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Probability distribution of density is written in terms of the probability distribution of contact points.
The problem is written in terms of generalized curvilinear coordinates inside the computational region.
An approximate analytical solution, which has a trapezoidal structure and is written in terms of Krylov's functions, has been obtained.
The equation is written in terms of several parameters that are readily available from well-log measurements.
The equation of motion of the whole system (structure with dampers) is written in terms of state-space variables.
The equation is written in terms of the kernel, which contains the differential cross section and represents a singularity.
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Governing equations are written in terms of primitive variables and are recast into a general form.
The Navier Stokes equations and magnetohydrodynamics equations are written in terms of poloidal and toroidal potentials in a finite cylinder.
By neglecting the in-plane inertial effects, these equations are written in terms of the transverse displacement alone.
They are written in terms of a fundamental nucleo that does not depend upon the approximation order.
The equations are written in terms of "fundamental nuclei", whose forms do not depend on the used expansions.
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