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Differential Models, Numerical Simulations and Applications

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 degradat...

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Materialtyp: Online
Språk:engelska
Utgiven: MDPI - Multidisciplinary Digital Publishing Institute 2022
Ämnen:
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
microfluidic chip
applied mathematics
numerical methods
computational mathematics
differential and integro-differential models
thema EDItEUR::G Reference, Information and Interdisciplinary subjects::GP Research and information: general
thema EDItEUR::P Mathematics and Science
Länkar:ONIX_20220111_9783036522999_808
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Sammanfattning: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.

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