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A wave function is a mathematical expression which describes the probability of a subatomic particle being in a particular spot.
This solution also gives a mathematical expression which cannot be found in numerical solutions.
The D-exponent is a mathematical expression which relates rate of penetration, rotary speed, bit size and bit weight to the effect of differential pressure.
This is to be done through an alternative mathematical expression, which would bring together parameters of the electric field enhancement and those of the thermal effect.
Thus, one ends up with a simple mathematical expression which generates a concentrated and broad system understanding and highlights interactions of multiple input and output quantities.
This mathematical expression, which constitutes the kernel of the proposed multiscale approach, admits a twofold interpretation depending on the assumed independent variable.
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First, explicit mathematical expressions, which highlight the highly nonlinear relationship between frequency and path loss are presented.
When dealing with complex networks, this leads to very long mathematical expressions which are usually computationally very expensive to calculate.
After defining the mathematical expressions which represent each one of the primitive elements, it is time to convert it to the VHDL-AMS language description.
We develop mathematical expressions which enable force and force gradients acting on two imperfect superconducting planes to be calculated from magnetic field measurements across their surfaces.
Reliability is expressed in terms of the expected number of failures over a time interval by means of closed-form mathematical expressions which consider the structural degradation.
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CEO of Professional Science Editing for Scientists @ prosciediting.com