Reprint
Differential Models, Numerical Simulations and Applications
Edited by
November 2021
240 pages
- ISBN978-3-0365-2299-9 (Hardback)
- ISBN978-3-0365-2300-2 (PDF)
This book is a reprint of the Special Issue Differential Models, Numerical Simulations and Applications that was published in
Computer Science & Mathematics
Physical Sciences
Summary
This Special Issue includes 12 high-quality articles containing original research findings in the fields of differential and integro-differential models, numerical methods and efficient algorithms for parameter estimation in inverse problems, with applications to biology, biomedicine, land degradation, traffic flows problems, and manufacturing systems.
Format
- Hardback
License
© 2022 by the authors; CC BY-NC-ND license
Keywords
conservation laws; feedback stabilization; input-to-state stability; numerical approximations; nonlocal velocity; macroscopic models; traffic data; gap analysis; multi-phase models; Volterra integral equations; asymptotic-preserving; numerical stability; Cellular Potts model; cell migration; nucleus deformation; microchannel device; regularization theory; multivariate stochastic processes; cross-power spectrum; magnetoencephalography; MEG; functional connectivity; spectral complexity; soil organic carbon; RothC; non-standard integrators; Exponential Rosenbrock–Euler; langevin equation; Mean Field Games system; kinetic Fokker–Planck equation; hypoelliptic operators; Caputo fractional derivative; Allee effect; existence and stability; Hopf bifurcation; implicit schemes; optimal design; soft tissue mechanics; mutual information; biaxial experiment; inverse problems; information theory; LWR model; follow-the-leader model; phase transition; creeping; seepage; fundamental diagram; lane discipline; networks; aggregation equation; relaxation limit; scalar conservation law; finite volume scheme; differential equations; mathematical biology; cell migration; microfluidic chip; applied mathematics; numerical methods; computational mathematics; differential and integro-differential models; inverse problems