial aging in standby ,percolation onset ,period doubling scenario ,photovoltaics ,pipe ,pipeline ,polymer CNTs systems ,power density ,qualitative and quantitative verification of simulation model ,similarity theory ,solar energy ,state probability functions ,stochastic model ,straight bar ,stress difference method (SDM) ,system of transcendental equation ,thermodynamic efficiency ,thermophotovoltaics ,transfer learning ,turbulent flow - Abstract
Summary: The present book contains the 16 papers accepted and published in the Special Issue "Mathematical Modeling and Simulation in Mechanics and Dynamic Systems" of the MDPI "Mathematics" journal, which cover a wide range of topics connected to the theory and applications of Modeling and Simulation of Dynamic Systems in different field. These topics include, among others, methods to model and simulate mechanical system in real engineering. It is hopped that the book will find interest and be useful for those working in the area of Modeling and Simulation of the Dynamic Systems, as well as for those with the proper mathematical background and willing to become familiar with recent advances in Dynamic Systems, which has nowadays entered almost all sectors of human life and activity.