Monolingual examples (not verified by PONS Editors)

English
The zeta function plays an important role in studying dynamical systems.
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The most popular of which for computing functional determinants is the zeta function regularization.
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More generally, the zeta-function approach can be used to regularize the whole energy-momentum tensor in curved spacetime.
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Note that each entry is a finite rational zeta series.
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In other words, zeta potential is the potential difference between the dispersion medium and the stationary layer of fluid attached to the dispersed particle.
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In practice both numbers are often infinite so are defined using zeta function regularization.
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Zeta function regularization is used as one possible means of regularization of divergent series and divergent integrals in quantum field theory.
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The iso-electric point is the pH value at which the zeta potential is approximately zero.
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Instead, such a series must be interpreted by zeta function regularization.
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Note that the zeta function is defined only if the set of fixed points is finite.
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