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Fractional calculus describes and is used to model physical processes via fractional differential equations.
A large class of applications that model physical processes use vector fields.
Gaussian process emulators of computationally expensive computer codes provide fast statistical approximations to model physical processes.
In other words, the HYB-Mars does not model physical processes which cause O+ and O2+ ion flux into the exosphere.
However, the nonlinear partial differential equations created to model physical processes play an important role in almost all branches of mathematics.
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In the new extended model, some physical processes of boron ignition and combustion were considered.
Assuming different values of order α, one can more accurately model different physical processes, especially diffusion ones.
First, a library of circuits is created which may model the physical processes occurring in the system.
The one-dimensional system of non-linear equations that model the physical processes provides an insight into the dynamics of the phenomena leading to the creation of disturbed graphite during pulsed laser ablation.
Addition is used to model countless physical processes.
Many current algorithms for detection array analysis follow purely empirical approaches, without trying to model the physical processes underlying hybridization, washing and scanning.
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model complex processes
model physical properties
model fitting processes
model cellular processes
model available processes
model evolutionary processes
model such processes
model physical laws
model physical parameters
model physical situations
model real processes
model physical conditions
model physical phenomena
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